#help-33

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pallid pine
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yh

paper venture
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thank you so much this makes so much more sense

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marsh citrusBOT
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dense grail
marsh citrusBOT
dense grail
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Any help appreciated

runic temple
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use the formula for the area of a triangle: (1/2)(a)(b)(sinC)

dense grail
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Yea but how do I put all the numbers in

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1/2 ×4x7sin100?

balmy coral
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So

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The first step

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Is to calculate the longer side of parallelogram

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Then what shall you do to find it out

runic temple
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the parallelogram consists of 4 triangles

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they are two congruent pairs

balmy coral
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I see

marsh citrusBOT
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@dense grail Has your question been resolved?

dense grail
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Idkk

balmy coral
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But change sin(100) to sin(100°)

balmy coral
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Then you need to multiply the area of triangle by 2

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You finish this first and then @ me

dense grail
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Aa

balmy coral
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But remember that you haven't finished to calculate the whole area

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You have done 100° one

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But for the 80° one

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You haven't

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To calculate their area is also using the same logic.

marsh citrusBOT
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@dense grail Has your question been resolved?

marsh citrusBOT
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short wadi
#

how is 12) infinite?

marsh citrusBOT
stoic saddle
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it's +∞ from both sides, while #11 is +∞ from one side and -∞ from the other

short wadi
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makes sense

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do you plug in values to see what it is approaching

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i mean you can do it in your hea

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head

stoic saddle
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was that generic-you or was that me in particular

short wadi
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its all good

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thanks

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mystic karma
crystal wraith
mystic karma
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I believe that when we replace x by 3, it becomes (3-3)^2 which is 0 and 1/0 doesn't exist just like the 11), unless it counts as 1/0^+ which is +infinity ?

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or is it when (3-3)^2 = 0^2 and thus 1/(0^2) equals +infinity?

still temple
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Both converge to 1/0 which tends to infinity

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LHL=RHL so the limit exists.
And it tends towards infinity

crystal wraith
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@still temple

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I think the confusion is different.

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Generally when you have infinity, you say the limit does not exist.

still temple
still temple
crystal wraith
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Well. A limit is said to exist if it gives you a finite number.

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Not infinity.

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So op is actually right about the limit not existing.

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But the point of that other question was not that. In this particular case, the point was that even if it's infinity, it's not the same infinity each time.

still temple
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Oh yea true

crystal wraith
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Assuming you are considering limit to infinity acceptable.

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If that's acceptable then b is valid.

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But a is still not valid.

still temple
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Yes

crystal wraith
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@mystic karma

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Did you get it?

mystic karma
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Got it now

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I see

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Thanks a lot both of you

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still temple
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in this proof why is the x dropped

marsh citrusBOT
still temple
glass silo
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As in how did they go from $x(x-1) \geq 0$ to $x - 1 \geq 0$?

elfin berryBOT
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@glass silo

still temple
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yes

glass silo
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As they basically assumed, x is strictly positive, so you can divide through by it and it won't change the order of the inequality

still temple
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are there other ways to prove this

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like i would have just factored as above

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and then have said even if x was negative, 2 negtaive real numbers multiplied by eachother is positive

glass silo
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Hmm, what was the original statement to prove?

still temple
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because its a disjunction we only need to prove that one of them is true

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but if we rearrange, we can have x^2 - x \geq 0

glass silo
still temple
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and then we can factor out

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like so it would be x(x - 1) correct

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however

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what if x = 0

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technically this would prove that both x \geq 1 and x \leq 0

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so can you do it this way

glass silo
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That would be a fine way to do it, I would say [it would show that both x>=1 and x<=0 are possible yes]

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to have the product x(x-1) >=0, you either need both x and x-1 negative (so then x<=0) or both x and x-1 positive (so then x>=1)

still temple
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so for inequalities with disjunctions, you can prove either both situations are true, or just that one is true

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also for this, i dont get how you can just get rid of the -1 for x-1 > eq 0

still temple
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yeah sorry

glass silo
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"if you're at least 1, you're at least zero"

still temple
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hmm

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so this is by assumption?

glass silo
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Well if you assume $x\geq 1$, you already know that $1 \geq 0$, and therefore $x \geq 1 \geq 0$, in other words, $x \geq 0$

elfin berryBOT
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@glass silo

still temple
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OHH

marsh citrusBOT
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@still temple Has your question been resolved?

still temple
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queen fjord
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hi im confused on the explicit formula of functions

queen fjord
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i understand recursive

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but explicit is strange

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i get cnofused of where tpo put the common difference and the primary numbner

marsh citrusBOT
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@queen fjord Has your question been resolved?

broken forum
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its more complicated

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if a(n) = a(n-1)*3

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then a(n) = (3^n)(a(0))

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does that make sense

marsh citrusBOT
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twin dome
#

I am currently working on a question about normal distribution and I am having some trouble calculating the probability. I was wondering if anyone could help me out?

The question is as follows:

The weight of bicycles in a certain shop is normally distributed with a standard deviation of $2.2 \mathrm{~kg}$ and a mean weight of $15 \mathrm{~kg}$. Calculate the probability that a randomly selected bicycle from the shop weighs over $20 \mathrm{~kg}$.

Here is my attempt at solving the question:

Let X be the weight of a randomly selected bicycle from the shop. We know that X follows a normal distribution with a mean of $\mu = 15 \mathrm{~kg}$ and a standard deviation of $\sigma = 2.2 \mathrm{~kg}$.

We are interested in finding $P(X > 20)$. To calculate this, we need to standardize X using the formula:

$z = \frac{X - \mu}{\sigma}$

Substituting the given values, we get:

$z = \frac{20 - 15}{2.2} \approx 2.27$

Now we need to find the probability that a standard normal random variable Z is greater than 2.27. Using a table or a calculator, we find that this probability is approximately $0.011$.

Therefore, the probability that a randomly selected bicycle from the shop weighs over $20 \mathrm{~kg}$ is approximately $0.011$.

Any help or feedback would be greatly appreciated. Thank you!

elfin berryBOT
queen fjord
vague ocean
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This ties in with the low probability that you calculated

marsh citrusBOT
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@twin dome Has your question been resolved?

marsh citrusBOT
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fickle sable
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can someone help with part b of question 13?

fickle sable
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I made the equation below for part a but im not sure what to do for part b

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trim pulsar
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if the col A = 3R

marsh citrusBOT
trim pulsar
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can it not be invertible?

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St A belongs to 3R3

proper zodiac
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you're gonna need to explain more

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col A?

marsh citrusBOT
#

@trim pulsar Has your question been resolved?

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long cape
marsh citrusBOT
long cape
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How would I change log base 3 to ln?

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Can’t remember if I need to combine arguments as division first

proper zodiac
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doesnt matter

still temple
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[
\map{\log_{a}}b = \f{\map {\log_c}b}{\map {\log_c}a}
]

elfin berryBOT
long cape
long cape
elfin berryBOT
long cape
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I thought it was a in attic, b in basement

still temple
long cape
still temple
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what?

flat raft
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lixera, didn't you ask for proofs of the log rules a while ago LOL

still temple
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actually got all of them into my head thankfully

marsh citrusBOT
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@long cape Has your question been resolved?

long cape
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@still temple @proper zodiac good way to remember?

still temple
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no

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waaay too formulaic

proper zodiac
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the fact you've had to specifically change lixeras letters to make a mneumonic should tell you its not a good way to remember

long cape
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But if you forget which goes where

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Numerator and denominator

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Good way to remember

proper zodiac
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if someone now hands you $\log_{a}(b)$ you're likely going to confuse yourself

elfin berryBOT
proper zodiac
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"oh i thought i put a on top because of attic??"

still temple
long cape
still temple
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not whatever that mnemonic is haha

still temple
long cape
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Not saying it’s perfect, lol but kind of helpful

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glass lake
marsh citrusBOT
glass lake
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so

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i know the chain rule is used

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im not sure how to start

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on this probloem

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i think something is supposed to be plugged in into x^9

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but

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im not sure what

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can someone give me a hint

sage gale
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first we want F'(x)

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use chain rule

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when we get that, plug in a

glass lake
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so i use F(x) = f(x^9)

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but

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i dont see what i can subsitite into x

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in that

sage gale
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no, just use chain rule on f(x^9)

glass lake
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f'(a^9) = 8?

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so we get 8?

sage gale
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nah, nah, nah

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tell what you think chain rule is

glass lake
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f'(g(x))g'(x)

sage gale
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yeah

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let g(x) = x^9

glass lake
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why do we do that tho

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because it says f(x^9)

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and i dont see a g in that

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so im not sure where that came from

sage gale
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g is just a placeholder for some random function

glass lake
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why x^9 tho

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is it because its inside the f(x)

sage gale
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yes

glass lake
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and f'(g(x))g'(x) has g(x) inside of it which makes it the same thing?

#

or is there another reason why that is g(x)

sage gale
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no you had it the first time, its just because f(x^9) has x^9 inside f(x)

glass lake
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okay

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what would the next step be?

sage gale
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then plug in a

glass lake
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i got the 8 from the f'(x^9)

sage gale
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you got the 8 part right, but not x^9

glass lake
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but g(x) = x^9 because f'(g(x)) is where g(x) is inside f'(x) tho?

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thats how i gto that

sage gale
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im talking aabout g'(x)

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the part outside

glass lake
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oh wait

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i just realized

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8^9

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because

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G(x) = (f(x))^9

sage gale
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wait are you solving F'(a) or G'(a)

glass lake
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G'(a)

sage gale
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b r u h

glass lake
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wait

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no F'(a)

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i just looked at G(x) because f'(g(x)) * g'(x)

sage gale
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ok

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so what is g'(x)

glass lake
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wait

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if g(x) is in f'(x) in the chain rule

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doesnt that mean 8 = g(x)

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because its inside

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which means

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the derivative of 8 is 0

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so g'(x) = 0

sage gale
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no

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lets start over

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we want the derivative of F(x)

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F(x) = f(x^9)

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using chain rule...

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F'(x) = f'(x^9) * (derivative of x^9)

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that is all chain rule tells us

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you plugged in a...

glass lake
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oh

sage gale
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into f'(x^9)

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f'(a^9) is given as 8

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now just solve for derivative of x^9 and finish

glass lake
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so g(x) is x^9

sage gale
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yes

glass lake
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f'(x^9) * x^9 and the reason that it's x^9 is because x^9 is in the f'(x)

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just making sure i understand

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which means

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F(x) = 8 * x^9

sage gale
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no we want the derivative of x^9 on the outside

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F'(x) = f'(g) g'

glass lake
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8* 9x^8?

sage gale
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yes

glass lake
#

72x^8 = F(x)

sage gale
#

continue

glass lake
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so to find G'(a)

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we need to first find G(x)

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and then after we find that

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we take the derivative?

sage gale
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sure

glass lake
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okay

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so

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G(x) = (f(x))^9
= (72x^8)^9?

sage gale
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lets make the sub f(x) = u

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so that G(x) = u^9

glass lake
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but y tho

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why u

sage gale
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do you see how we have (f(x))^9 and not just f(x)

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that means we have to do something about ^9

glass lake
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9(72x^8)^8

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derivative stuff?

sage gale
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yes you did the outside stuff correctly, but now we have to worry about the inside again

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G(x) = f^9 so G'(x) = 9f^8 f'

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f(x) stays the same inside but now we want the derivative of f outside

glass lake
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9f^8 f'
whats this from

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oh

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chain rukle

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g'(f(x)*f(x)?

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i think?

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not sure if thats how u got that part

sage gale
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yeah except f'(x) on the right

glass lake
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actually

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wait

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so thats just the chain rule

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written without the (x)

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uh

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how do i proceed

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i looked at it for a minute

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but

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im not sure

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wait

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f^9 * 72x^9/

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because we found F'(x)

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so we plug that in

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okay

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so

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i think i figured it out

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give me a sec

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.close

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languid willow
#

i need help

marsh citrusBOT
sturdy bear
#

Ok so if we look at the 8 feet long for one side of the office, how many cm is that?

languid willow
#

uhh idk can u please explain how i'd find that

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im a little slow 😭

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wait

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is it 2?

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im so confused

sturdy bear
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So you have an 8 ft by 16ft room, I would recommend drawing that first

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Then draw another rectangle right beside it but label it with 4 cm and 8 cm

sturdy bear
marsh citrusBOT
#

@languid willow Has your question been resolved?

languid willow
#

im so confused 😢

sturdy bear
#

Have you drawn the rooms like I said above?

marsh citrusBOT
#

@languid willow Has your question been resolved?

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quick orchid
#

can anyone explain to me how these are equal? ¬(¬p ∨ ¬¬q) ≡ p ∧ q.

bright jay
#

I'm assuming the q is a typo

quick orchid
#

nah it isnt

bright jay
#

But apply de Morgan's

quick orchid
#

why would q be a typo?

bright jay
#

The double negate symbols

quick orchid
bright jay
#

First, I'm asking if it's a typo that you have double negate symbols

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¬(¬p ∨ ¬q) ≡ p ∧ q
Two, if it's that, apply de Morgan's

quick orchid
#

no the double negate symbols are meant to be there

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¬(p → ¬q) this was the original

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i added the double negate symbols cause i thought itd be easier to simpify

marsh citrusBOT
#

@quick orchid Has your question been resolved?

marsh citrusBOT
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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
lean gulch
#

I took geometry last year and I think i can help out

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So what do we know about angles on a straight line

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This to be exact

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You actually don’t need to do worry about that here

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Before that what don’t you understand about the fact that angles on a straight line add up to 180? You said it perfectly right here

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Im not sure what you mean

#

Why?

marsh citrusBOT
#
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lean gulch
#

Up to you man

#

It’s a fairy simple question so if you aren’t sure I can explain it to you but all good

marsh citrusBOT
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wheat ice
#

Suppose there's a spherical cap of a certain beta angle to the z axis(figure a) and a vector V on the zy plane with angle theta to the z axis(figure b). Is there a way to find that angle alpha (in terms theta and beta) that delimits the end of the spherical cap (in x direction) in the position of the vector V (refer to figure c).

This question is mainly a curiosity of mine and that's the reason of the shitty pic, but i tried my best on paint.

Edit: V is on the spherical cap, that is, V is the same size as the radius of the spherical cap. (just to be make sure this is known)

marsh citrusBOT
#

@wheat ice Has your question been resolved?

wheat ice
#

<@&286206848099549185>

marsh citrusBOT
#

@wheat ice Has your question been resolved?

marsh citrusBOT
#

@wheat ice Has your question been resolved?

wheat ice
#

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wind mural
#

Hello! I'm confused on how to solve the integral ∫sqrt(1-x) * x * dx. I've tried u-substitution by setting u equal to 1-x and thus du equal to -dx but I have no idea where to go from there since I can't further manipulate du to substitute out all x.

nocturne fiber
#

I mean that's the right substitution

#

are you sure you're still stuck?

#

u=1-x means x = 1-u

#

you're really close

wind mural
#

Omg I was overthinking the hell out of that thanks lmao

#

close

#

.close

marsh citrusBOT
#
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nocturne fiber
#

.close

#

no worries

marsh citrusBOT
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glass slate
marsh citrusBOT
glass slate
#

I dont get this

crisp lion
#

geometrically speaking, you are given a square starting at (a, a) and ending at (b, b)

#

and your function is a line on that square; given the above conditions this line (i.e. function) must intersect the square’s diagonal at least once

leaden monolith
#

A visual aid to help

#

If your function is continuous in that square in the middle

glass slate
#

so this means it has to have a root?

leaden monolith
#

It MUST pass through the diagonal at some point

glass slate
#

ok i think i got it

#

thx

#

it has to intersect y=x to have a solution

#

and if its continuous, it does

#

.close

marsh citrusBOT
#
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fickle whale
#

that's the answer apparently

swift olive
#

I don't understand the question. Are you asking how the equation could be simplified? The handwriting is hard to read could you try rewriting with latex?

fickle whale
#

sorry was in a rush

marsh citrusBOT
#
Channel closed

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swift olive
#

.reopen

fickle whale
swift olive
#

oh no

#

hope the bot doesn't break

fickle whale
#

or did I go wrong somewhere?

swift olive
#

deleting the first message made the bot try and close but I think its ok

fickle whale
#

:o

swift olive
fickle whale
#

multiply first function's numerator by (10x-6) ?

swift olive
#

Multiplying the numerator and denominator by the same number is equivalent to multiplying by 1

marsh citrusBOT
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white brook
#

This is the question I'm slightly confused on

white brook
#

This is what I've tried

#

,rotate

elfin berryBOT
white brook
#

As far as I can tell I need a particular solution for y, since there's stuff on the right side

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But I've not quite done particular solutions in terms of another variable

#

Since it's an x^2 term, do I use y_p=Ax^2+Bx+C?

#

Something like this?

marsh citrusBOT
#

@white brook Has your question been resolved?

marsh citrusBOT
#
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white brook
#

.reopen

marsh citrusBOT
#

white brook
#

Still a little confused on this. I got this as the answer but it's saying I'm wrong

marsh citrusBOT
#

@white brook Has your question been resolved?

lofty gyro
#

be careful! the x is outside the squareroot!

lofty gyro
marsh citrusBOT
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marsh citrusBOT
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sick quiver
#

Hi! I was wondering how I am supposed to clarify this question. I do know how to solve it, but I was wondering if someone could walk me through the steps!

marsh citrusBOT
#

@sick quiver Has your question been resolved?

marsh citrusBOT
#

@sick quiver Has your question been resolved?

marsh citrusBOT
#

@sick quiver Has your question been resolved?

broken forum
#

and did you show your work

#

if you did then theres nothing else to say

sick quiver
#

I checked the back to get the answer cause I couldn’t quite understand it, but I think I need more clarification on why 6/12 turns to 1/2 instead of just being 6/12 = 0.5

broken forum
sick quiver
#

No, but rather do I always have to simplify fractions all the time?

broken forum
#

no ofc not

#

you can do however

#

its just usually easier to deal with fractions when they get messy

#

like 3/7

#

and you dont lose precison by rounding either

sick quiver
#

Ooh i see see

#

So it's usually just for clarification purposes?

broken forum
#

or just habit

#

you can almost always do math in multiple ways

sick quiver
#

Ooh okok, thanks!

#

.close

marsh citrusBOT
#
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junior geode
#

How can I find the variance of an arrival time conditioned on a counting process?

junior geode
#

For example we want to find $Var(T_4 | N(1) = 2)$ where $(N(t))_{t \geq 0} \sim PP(\lambda)$

marsh citrusBOT
#

@junior geode Has your question been resolved?

junior geode
#

<@&286206848099549185>

marsh citrusBOT
#

@junior geode Has your question been resolved?

marsh citrusBOT
#

@junior geode Has your question been resolved?

junior geode
#

I know how to find [E(T_k | N(t) = n)], but I'm quite sure how to find E(T_k^2 | N(t) = n) either

marsh citrusBOT
#

@junior geode Has your question been resolved?

marsh citrusBOT
#
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azure trench
#

Stuck on part b

marsh citrusBOT
stoic saddle
#

simplify 1/(tan^2(θ)+1)

azure trench
#

Oh so ur working backwards ? Subbing in x and then manipulating until u get cos squared?

#

Yeah that works

#

Thx

#

.close

marsh citrusBOT
#
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pallid pine
#

tan^2 + 1 = sec^2

#

cos^2 = 1/(tan^2 + 1)

marsh citrusBOT
#
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still temple
#

guidance on this

marsh citrusBOT
cunning jackal
#

What angle does a tangent make with the radius

still temple
#

Umm

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Right angle?

cunning jackal
#

Yes

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Use that

still temple
#

Ohh so

desert socket
#

yes

still temple
#

90-62

desert socket
#

angle act is just 90

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you can easily get x

still temple
#

Ohhh thankss

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And y and z ?

cunning jackal
#

Angles in the same segment subtended by the same arc on the circle

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Look at arc AB

still temple
#

yeah

cunning jackal
#

It is subtending two angles on the major arc

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One of them is y

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And the other is 62

still temple
#

wht's subtending? 😭

cunning jackal
#

On the circumference

still temple
#

Oh okay okay

cunning jackal
#

And the property says

#

Angles subtended by same arc in the same segment are equal

still temple
#

Ohh okay okay

cunning jackal
#

Use that

cunning jackal
#

Like a justification

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I can explain if you want

still temple
#

Oh okay

still temple
cunning jackal
#

Alright to prove it, we need another property which says angle subtended by an arc on the circumference is half of that subtended at the center

still temple
#

Yeah ik that one

cunning jackal
#

Great

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Now by that logic

#

But angle y and angle 62°

#

Should be half of the same angle at the center right?

still temple
#

Yep yep

cunning jackal
#

So that means?

still temple
#

y + 62 = angle in center/2?

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No wait

cunning jackal
#

No

still temple
#

(y + 62 )/ 2 = angle in center

cunning jackal
#

Angle at centre = 2 * 62 = 2* y

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or y =62

still temple
#

Ohh oky oky

cunning jackal
#

Have a look at this figure

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Sry wrong one

still temple
#

Oh its alrr

cunning jackal
still temple
#

angle O is the double of angle A?

cunning jackal
#

Yep

still temple
#

Yeahh okayyy

cunning jackal
#

And O is double of B as well

still temple
#

Yeah

cunning jackal
#

Now think, doesn't that just mean A is B?

still temple
#

So A and B are equal

cunning jackal
#

Yep

still temple
#

Yeahhh

cunning jackal
#

Now see your problem figure

still temple
cunning jackal
#

Look at the two angles subtended by AB

still temple
#

Yeah

cunning jackal
#

It's like 62 in place of angle A

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And y is in place of angle B

still temple
#

Uhh why?

cunning jackal
#

Rotate the figure

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And just observe carefully

#

Lines from A and B

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Meet at y

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The same way angle B was made in the example figure I sent

still temple
#

Yeah

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Ohh okayy

#

Oh i get it

cunning jackal
#

So just like A was equal to B

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Y is equal to?

still temple
#

62

cunning jackal
#

Great

still temple
#

And so now z left

cunning jackal
#

Alright so AC is given to be our diameter

still temple
#

Oh i get how to solve z

still temple
cunning jackal
still temple
#

I did it

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What is did is:

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Angle E = 180 - 70 (cyclic quadrilateral )

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we alr know what y is

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so 110 - 62

cunning jackal
#

Nice

desert socket
#

wait is a quadrilateral concylic if its in a semicircle?

still temple
#

that equals to 48

cunning jackal
still temple
cunning jackal
still temple
cunning jackal
still temple
#

U helped a lot @cunning jackal

cunning jackal
#

Touch is a word used for tangents

still temple
#

Ohh okay okayyy

cunning jackal
still temple
#

Umm can i get help with another?

cunning jackal
#

Uhh actually I got some work to do

still temple
#

Oh it's alr

cunning jackal
#

But I'm pretty sure there are people here

#

That can help you

still temple
#

Okay okayy

#

Thanks again

cunning jackal
#

Just open another channel if you want

still temple
#

Okayy

cunning jackal
desert socket
cunning jackal
#

Beard is here I guess

still temple
#

❤️

cunning jackal
desert socket
#

oh yes

#

okay

still temple
#

it was this

#

ping me when someone here

cunning jackal
# still temple it was this

When can you say a point will lie inside this triangle? Like, what can you say about that point's position with respect to the lines

still temple
#

Umm i didnt get it

cunning jackal
#

For example, I ask about line AC. And if I mention any point lies inside the triangle ACB, doesn't that mean the point is to the right of AC?

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Because the triangle is in the right side of AC

still temple
#

Yeah yeah

cunning jackal
#

Yes and now what does AC represent

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It is given that it represents the line x=3

still temple
#

it says x = 3

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so it would be

cunning jackal
#

Yep, what does that mean

still temple
#

x greater than 3

cunning jackal
#

Nice

still temple
#

cuz its on the right side

cunning jackal
#

That's one inequality

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Now similarly look at BC

still temple
#

it would be y is less than 6?

cunning jackal
#

Yep

still temple
#

cuz the point would be under BC

cunning jackal
#

That's the second one

still temple
#

Ohh iccc

cunning jackal
#

Now AB is a little tricky

still temple
#

Yeah

cunning jackal
#

Well if you notice what we did for AC and AB, we essentially assigned a certain sign to the value of x-3 and y-6 respectively

still temple
#

Yeah

cunning jackal
#

We said that if x-3>0 the point lies to the right of AC

#

Same for y-6

still temple
#

Yeah

cunning jackal
#

Now what I want you to notice is we're essentially assigning specific signs to the value of the expression which we get on putting the point in the equation of the line

still temple
#

yeahh

cunning jackal
#

Like I say if x's value is 5, 5-3>0 so it lies to the right

#

Now for the line y=x+1/2

still temple
#

Yeah

cunning jackal
#

We'll do the same thing, assign signs

still temple
#

okay yeah

cunning jackal
#

One way to do it is identify a clear point which we know lies on one side of the line and then see what sign it gives

#

For example can you tell me where the origin i.e. (0,0) lies with respect to AB?

still temple
#

it lies on the left side?

cunning jackal
#

Use the y intercept of the line

#

To decide whether the origin is above it or below it

#

By above, I mean the side in which the triangle is

still temple
cunning jackal
still temple
#

On 0

cunning jackal
#

Well, no

#

Are you aware of the slope-intercept form of a line?

#

y=mx+c thing

still temple
#

yeah yeah

cunning jackal
#

great, What is c

#

For the line

still temple
#

M = gradient?

cunning jackal
#

What about c

still temple
#

c is where the line

#

cuts the axis?

cunning jackal
#

Which axis?

still temple
#

the y axis

cunning jackal
#

Yep

#

And now can you decide where AB cuts y axis

still temple
#

Oh icc

cunning jackal
#

y=x+1/2

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C is 1/2

#

So the line cuts y axis at point (0,1/2)

still temple
#

okay so the line cuts y axis at 0.5?

#

Oh okay okay

cunning jackal
#

Now then

still temple
#

Okay

cunning jackal
#

That means the origin is on the opposite side of the triangle right?

still temple
#

Yep

cunning jackal
#

Great

cunning jackal
#

We want to identify what sign a point lying above AB would give when it's plugged into the equation of AB

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Well we know the origin lies below it

still temple
#

Yeah

cunning jackal
#

So essentially if you can find what sign putting the origin in will give you

#

The sign we require is the opposite one

#

Get my point?

still temple
#

Uh?

cunning jackal
#

When you plug in the origin's coordinates into the expression of AB, what do you get

still temple
#

1/2?

#

y = (x=0) + 1/2?

cunning jackal
#

Yep, we get a positive value

still temple
#

y = (0) + 1/2 = 1/2

#

Alrrrrr

cunning jackal
#

no need for the equality sign with y there

#

Because we're basically just testing

still temple
#

Oh okay

cunning jackal
#

if I put 0,0 in x-y+1/2 what I will get

#

And we're getting 1/2 as you said

#

Which is positive

still temple
#

yes

cunning jackal
#

Now we know that all the points lying below the line satisfy x-y+1/2>0

#

But the triangle lies above it

still temple
#

yeah

#

So since its above

#

we would put the > sign?

#

y > x + 1/2?

cunning jackal
#

yep

#

There you go

#

That's your third inequality

#

Now actually I want to explain it in a simpler way

still temple
#

Ohh yeahh

cunning jackal
#

The y co-ordinate at any point on the line is given by x+1/2

#

Now we want a point 'above' it

#

Which means we want a higher y co-ordinate

still temple
#

Yeah

cunning jackal
#

So we want a y which is greater than x+1/2

still temple
#

Yep

cunning jackal
#

That's a way shorter way to get to the answer but I wanted to explain the other one to you as well

still temple
#

Ahh iccc

#

Thanks again :)

cunning jackal
#

You're welcome

still temple
#

btw i had a test tmrw

#

Hope i do well now

cunning jackal
#

Gl

still temple
#

thanku sm

cunning jackal
#

You can .close

still temple
#

.close

marsh citrusBOT
#
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#
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short wadi
#

Do we need to do product nd chain rule to compute this?

proper zodiac
#

You will yes

short wadi
#

Is it best to do the chain rule first and then do the product rule?

#

.close

marsh citrusBOT
#
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proper zodiac
marsh citrusBOT
#
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oak void
marsh citrusBOT
oak void
#

shouldn't it be $e^{sinx+1}$?

elfin berryBOT
#

yomiko

oak void
#

$\int f(x) f'(x) dx$ \ $ y = [f(x)]^{+1}$

elfin berryBOT
#

yomiko

oak void
#

right??

#

then differenciate

#

<@&286206848099549185>

#

anyone???

main idol
#

you're confusing power rule with other rules

oak void
#

then?

main idol
oak void
#

even so its y = e^sinx it would be sinx e^sinx tho

#

im confused

main idol
oak void
#

dy/dx

main idol
#

no

oak void
#

of e^sinx

main idol
#

,w diff e^(sin(x))

#

use chain rule to differentiate

main idol
#

,tex .diff rules

elfin berryBOT
#

riemann

main idol
#

y=e^sin(x) is of the form f(g(x)) where g(x) = sin(x) and f(x) = ?

oak void
#

e^x ?

main idol
#

correct

#

use one of the bottom two rows to find dy/dx

#

whichever notation you're more comfortable with

oak void
#

wait so you don't use f(x) ^n+1 ?

main idol
#

,w plot y=e^x, y=x^4

main idol
#

can you see that those are different?

oak void
#

ah okay

#

i got one other question

#

you would do y = ln|(x^2 + x + 5)^-1/2| right?

main idol
oak void
#

i did it and checked the answer but they didin't do ln|f(x)|

#

idk why

main idol
main idol
oak void
#

1 min

main idol
#

$y = f( g( h(x) ) )$

elfin berryBOT
#

riemann

main idol
#

$h(x) = x^2+x+5, g(x) = \sqrt{x}, f(x) = \log(x)$

elfin berryBOT
#

riemann

oak void
#

I've never done chain rule up to 3 function

main idol
main idol
# oak void

but you also don't need to if this is all you're asked to find

#

you do use power rule here to differentiate

#

$y = f(g(x)) = \sqrt{g(x)}$

elfin berryBOT
#

riemann

main idol
#

can you find f(x) =? and g(x)=?

oak void
#

wait

#

i don't get it, i tried to apply the answer's method to other question but i get it without ln|f(x)| but they've got ln|f(x)| as their answer

main idol
main idol
oak void
#

like for example $\int \frac {e^{2x}}{e^{2x}+3} dx$ i get $\frac {2e^{2x}}{e^{2x}+3}$

elfin berryBOT
#

yomiko

main idol
#

well that's because the derivative works

main idol
# oak void

you didn't use chain rule properly so your derivative doesn't work out

oak void
#

its confusing

main idol
#

you need to be able to identify function compositions correctly

oak void
#

need more practice

#

thanks anyways :))

#

.close

marsh citrusBOT
#
Channel closed

Closed by @oak void

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#
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Ask your math question in a clear, concise manner.
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After 15 minutes, feel free to ping <@&286206848099549185>.
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tulip folio
#

I am looking for someone who is very good with writing calculus proofs.

tulip folio
#

I know how the entire thing works. Just don't know how to write it formally using theorems such as the EVT to show there is a global minimum on the closed interval [c1,c2] and so on...

main idol
#

have you ever written an epsilon delta proof?

tulip folio
#

Yes but that has nothing to do with this lol.

main idol
#

"prove" how then?

#

you're just supposed to quote EVT?

tulip folio
#

No

#

I just gave a suggestion

#

That is why i'm here. I'm asking how you would formally prove this.

main idol
tulip folio
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f is continuous on [c1,c2] , so f must attain its minimum and maximum on [c1,c2]. And the minimum cannot be attained at c1 and c2 since they are local maximums. So the minimum is attained in (c1,c2), which becomes a local minimum of f on [a,b].

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This is basically how the proof works

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Just don't know how I can use theorems/definitions to write the formal proof for it.

flat raft
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I think there's an edge case where if the function is constant, then you have a local maximum and minimum at the same point lol

tulip folio
#

The question says that it is not constant

proper zodiac
#

the question explicitly rules out constant functions

main idol
#

just cite EVT

tulip folio
#

So basically. I can cite EVT to show that there is a global minimum between [c1,c2]. I just don't know how to prove the part where I have to show there must be a local minimum in (c_1, c_2), the open interval.

glass perch
#

Doesn't EVT just say there's a minimum in [a,b], which is too weak?

flat raft
#

you have a global minimum over f restricted to [c1, c2], but that translates to being a local minimum

tulip folio
#

yea

flat raft
#

perhaps you have to write a proof why that is the case

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but that's really it

glass perch
tulip folio
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Yes plz

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no clue what to write

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😭

glass perch
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What does c1, c2 is a maximum mean for the derivative of f?

tulip folio
#

uh

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not too sure

glass perch
#

Like is the derivative positive or negative before and after c?

tulip folio
#

positive?

glass perch
#

Before or after the c's?

tulip folio
#

.close

marsh citrusBOT
#
Channel closed

Closed by @tulip folio

Use .reopen if this was a mistake.

glass perch
marsh citrusBOT
#
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echo mountain
marsh citrusBOT
#

@echo mountain Has your question been resolved?

marsh citrusBOT
#

@echo mountain Has your question been resolved?

#
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#
Available help channel!

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Remember:
Ask your math question in a clear, concise manner.
Show your work, and if possible, explain where you are stuck.
After 15 minutes, feel free to ping <@&286206848099549185>.
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ornate silo
marsh citrusBOT
frozen rover
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choose C

ornate silo
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i know answer

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but how to find that

frozen rover
#

The sum of the value of two edges of the triangle is more than the value of the third one

ornate silo
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yeah so?

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can you write the equation ?

broken forum
marsh citrusBOT
# frozen rover choose C

As a helper, please do not give out answers that could be copied as a homework solution. Have the student work through the problem themselves and guide them along the way.

broken forum
ornate silo
#

so lets say

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5 + 8 > c

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13 > c

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ah,, i dont get it

broken forum
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so c has to be less than 13

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do the rest of the equations

ornate silo
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oh i have to do all 3 ?

broken forum
#

ye

ornate silo
#

ok

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8 + c > 5

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5 + c > 8

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now what ?

broken forum
ornate silo
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c < 13
c > -3
c > 3

broken forum
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yes

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so what can c be

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do it in one line

ornate silo
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has to be more than 3 but less than 13

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but how to know the exact number ?

broken forum
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look at the question again

ornate silo
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so i have to choose the answer that is in range ?

broken forum
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yes

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its rigged to only have one possible correct answer

ornate silo
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all right got it now

broken forum
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they wont show you 6 and 8 for example

ornate silo
broken forum
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brooo

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you literally just finished

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take 10 min to try to figure it out

ornate silo
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i did $\frac{2x^2}{2} = 18$

elfin berryBOT
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Bunnings

ornate silo
ornate silo
#

oh i thought you referred to the previous question and said to take 10 mins to better understand

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my apologies

ornate silo
elfin berryBOT
#

Bunnings

ornate silo
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$x = 3\sqrt2$

elfin berryBOT
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Bunnings

broken forum
#

wait

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chartbit did you solve it already

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why are you thumbing up

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its wrong

glass silo
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It’s all fine up until that point

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But on that note

glass silo
ornate silo
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one side is x so other side has to be 2x

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area of triangle is 1/2 * 2x * x

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so 1/2 * 2x * x = 18

broken forum
#

ah

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i thought your answer was 3root2

glass silo
ornate silo
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so one side is 2* 3sqrt2 and other is 3sqrt2

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now i just have to a^2 + b^2 = c^2 right ?

#

thanks

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i dont know how do i calculate this one

broken forum
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did you try to solve these all before

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and then asking all of them at once

ornate silo
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yeah i tried them a while ago. These are the ones i face trouble with

broken forum
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oh okay

ornate silo
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15*10^m+n right ?

broken forum
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yeah

ornate silo
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i dont see this as answer

broken forum
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well yeah

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cause thats not scientfic notation

ornate silo
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so how do i do ?

glass silo
broken forum
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make 15 less than 10

ornate silo
#

1.5

broken forum
#

ye

ornate silo
#

but what about the rest ?

broken forum
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if you divide by 10 you gotta multiply by 10 somewhere else

ornate silo
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1.5 * 10^m+n for sure

#

no ans for that. option b is close

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but where does the 1 come from

broken forum
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read what i said

ornate silo
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yeah so i have to add one to exponent because i divided by 10 ?

broken forum
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yes

ornate silo
#

i solved this and get answer $\frac{1-x}{(x+1)(x-1)}$

elfin berryBOT
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Bunnings

broken forum
#

damn you have a lot of questions

ornate silo
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last one

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sorry

broken forum
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2-(x+1)

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1-x okay

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you can simplify it more though

ornate silo
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yeah

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$\frac{-1}{(x+1)}$

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got it

#

thanks

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really appreciate your time

broken forum
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np

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but thats still wrong

ornate silo
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i know

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i put it as ref

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ans is D

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i have to multiply by -

elfin berryBOT
#

Bunnings

broken forum
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yep

ornate silo
#

Thank you very much

#

.close

marsh citrusBOT
#
Channel closed

Closed by @ornate silo

Use .reopen if this was a mistake.

marsh citrusBOT
#
Available help channel!

Send your question here to claim the channel.

Remember:
Ask your math question in a clear, concise manner.
Show your work, and if possible, explain where you are stuck.
After 15 minutes, feel free to ping <@&286206848099549185>.
• Type the command .close to free the channel when you're done.
• Be polite and have a nice day!

Read #❓how-to-get-help for further information on how to ask a good question, and about conduct in the question channels.

still temple
#

For this, I got to the point where I had y = 6(x^2-8x+16/6) + 89 - 16, but I'm not sure what should be the next step

still temple
#

?

late geode
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your manipulation wasn't ideal

still temple
#

?

late geode
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can you show the work that led up to that

still temple
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ok