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fresh parcel
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nicee

alpine sable
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its pretty thick and its honestly pretty interesting

fresh parcel
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this is why intuition is also pretty important

young finch
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people think calculus is so hard because they are never taught why things work the way it does

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if you understand it intuitively though, its easier to memorize the formulas

alpine sable
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yep

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thanks for the enlightenment, I'm less confused about calculus now

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can I close this?

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I assume I can

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.close

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vapid steppe
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$\int{2^{\ln{x}}dx}$

lone heartBOT
ocean sealBOT
vale wigeon
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!status

lone heartBOT
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What step are you on?
1. I don't know where to begin
2. I have begun but got stuck midway
3. I got an answer but I'm told it's wrong
4. I got an answer and would like my work checked
5. I have a question about someone else's worked solution
6. None of the above
vapid steppe
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i think i have an idea of how to do it but idk if its gonna work

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im pretty sure u can write 2 as e^ln(2)

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and then substitute it

modern sedge
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Try this together with some manipulation, you should eventually get to really simple expression

vale wigeon
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you can do what's called a pro gamer move: ||write 2^ln(x) as x^ln(2)||

vapid steppe
vale wigeon
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you sure can

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and then write that as $e^{\ln(x) \cdot \ln(2)}$

ocean sealBOT
vapid steppe
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which is x^ln2

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oh

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wait im slow lmao

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so do i just use power rule

modern sedge
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yh

vapid steppe
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ty

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.close

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alpine sable
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I have y = x(x+2)^3, and I'm supposed to find which stationary point is a point of inflection

alpine sable
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I've calculated that dy/dx = (4x+2)(x+2)^2

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and d2y/dx2 = 6(4x+2)(x+2)

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and since point of inflection is when d2y/dx2 = 0, so I know that x=-2, x=-1/2 are both points of inflections

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but the answer tells me only x=-2 is a point of inflection

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is the answer wrong or am I wrong?

tacit arch
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points of inflection don't always occur when the second derivative is zero

alpine sable
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huh?

tacit arch
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the second derivative just tells you candidates for inflection points

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use the original definition of inflection point

alpine sable
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which is?

tacit arch
alpine sable
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is it when x<a, f''(x)>0 and x>a, f''(x)<0?

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where a is either -2 or -1/2

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is that the original definition of an inflection point?

tacit arch
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as long as concavity changes

alpine sable
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right but I threw in -2 and -1/2 into f''(x)

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no wait

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I threw in -2.1 and -1.9 along with -1/3 and -2/3 into f''(x)

alpine sable
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how is that possible?

tacit arch
tacit arch
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,w does 6(4x+2)(x+2) equal 12(x^2 + 3x +2)

tacit arch
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your second derivative is wrong

alpine sable
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oh

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hmmm

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let me take a photo of my workings

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ohhhh

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i know where i messed up

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my bad

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oh actually i wanted to confirm another thing

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there

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is the notation du/dx and dv/dx here correct?

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since it's now going from dy/dx to d2y/dx2 and not y to dy/dx

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should it be something like d2u/dx2?

tacit arch
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that all looks right

alpine sable
tacit arch
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nope

alpine sable
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ah

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alright

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thanks a lot, I solved my question

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gonna close this now

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.close

lone heartBOT
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paper sage
lone heartBOT
paper sage
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Compute the volume

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How did they got this?

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may someone help me please

lime bobcat
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The change is not that polar coordinates

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It can be
$$\begin{cases}x=2rcos(\theta)\ y=r\sin(\theta)\end{cases}$$

ocean sealBOT
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Categorist

paper sage
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But why 2

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Where does the 2 come from

lime bobcat
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Because you want to simplify

paper sage
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how do you mean by simplifying

lime bobcat
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$\frac{x^2}{4}+y^2 = \frac{4r^2\cos^2(\theta)}{4}+r^2\sin^2(\theta)=r^2$

ocean sealBOT
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Categorist

lime bobcat
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If you don't put 2, then 4 does not appear so the 4 in the denominator is not simplified.

paper sage
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but I don't see where you put the 2

lime bobcat
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(2rcos(§))²=4r²cos²(§)

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It's x² with x=2rcos(§)

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If you want a name to this. It's called elliptic coordinates.

paper sage
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where did the 4 come in the numerator

lime bobcat
paper sage
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oh yeah you put the 2 so they can cancel out each other

lime bobcat
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If x=2rcos(§) then x²=4r²cos²(§)

paper sage
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thank you so much brother

lime bobcat
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Exactly

paper sage
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Thanks so much brother @lime bobcat

lime bobcat
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It's the same for eliptic coordinates, hyperbolic coordinates and so on

paper sage
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I really got stuck on this for almost 2 hours

lime bobcat
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No problem, it happens to everyone

paper sage
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.clsoe

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.close

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wicked harness
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I tried to do ii

lone heartBOT
wicked harness
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But I’m stuck

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Can some tell me what I’m doing wrong and how to do it properly

lone heartBOT
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@wicked harness Has your question been resolved?

wicked harness
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<@&286206848099549185>

wicked harness
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<@&286206848099549185>

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@wicked harness Has your question been resolved?

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wide imp
lone heartBOT
wide imp
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need help with this, im not sure on how to differentiate when i get 2x^2y

carmine reef
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Use product rule, like (2x^2)(y)

hot bluff
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power rule chain rule on rhs, imo

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solve for y', then plug in the point.

wide imp
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maybe an example?

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because i tried looking online and still couldnt solve it

hot bluff
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d/dx x^2 = 2x right

wide imp
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yup

hot bluff
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you can do the same with the parantheses here, but since there's an inner function you must also use chain rule.

wide imp
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so i should take y-x^2 as the chain rule subject?

hot bluff
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f'(g(x)) * g'(x)

wide imp
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g(x) = y-x^2 or?

hot bluff
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yes

wide imp
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ohh alright

hot bluff
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honestly you might not even need to solve completely for y', but after differentiating just plug in x and y

wide imp
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kk gotchu

hot bluff
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looking at it, solving for y' is probably easier.

wide imp
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i am lost man

hot bluff
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break the problem down into steps

wide imp
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sometimes i would just get stuck on a certain question and wouldnt be able to solve it for like an hour lmao

hot bluff
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we must differentiate both sides

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lhs is easy

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what have you gotten for rhs

wide imp
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so first g(x) = y-x^2

hot bluff
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what is f(x)

wide imp
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3x^2

hot bluff
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thats lhs

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im talking about rhs in terms of the chain rule

wide imp
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oh okay so its gonna be

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2g x (g)'

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correct?

hot bluff
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weird way to write it, but i understand what you are trying to say, yes.

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what is our g'

wide imp
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(y-x^2)'

hot bluff
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prime notation is when we are speaking of a definition or unknown derivative, we don't know what g' is yet, show me d/dx ( y - x^2 )

wide imp
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-2x^2

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?

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i mean

hot bluff
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where did y go

wide imp
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oh fuck wait

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y' - 2x

hot bluff
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good

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now show me the complete rhs implicit derivative.

wide imp
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-3x^2 * y' - 2x ?

hot bluff
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why is 3x^2 there

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that is the lhs

wide imp
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okay give me a sec

hot bluff
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lets be careful in how we write things down and define them.

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our RHS is (y-x^2)^2

wide imp
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-3x^2 = y' - 2x ?

hot bluff
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you are forgetting the rest of the derivative.

wide imp
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yeah i thought so

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im kinda lost here

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trying to find it

hot bluff
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break down RHS into two functions. f(x) and g(x). f will be the outer function.

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f(x) = ?

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you need to be able to recognize inner and outer functions pretty much immediately, otherwise you need to review composition of functions.

wide imp
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is it 2y-2x^2 * y'-2x

hot bluff
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yes

wide imp
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finally haha

hot bluff
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thats only RHS

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now show me the full equation's implicit derivative.

wide imp
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3x^2 = 2y-2x^2 * y' - 2x

hot bluff
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fully expand RHS, then solve for y'

hot bluff
wide imp
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yes, wrote it like that in my copybook

hot bluff
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cool, so expand and solve. lmk if you get stuck.

wide imp
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yup

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y' = (3x^2 / 2y - 2x^2) + 2x

hot bluff
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you got the spirit, but no. can you show me your work?

wide imp
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fuck haha

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one second

hot bluff
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you should fully expand RHS instead of trying to move the factors around

wide imp
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hmm okay

hot bluff
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good practice for the future. there will be... so much expanding in later calculus. sadcat

wide imp
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yep... expecting it haha

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is this how you expand it

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I just don’t understand how this helps

hot bluff
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looks good

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now factor out y' from the terms that contain it.

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then solve for y' from there.

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with more practice you'll realize that sometimes you gotta make a mess before cleaning up. i had the same instinct you did in calc 1

wide imp
hot bluff
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why the parantheses

wide imp
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for fun

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but yeah without them is it correct?

hot bluff
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no fun, only math hmmCat and you got a sign wrong i believe.

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did you do something differently from this?

wide imp
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ah fuck i found my mistake

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explanded the bracket in a wrong way

hot bluff
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see, be careful. always write things out fully even though you're gonna write it 80 times throughout the problem

wide imp
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yeah got it

hot bluff
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can you find the slope now?

wide imp
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yup give me a sec

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7/2

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3.5

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FINALLY

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YES

hot bluff
wide imp
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you are the goat

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can i send u a friend request if u dm haha

hot bluff
#

sure why not

wide imp
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ty again bro

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imma close the channel now

hot bluff
#

👍

wide imp
#

.close

lone heartBOT
#
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maiden swift
lone heartBOT
west girder
#

use remainder theorem

maiden swift
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Ye but how do I solve for m and n

tardy stag
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you'll have two variables (m and n) and two equations

maiden swift
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so what would the 2 equations look like

winter light
maiden swift
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r = 14 and r = 68

winter light
maiden swift
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idk im learning it myself

winter light
maiden swift
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i js know that divisor would turn into 1 and 2 when u change the root

winter light
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MMh I don't know what you're talking about actually

maiden swift
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x-1 would turn into 1

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and x-2 would turn into 2

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do i solve this twice

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or is this possible with one equation

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so one with x-1

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and one with x-2

winter light
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If you have a polynomial P(x), when it is divided by (x - A) it gives a remainder of what? @maiden swift

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No, you are forgetting what the theorem states

maiden swift
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it would be equal to P(x) right?

winter light
maiden swift
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then idk

winter light
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What remainder theorem did you learn? Maybe it's in a different version of the one I know

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Can you send the statement if you have it in your notes?

maiden swift
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i dont have a statement

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but i have an example

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of the way i did it

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in my notes

winter light
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Ok, send that one

maiden swift
winter light
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However, do you have any book which you are following? If yes, I'm pretty sure there is the statement

maiden swift
#

mcgraw-hill workbook grade 12

winter light
# maiden swift

No, this is not about that theorem (moreover I can't read well there)

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I'll better tell it you, the remainder theorem states that if you have a polynomial $P(x)$, when it is divided by $\left(x - A\right)$ it gives a remainder of $P(A)$

ocean sealBOT
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Alberto Z.

maiden swift
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oh alr

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ohh

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ik that

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i think the way u worded it made it sound weird

winter light
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Go on page 123, on the top there's this version of the theorem

winter light
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You should have this in your book, do you? @maiden swift

maiden swift
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nope

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is that the actual textbook

winter light
maiden swift
#

wait could you send me the link

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of the pdf

fervent root
maiden swift
maiden swift
winter light
lone heartBOT
winter light
maiden swift
#

this is how the workbook looks like

winter light
winter light
maiden swift
#

wait could u send me the pdf

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my book has a lot of missing pages

maiden swift
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Its not the same lol

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It's McGraw hill

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There's 2 versions

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One is the actual textbook

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And one is a workbook

winter light
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Oh my god lol

maiden swift
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I'm using the workbook one lol

winter light
#

Ok, in general I believe it's much better if you study from a theory book, not only the workbook

maiden swift
#

Alr

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That's the ones our school gives cuz they can't afford proper textbooks😭😭

lone heartBOT
#

@maiden swift Has your question been resolved?

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opaque skiff
#

Hi, I need help to find a solution to this depressed cubic equation (or reduced cubic as some call it)

opaque skiff
#

I didn't quite understand how I can do it

drifting seal
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first take the RHS to LHS

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RHS should be equal to 0

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next step is to take a way the dominator

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which we can multiply the whole equation 32

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then u can do it

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cuz after that it will be friendlier to do

opaque skiff
#

So 32x^3 - 22w - 11 = 0

drifting seal
#

x?

opaque skiff
#

I'm sorry, w xd

drifting seal
#

lol, yup

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u can solve it by yourself, isn't it

opaque skiff
#

I guess I can try it this way, will se if it gets any better, thanks!

#

.close

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chilly quiver
#

Can someone please help

lone heartBOT
chilly quiver
#

How do I differentiate x = 2^t

shy dove
#

do you know how to differentiate e^t? and use the chain rule?

chilly quiver
#

yes

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you use ln

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log

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ln x = t ln 2?

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from there i get stuck

shy dove
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I guess that's one way? I was thinking of something else

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You can use the fact that $a = e^{\ln a}$

ocean sealBOT
#

imTypθ

shy dove
#

replace a with 2^t and you should get something familiar to differentiate

chilly quiver
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hmm

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i saw that in my notes

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but it still confuses me

raven rover
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d/dx a^x = a^x ln a

shy dove
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dude

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don't just give answers

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I was gonna work my way to that >_>

gray isle
raven rover
#

idt i ever used implicit diff for a^t

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sry abt that

chilly quiver
gray isle
#

the same way you'd use it for any other type of function

raven rover
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d/dt ln x = ?

chilly quiver
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so you let x = u?

gray isle
#

if you want

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it might make it easier for you

chilly quiver
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ln x is the same is 1/x right?

gray isle
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no

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derivative of ln(x) is 1/x

chilly quiver
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oooooh

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then why do you have to use chain rule?

gray isle
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because supposedly you want to differentiate wrt t, not x

chilly quiver
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okay

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so after you let x = u you get ln (u)

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u = x

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du/dx = 1

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i still dont get it

gray isle
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do you know the chain rule?

chilly quiver
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yes

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dx/dy = dy/du * du/dx

gray isle
#

no

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that isn't accurate

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fix the mistake there

chilly quiver
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that's how i was taught the chain rule

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dy/dx?

gray isle
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it's close, reread and fix it

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yes, that's what you should've had on the left side

chilly quiver
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oh mb

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okay now how do i differentiate logs using that rule

gray isle
#

that rule doesn't tell you how to differentiate logs, rather what to suffer

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since you're differentiating wrt t, you'll have
$$\dv{y}{t} = \dv{y}{x}\dv{x}{t}$$

ocean sealBOT
#

ℝam()n()v

gray isle
#

with y being the ln(x)

chilly quiver
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okay so quickly differentiate ln(x) using chain rule

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I want to see something

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what do you get?

gray isle
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what do you get

chilly quiver
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dy/dx of ln(x) is 1/x

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dx/dt?

gray isle
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d/dx of ln(x) is 1/x
dy/dx = 1/x if y = ln(x)
(NOT what you wrote)

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dx/dt, the derivative of x wrt t is ultimately what you wanted to find, unknown atm and can be left as is

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thus
d/dt ln(x) = 1/x dx/dt

chilly quiver
#

oh okay

chilly quiver
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i think that's what they used

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this is what i'm trying to solve

gray isle
#

that property is the end result of applying chain rule

shy dove
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(sorry for latex fails)

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There it should be good >_>

ocean sealBOT
#

imTypθ

shy dove
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See how I used the log rule in the last step? So now you just have e^t, but with a constant, so you need to use the chain rule

chilly quiver
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This is what they ended up having

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how did they get 2^t ln 2?

shy dove
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Because they differentiated 2^t

shy dove
chilly quiver
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Damn I hate logs

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so confusing

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you know what it's fine

shy dove
#

what exactly do you find confusing?

chilly quiver
#

logs in general cause how is a = e^ln a?

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or is it a rule?

pale kestrel
#

The definition.

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log(exp(x)) = exp(log(x)) = x

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exp x = e^x

shy dove
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they are inverse functions, they cancel eachother

chilly quiver
#

oooh

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okay wait

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a = 2t

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2^t = e^ln 2^t?

shy dove
#

yes

chilly quiver
#

So it's always like that?

shy dove
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yeah! e^ln(anything) = anything

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and vice versa

pale kestrel
#

technically

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you can only take ln of positive numbers

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e^ln(-1) is not -1, its undefined.

shy dove
#

For the sake of not confusing them more, can we not?

chilly quiver
#

So this is how i get confused

pale kestrel
#

I think it's an important point, sorry

shy dove
#

I mean, it is, but not in this context

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I don't think they intend to take the ln of a negative number for this problem

chilly quiver
shy dove
#

that's the point of the trick, you use the log rule so it's not 2^t anymore, it's e^(something*t)

chilly quiver
#

because when there's an equation like 2^t i know of the log trick to bring down the t

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by using ln

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but the confusing part is differentiating e^t ln 2

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do i use chain rule?

shy dove
chilly quiver
#

wrt t?

shy dove
#

yes

chilly quiver
#

you get 2e^2t

shy dove
#

Alright, now what's confusing you about ln2 instead of just 2?

chilly quiver
#

there's ln

shy dove
#

well, it shouldn't confuse you, because ln(2) is really just a number

#

so you can deal with it just like you would with 2

chilly quiver
#

ahhhh

#

i get it now

shy dove
#

Okay so, what would be the result of d/dt (2^t)?

chilly quiver
#

uhm

#

t ln 2?

shy dove
#

almost

chilly quiver
#

ln 2 e^t ln 2?

shy dove
#

technically yes, but the right bit simplifies if you use a log rule :)

chilly quiver
#

these log rules are going to be the death of me

shy dove
#

honestly, once you practice them enough it becomes second nature

#

,tex .log rules

ocean sealBOT
#

imTypθ

shy dove
#

(if you forgot them)

chilly quiver
#

okay thanks

#

i'm writing a test today

shy dove
#

Did you find which log rule to use?

chilly quiver
#

Power rule?

shy dove
#

yup!

#

it might seem tedious now, but once you're done, you'll be able to find a generalization, and know the derivative to (any number)^x

chilly quiver
#

the method i know or learned is taking ln on both sides

#

but your method is kinda easier to understand

shy dove
#

honestly, whatever works best for you. I showed you that method because I think I helped you before and I knew you were ok with differentiating e^x.

chilly quiver
#

yeah i have one last question tho

#

do you know how to differentiate ln x using chain rule?

shy dove
#

I assume you would do something like

#

$y = \ln x \ e^y = x \ $ implicit differentiation $\ e^y \cdot \dv{y}{x} = 1 \ \dv{y}{x} = \frac{1}{e^y} \$ replace y in equation $\dv{y}{x} = \frac{1}{e^{\ln x}} = \frac{1}{x}$

ocean sealBOT
#

imTypθ

shy dove
#

Does this make sense to you?

chilly quiver
#

Yeah

#

I appreciate your help

shy dove
#

no problem :) Also now that you did it once by hand, the generalization for $\ \dv{x} (b^x) = b^x \cdot \ln b$

ocean sealBOT
#

imTypθ

shy dove
#

just copy hole thing + ln(base)

#

easy to remember :)

#

That also shows you how the derivative of e^x is just e^x

chilly quiver
#

can i ask another question?

shy dove
#

of course!

chilly quiver
#

How do you differentiate that wrt t

#

can i use chai rule?

shy dove
#

You would use implicit differentiation and chain rule yes. I also recommend squaring both sides beforehand

chilly quiver
#

so i let u = 1 - e^4t

#

x = √u

#

x^2 = u

#

du/dt = -4e^4t

#

from there?

shy dove
#

not sure, I never used subs to differentiate

#

but maybe your way can work too

#

i don't know how you get back to x from u though

#

The way I was suggesting was this:

#

$x = \sqrt{1-e^{4t}} \ x^2 = 1-e^{4t} \ \dv{t} (x^2 = 1-e^{4t})$

ocean sealBOT
#

imTypθ

shy dove
#

This looks much more enjoyable than dealing with square roots

chilly quiver
#

ooh

shy dove
#

,w d/dt sqrt(1-e^{4t})

shy dove
#

Yeah you get this result pretty easily with my method. Idk about yours though. What did you get taught in class

chilly quiver
#

your method

#

my method isn't it

#

was just trying to do

shy dove
#

well I'm not saying it's not a thing, I just have never used it, therefore can't help you with it

chilly quiver
#

okay teach me your method

shy dove
#

Well, are you familiar with the terms implicit differentiation?

chilly quiver
#

yeah

shy dove
# ocean seal **imTypθ**

Well, the goal is just to make both sides of the equation into something easily differentiable. Since square roots don't behave too nice, I squared both sides, and now I get something much nicer to work with

chilly quiver
#

ah okay

shy dove
# ocean seal **imTypθ**

Just try and work from here, send a screenshot of your work when you're done. I'm certain you can do it :)

chilly quiver
#

using implicit differentiation?

shy dove
#

Yeah! I don't really see another good way of doing it

#

and if implicit differentiation is something you're good at, then trying to use it often will make solving problems easier for you

maiden glen
#

you can also turn the sqrt into a power of 1/2 (which power rule applies to), then chain rule a few more times

shy dove
#

oh good point

chilly quiver
chilly quiver
shy dove
chilly quiver
#

yeah but thank you

#

i have a headache man lmao

#

i can't anymore

shy dove
#

it's alright! If you can remember a thing or two for tonight it'll already be progress! As long as you practice a bit every day you'll be fine!

chilly quiver
#

thanks i'm just going to take a nap

#

i'll come ask more

shy dove
#

for sure! Taking breaks is important

chilly quiver
#

alright bye

#

.close

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worn fox
#

<@&268886789983436800>

real gazelle
#

.close

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grand hornet
lone heartBOT
grand hornet
#

Is there a way to do this algebraically?

#

Besides just inputting the functions into my calculator?

young finch
#

well start with what a log actually is

grand hornet
#

I think you could convert all of the functions into exponential form and solve.

young finch
#

the base to a power of something, which is the value of the entire log expression, is equal to the other numbe

#

not sure what to call its placement

#

but log_5(125) the 125 part for example

#

so 5 to the power of what gives you 125

grand hornet
#

3

young finch
#

right

#

and 10 to the power of what gives you 10,000

grand hornet
#

4

young finch
#

this is essentially what putting it into exponential form means

#

just you dont have to write it out

grand hornet
#

Hm okay.

young finch
#

and i would assume its easier to compute than trying to remember how to convert it to exponential form then figuring it out

#

at least when youre first starting out

grand hornet
#

So option A would be 4 > 3?

young finch
#

but converting to exponetial first is valid

#

yeah

tribal elk
#

@young finch can you checkover my channel?

#

help-7

grand hornet
#

ok

#

.close

lone heartBOT
#
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lone heartBOT
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main granite
#

My topology professor gave me this problem and I keep running into a wall trying to solve it. “The Mississippi river is said to be 6400 kilometers long. What does this mean?”

remote heron
#

this is a topology question?

pale kestrel
#

it means

remote heron
pale kestrel
#

The river named Mississippi

#

is 6400 km long

main granite
#

Yeah, I asked my prof about it. He said something about cohomology. Idk

pale kestrel
#

what

remote heron
#

👀

vocal quiver
#

is said to be 6400km long
but that's what they want you to think

worn fox
#

Lmao fucking with surely with cohomology

remote heron
#

your professor has a good sense of humor

worn fox
lavish ether
#

maybe your professor was thinking about the cohomology of the mississippi river as a topological space. possibly use cohomology classes with characteristic classes to compute the volume of the mississippi river as a manifold with finite singularities

#

maybe the length given in the problem statement is measured naively, and topological analysis is necessary to compute to correct length

worn fox
#

That's cool I had no idea, still how did he expect you to know that from what he asked lol

main granite
#

Ahh, I see!

lavish ether
#

maybe ultimately the problem is a critique of the river length measuring methods used by the National Park Service

main granite
#

No, i thought about that but I don’t think that’s what the professor was trying to get at

#

Ok I think I got it

#

Thanks

#

.close

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#
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median oar
#

Some nice easy pde questions

lone heartBOT
median oar
#

How do I proceed from here?

lone heartBOT
#

@median oar Has your question been resolved?

lone heartBOT
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timber flint
#

I need help

mental flame
#

!15mins

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Please only use the <@&286206848099549185> ping once if your question has not been answered for 15 minutes. Please do not ping or DM individual users about your question.

timber flint
late agate
timber flint
#

oh damn sorry

lone heartBOT
#
Channel closed

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mental flame
#

Deleting the ping won't unping them lol, anyways you should open a new channel this one is closed now because you deleted the original message

timber flint
#

Massive L for me

mental flame
#

Lol dw, just post your question and explain where ur stuck

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royal kiln
#

can someone give me a hint for this

lone heartBOT
royal kiln
#

I've been randomly moving numbers around

#

without any real direction/plan

#

but I've got these results idk if they're helpful

#

$\log_{9} p = \log_{12} q = x,(\frac{4}{3})^x = \frac{q}{p} = \frac{p + q}{q}$

ocean sealBOT
#

nchoosek

royal kiln
#

a nudge pls

tardy stag
#

i think what i'd probably do is try and convert everything to the same base

royal kiln
#

like log_9 and log_12

#

into the same base?

tardy stag
#

yeah

#

and 16 as well

#

i think you can get them all into the LCM of the bases?

royal kiln
#

yeah I haven't tried that

vale wigeon
#

which is enough to solve for q/p

royal kiln
#

well

#

thats the bit I got stuck on 😄

#

everything is a variable and the same variable, how do I solve it there?

tardy stag
#

oh i misread what you had yeah that should be almost there

#

starting with $\f q p = \f{p+q}q$

ocean sealBOT
#

Hayley

royal kiln
#

yeah and that is $(q + p)(q - p) = pq$

ocean sealBOT
#

nchoosek

royal kiln
#

and I still don't know where o go next

#

idk im being extra dense on this step

tardy stag
#

that might not help you much, factoring doesn't tend to do all that much when it's not = 0

#

this isn't super easy to see

#

i think if you split up that second fraction it might be useful?

royal kiln
#

I tried looking at that

tardy stag
royal kiln
#

😭

#

have you solved it already?

tardy stag
#

i think i know how i would

#

so splitting up the second fraction you get what like

#

$\f q p = \f p q + \f q q$ right?

ocean sealBOT
#

Hayley

royal kiln
#

yeah

tardy stag
#

what if we had a variable for q/p eeveeThink

#

or p/q, take your pick

royal kiln
#

when in doubt

#

make something a variable

#

lemme scribble

#

lmfao im getting a really weird number

#

I think I was probably wrong about q/p = p+q/q 🤦‍♂️

#

I mean fuck it

#

might as well check the solution

#

I've spent 45 mins on this already

tardy stag
#

i get a number involving $\sqrt5$

ocean sealBOT
#

Hayley

royal kiln
#

ye

#

I mean after change of variable its super simple

#

I just didn't see that for 25 mins 🤦‍♂️

#

but ok checking if my math before was right

tardy stag
royal kiln
#

asfdasdfawf

#

it was right!

tardy stag
#

nice job! you did most of the log work i just came in to help with the weirdo equations

royal kiln
#

thanks

#

and neat, I actually have seen that before

#

just forgor

#

ok gonna close this out

#

.close

lone heartBOT
#
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lone heartBOT
#
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subtle birch
#

If the line $x+y=a$ touches the circle $x^{2}+y^{2}-λx=0$ where $\left(a,λ>0\right)$ then find the minimum value of $λ+\frac{1}{a}$

ocean sealBOT
#

B-eard

subtle birch
#

What I've tried is\
$x^{2}+\left(x+a\right)^{2}-λx=0$\
$\left(2\right)x^{2}+\left(2a-λ\right)x+a^{2}=0$\
$-4a^{2}-4aλ+λ^{2}\ge0$\

ocean sealBOT
#

B-eard

subtle birch
#

what should be next step?

#

dividing by λ^2?

tardy stag
#

you should recognize the numbers 4, 4, 1 in the context of a quadratic

#

but dividing by \lambda^2 could work as long as you know that's never 0

subtle birch
#

it is in the form -(4a^2+4ab-b^2)

tardy stag
#

oh yeah oops

subtle birch
#

<@&286206848099549185>

tardy stag
#

i'd divide but not by a^2 or lambda^2

#

try dividing by aL

subtle birch
#

I get a quadratic like
4q+4-1/q<=0
Idt that would help

#

For context I have the answer (just the answer, no process) which is $\sqrt{8\sqrt{2}-8}$

ocean sealBOT
#

B-eard

subtle birch
#

so it seems to me that

#

there is some square root stuff here

#

Like we find (λ+1/a)^2

lone heartBOT
#

@subtle birch Has your question been resolved?

lone heartBOT
#
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alpine sable
#

We know that the shaded area = 10unit^2

lone heartBOT
alpine sable
#

but the answer states that it should be -2(-10) rather than -2(10)

#

why?

#

how can the area be negative?

#

<@&286206848099549185>

gleaming granite
#

,rotate

ocean sealBOT
gleaming granite
#

the area is negative because it's below the x axis

alpine sable
lime bobcat
#

The integral is negative, but most commonly we consider the areas to be positive so you have to take absolute value of the negative integral

#

But why you don't simply calculate this

alpine sable
#

so it's like a fact that any area below x-axis is negative?

#

or what

#

because I still dont understand why I need to add a negative to 10

lime bobcat
#

$$A=-\int_1^3 g(x)dx$$

ocean sealBOT
#

Categorist

lime bobcat
#

I'd calculate the area this way

alpine sable
#

huh

#

but isn't it $$A=\int_1^3 g(x)dx$$

#

wait no

ocean sealBOT
#

Sir Edgar

lime bobcat
#

That would be negative because g(x) is negative on (1,3).

lime bobcat
#

$$A=\left|\int_1^3 g(x)dx\right| = -\int_1^3g(x)dx$$

ocean sealBOT
#

Categorist

alpine sable
#

how can g(x) be possibly negative on (1,3)?

lime bobcat
#

Bro, it's below the X axis. It's on negative Y.

#

For example, g(2)<0-.

alpine sable
#

yep

#

i am equally as confused as before

#

never mind I guess I'll just go search and internet and hope I can understand

#

.close

lone heartBOT
#
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keen wharf
#

can someone help for a

lone heartBOT
keen wharf
#

nvm

#

.close

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olive stirrup
lone heartBOT
olive stirrup
#

How to solve this please i need answer for olimpiad

#

I does not need the answer like yes or no but just need like how to do that

#

And the biggest problem is how to solve int2sqrt multiplied by root of x

#

Remember dont give the instant answer but i want step by step

#

Owh yea integral x/x+1 is x-ln(x+1)+c so what happen if i change to x/x+2

ionic jewel
#

the 1/(2+x) is u-sub

olive stirrup
#

Owh so its the step one?

ionic jewel
#

I don't know what that means

olive stirrup
#

Okay wait

#

U-sub? @ionic jewel uh can you explain this more soorry

ionic jewel
olive stirrup
ionic jewel
olive stirrup
#

Okay

#

Wait

#

Owh

#

Its differential?

#

Or wait i forgot turunan in english

#

Owh okay so u-sub is derivative?

#

Owh my god how stupid im

#

Owh nope thats not derivative but substitution

#

This is more complex than what i ask but..... I'll learn step by step by seeing the part

#

Learned from yt

#

So for integral 2^2✓x
Let see the x
u=x
x=u

#

<@&286206848099549185> someone please help abaut u subtitution im new at this

#

Im highschool teenager so the teacher didn't teached u subtitution

#

Imagine grade 11 stuck on limit

covert hinge
olive stirrup
#

How to unuse help channel?

#

I found the solve in the google

winter light
olive stirrup
#

.close

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#
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hidden widget
#

dunno how to start

lone heartBOT
ocean sealBOT
echo socket
#

Have you tried anything so far?

modern sedge
lone heartBOT
#

@hidden widget Has your question been resolved?

hidden widget
#

wait can i sub 2sint?

#

holy smokes ok

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alpine sable
#

Hey i want a book that covers math from grade 1 to college
I am in bca degree program
I had mathematics in school but
I was not good i would like to study everything from basic to advance

winter light
#

I think you could have a lot of answers there

modern sedge
#

you could try khan academy if you dont mind it being online

winter light
lone heartBOT
#

@alpine sable Has your question been resolved?

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warped topaz
lone heartBOT
warped topaz
#

I integrated the first half of this but I foget how to do the 2nd half, I currently have -4u/(u^2 + 5)

gray isle
#

can you show the work you've written out

warped topaz
#

Im pretty sure everything before this is correct, most of it was just solving the 1st half which I wrote in the answer box

warped topaz
gray isle
#

pls just show

#

makes it much easier to see what issues there are if any and how to continue

warped topaz
#

Can we just pretend -4u/(u^2 + 5) is the question? It will take a long time to type and I am confident with my work, my only issue is idk what to do next with what I have

gray isle
#

pls just show the work you've done

#

is there a reason why you're unable to do that

#

take a pic if possible

#

or reproduce it in paint

#

do you know how to integrate stuff in the form
$$\int \frac{g'(x)}{g(x)} \dd{x}$$

ocean sealBOT
#

ℝam()n()v

warped topaz
#

Ah yes it becomes a log

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Oke I think I see what I need to do now 1 moment

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Yes I got it thank you!

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❤️

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.close

lone heartBOT
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fervent narwhal
#

if I'm on an equator and I throw a ball west side at the speed of rotation will the ball appear motion less from space (let's assuem there is no atmosphere and the ball does not touch the ground)

fervent narwhal
#

rotation of earth of course

vale wigeon
#

depends on your frame of reference

fervent narwhal
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the ball is moving at the speed of earth's rotation relative to me

vale wigeon
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sure is

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but like

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from which point 'in space' are you looking at the ball

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are you looking at it from a point that's like.. stationary relative to the earth's axis or something
in this case yes the ball will also appear stationary

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while if you were in the ISS you probably would not see it as such

fervent narwhal
#

yes stationary

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thaks for the answer

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close

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.close

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indigo storm
lone heartBOT
indigo storm
#

How to solve these?

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xvi

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Prove LHS = RHS

lone heartBOT
#

@indigo storm Has your question been resolved?

winter light
#

I would try adding and subtracting cosAcosB in the numerator, while in the denominator I believe it's useful to use the fact "a² - b² = (a - b)·(a + b)"

indigo storm
#

Will it help me to prove?

winter light
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Let me try it

indigo storm
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Ok

winter light
#

Sorry, it seems it didn't work, I think of another way to do it

indigo storm
#

Can you try new one?

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Xvii

winter light
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Yep, let me see it

indigo storm
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Ok

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<@&286206848099549185>

velvet oar
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Bonjour

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Q17?

indigo storm
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Yes

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I solved a little

winter light
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$\frac{cosA}{1+sinA} \overset{t = tan\left(\frac{A}{2}\right)}{=} \frac{\frac{1-t^2}{1+t^2}}{1+\frac{2t}{1+t^2}} = \frac{\frac{1-t^2}{1+t^2}}{\left(\frac{1+t^2+2t}{1+t^2}\right)}=\frac{\frac{1-t^2}{1+t^2}}{\frac{(t+1)^2}{1+t^2}}=$

ocean sealBOT
#

Alberto Z.

winter light
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$\frac{\frac{1-t^2}{1+t^2}}{\frac{(t+1)^2}{1+t^2}}=\frac{\frac{1-t^2}{\cancel{1+t^2}}}{\frac{(t+1)^2}{\cancel{1+t^2}}}=\frac{\left(1+t\right)\cdot\left(1-t\right)}{(t+1)^2}=\frac{ \cancel{\left(1+t\right)} \cdot \left(1-t\right) }{ (t+1) ^ {\cancel{2}}}=$

indigo storm
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What?

ocean sealBOT
#

Alberto Z.

winter light
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$=\frac{1-t}{1+t} \overset{t = tan\left(\frac{A}{2}\right)}{=} \frac{1 - tan\left(\frac{A}{2}\right)}{1+ tan\left(\frac{A}{2}\right)} = \frac{tan\left(\frac{\pi}{4}\right) - tan\left(\frac{A}{2}\right)}{1+tan\left(\frac{\pi}{4}\right) \cdot tan\left(\frac{A}{2}\right)} = tan\left(\frac{\pi}{4}-\frac{A}{2}\right)$

ocean sealBOT
#

Alberto Z.

winter light
winter light
winter light
#

That's one way to do it, if you know the parametric formulas with tan(x/2)

indigo storm
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What are they.

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?

winter light
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These ones, I don't know how you call them

indigo storm
#

I have never learnt these

winter light
#

I put the wrong image sorry

indigo storm
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How can I use half and double angles?

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To prove

winter light
indigo storm
#

But I know only
sin2A = 2sinA.cosA
Cos2A
Tan2A

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Yesh

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I solved it

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Finally

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.close

lone heartBOT
#
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cedar juniper
#

!status

lone heartBOT
#
What step are you on?
1. I don't know where to begin
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5. I have a question about someone else's worked solution
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molten mountain
#

i don't know if it could be 0 or

lone heartBOT
#

@molten mountain Has your question been resolved?

ocean sealBOT
#

Result:

1.4411985e+13
lone heartBOT
#

@molten mountain Has your question been resolved?

lone heartBOT
#

@molten mountain Has your question been resolved?

grizzled ingot
#

@molten mountain What have u tried?

molten mountain
grizzled ingot
#

you working out?

tacit arch
molten mountain
#

either u know how to solve or dont

#
  1. I got an answer and would like my work checked
tacit arch
tacit arch
molten mountain
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i showed my work

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and explained it

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through my answers

tacit arch
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uh no you didn't

molten mountain
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if u dont know how to solve please dont @ me

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thanks man

tacit arch
#

you wrote more words claiming you showed work than your actual "work"

molten mountain
#

yeah, so can u confirm that my answer is correct?

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or do u not know how to solve it?

tacit arch
tacit arch
molten mountain
#

answer the question

tacit arch
molten mountain
#

so u dont know how to solve it

tacit arch
#

and now you've written more words claiming i don't know how to do the problem than actually showing your work

molten mountain
#

cuz u wasting my time

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ur just a troll

tacit arch
#

but you chose to argue

molten mountain
#

no ur arguing with me

tacit arch
#

who's the troll ¯_(ツ)_/¯

molten mountain
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im not going through the hassle with someone who isnt willing to tell me if they know how to solve it or not

tacit arch
#

great just waste your time then

molten mountain
#

<@&286206848099549185>

lone heartBOT
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craggy crystal
#

Help

lone heartBOT
craggy crystal
#

I know we’re not here to get the answers but this is a really old past exam on my proctored lockdown browser I just wanna know what the answer was cuz I had no idea of solving it <@&286206848099549185>

lone heartBOT
craggy crystal
tardy stag
lone heartBOT
#

@craggy crystal Has your question been resolved?

lone heartBOT
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lone heartBOT
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lost inlet
#

How can I calculate the smallest 4 digit number divisible by 3 and when divided by 35 then remainder is 1?

vale wigeon
#

do you have access to the chinese remainder theorem

vale wigeon
#

rip

lost inlet
#

What do you mean by condenders?

vale wigeon
#

what can the last digit be

lost inlet
#

I mean i know the answear, I’m just not sure how to get there

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1086

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1056 doesnt have the remainder 1 when deviding by 35

lone heartBOT
#

@lost inlet Has your question been resolved?

nimble fern
lost inlet
#

Is guessing the only way?

#

Or brute force?

lone heartBOT
#

@lost inlet Has your question been resolved?

nimble fern
lone heartBOT
#
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lost inlet
#

.reopen

lone heartBOT
#

lost inlet
#

Thanks

#

Please close. I only reopened to thank

tardy tapir
#

type .close

lost inlet
#

.close

lone heartBOT
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alpine sable
#

Line m has an x-intercept of -4 and a y-intecept of 10. What is the slope of line m

lethal belfry
#

!status

lone heartBOT
#
What step are you on?
1. I don't know where to begin
2. I have begun but got stuck midway
3. I got an answer but I'm told it's wrong
4. I got an answer and would like my work checked
5. I have a question about someone else's worked solution
6. None of the above
alpine sable
#

2

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All I got was

#

y=mx + 10