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1 messages · Page 162 of 1

alpine sable
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what if I multiply 3 x 4

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(base of one of the triangles x the height of the rectangle)

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wait

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that wouldn't be correct

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urghhhhdhfj

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HOW DO I DO TH8SS

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<@&286206848099549185> can someone help???

outer lodge
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@alpine sable tell formula of area of paralleogram

alpine sable
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I don't have a formula

outer lodge
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okay then area of paralleogram = area of rectangle +2* area of triangle

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understood the formula?

alpine sable
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I dont

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wait like 3 x 3?

outer lodge
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can i explain this to you over call?

alpine sable
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I don't like calling sorry

outer lodge
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.close

lone heartBOT
#
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alpine sable
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the fuck

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.reopen

lone heartBOT
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alpine sable
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what the hell man

outer lodge
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nothing

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just was testing something

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okay then

alpine sable
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why test it here

outer lodge
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you need a youtube video

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to understand this

alpine sable
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I gurss

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I work better with people actually saying shit anyways

outer lodge
alpine sable
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can you link a video

outer lodge
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just google it , this is a common and easy topic

alpine sable
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I don't know what to put man

outer lodge
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search area of paralleogram

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visualization explaination

alpine sable
#

Jesus fuck man

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I can't even understand the shitty Bitmoji videos

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.close

lone heartBOT
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last ether
#

Khan Academy has a section on geometry

alpine sable
#

yeah I tried watching that

lone heartBOT
#
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pseudo ice
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.lol

modern sedge
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.lol

lone heartBOT
ocean sealBOT
#

chobu nomu

ivory pivot
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what is l.m.c.t.?

lone heartBOT
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@plush sierra Has your question been resolved?

plush sierra
ivory pivot
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i think you can say that the integral its $\infty$ for every n

ocean sealBOT
plush sierra
ivory pivot
plush sierra
ivory pivot
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since |sin| its continuous you can use the riemann int. and yes its infinity ...there is obviously infinite area under the graph

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i think its a good exercise to formalise this

plush sierra
ivory pivot
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no because you can evaluate directly every integral ...are all infinity

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and you can use LMCT where the f_n are incrising in n...its not this case isn't it?

plush sierra
ivory pivot
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you have the pointwise convergence (the function converge to 0) but not the incrising in n

plush sierra
ivory pivot
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yes

plush sierra
# ivory pivot yes

how about for this problem? do you have any tip on how i can write the proof? I'm considering using LDCT for this one, yet not sure how to start.

ivory pivot
#

so you have that $g:=\frac{|f|}{M}$ its such that $|g|\le 1$

ocean sealBOT
ivory pivot
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and you know that $g_{|E}=\chi_E$

ocean sealBOT
ivory pivot
#

Are you following me on this?

plush sierra
plush sierra
ivory pivot
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p.s. i don't define $f_n$ yet

ocean sealBOT
ivory pivot
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sorry maybe its better if i write this $g_{|E}=1$

ocean sealBOT
ivory pivot
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?

plush sierra
ivory pivot
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because if $x\in E\implies |f(x)|=M\implies g(x)=M/M=1$

ocean sealBOT
plush sierra
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is this how u write it?

plush sierra
ivory pivot
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the vertical line means that you constraine your function in E

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so you have that $\int g^n=\int_E g^n+\int_{E^c}g^n=\int_E 1+\int_{E^c}g^n=\mu(E)+\int_{E^c}g^n$

ocean sealBOT
ivory pivot
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where $E^c$ its the complement of E

ocean sealBOT
plush sierra
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what happens to the last integral?

ivory pivot
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now its easy to see that 0<g<1 and g^n goes to zero

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in $E^c$!

ocean sealBOT
plush sierra
# ocean seal **everg**

ahh same idea from what i was trying to do earlier, i partitioned the integral to E + E - x 😅

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wow

ivory pivot
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yeah its a good idea to do the integral in some special set with this strong prop

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now you can conclude that the last integral goes to zero by dominace convergence

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using the function g^1 which dominate g^n for every n

plush sierra
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righttt

ivory pivot
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gg

plush sierra
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wow that was amazing 🥲 i feel like crying thank youuuu

ivory pivot
#

np ;D

plush sierra
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now i can finally resttt >.> thank you so much

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.close

lone heartBOT
#
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ivory pivot
#

you deserve it xD

lone heartBOT
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floral badge
#

How do i figure out the value of 'n'?

lone heartBOT
#

@floral badge Has your question been resolved?

lone heartBOT
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rapid notch
lone heartBOT
rapid notch
#

How did they obtain the "rsinθ"?

alpine sable
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polar coords

worn fox
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its the jacobian for spherical polar coords

rapid notch
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x = r cosθ and y = r sin θ
ok makes sense

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thx

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.close

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outer steppe
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What's the issue with this?

lone heartBOT
crude shadow
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I did the vertex form

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But what is the question?

alpine sable
alpine sable
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The

crude shadow
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Well first step is to add - 49 to the expression

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On both sides

alpine sable
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Yes and after

crude shadow
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U calculate

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After u factor out negative sign

alpine sable
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Ohhh

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Ok

crude shadow
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Y-49= -(x² +14x +49)-5

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As it is an identity

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Y-49= -(x+7)²-5

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Y= -(x+7)²+44

alpine sable
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Ok

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But u need to add a Line at 44 and some thing down

crude shadow
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U need a graph?

alpine sable
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Nah

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Ohhh no

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Im dumb

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Xddd

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I understand

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Tjs

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Tks

crude shadow
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Ur welcome

outer steppe
crude shadow
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Sure

crude shadow
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I used 49 bcz 14= 7×2

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49= 7²

lone heartBOT
#

@outer steppe Has your question been resolved?

lone heartBOT
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cloud forum
lone heartBOT
cloud forum
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How does the 2^n-1 + 1

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become 2^n divided by 2 + 1

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Inside of the red box in question 2c

high rapids
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Exponent laws

tacit arch
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,tex .exp rules

ocean sealBOT
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riemann

cloud forum
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But wouldn't a -1 divide it by 1

high rapids
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Look at the third rule carefully

cloud forum
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OHHHHHHHH thank you I understand now

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it's a 2^n / 2^1

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but if it's to the power of 1 it's just divided by 2

lone heartBOT
#

@cloud forum Has your question been resolved?

lone heartBOT
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alpine sable
#

Hey guys, can you guys show me how to find the minimum value of g(x)? I just have no idea at the first part.

tacit arch
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find the derivative

alpine sable
alpine sable
tacit arch
#

use log properties to simplify

alpine sable
oak otter
#

use laws of logs

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log(x) - log(3x) = log(x)/(3x)

alpine sable
#

Like ln (x^6) should be equal to 6 ln x right

oak otter
lone heartBOT
#

@alpine sable Has your question been resolved?

lone heartBOT
#

@alpine sable Has your question been resolved?

lone heartBOT
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hearty steeple
#

Can someone help me with this

alpine sable
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when it says p(-3) = 0 does this mean its really a factor or a root? like is it saying (x-3)?

lone heartBOT
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solar monolith
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its saying x = -3

alpine sable
#

so the factor would be (x+3) right

lone heartBOT
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mystic coyote
#

How would I get the axis of symmetry from this table of a parabola?

mystic coyote
alpine sable
#

Is this channel occupied?

north hemlock
mystic coyote
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yes

north hemlock
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notice how it has this "bounce"

pliant cedar
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(0+1)/2

north hemlock
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so yo- yea

mystic coyote
mystic coyote
north hemlock
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it's in between here

mystic coyote
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so thats means its 1/2?

pliant cedar
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The graph is symmetric

north hemlock
#

^

north hemlock
mystic coyote
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ty

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and also

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is there anyway to convert it into standard form?

north hemlock
#

hmm... I'm not entirely sure but since u have the axis of symmetry so u got that -2b/a = 1/2 and so just select a and b to make this tru then choose another point and try to find c?

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the only issue is that the like

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curvature of the quadratic depend on a and b

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so.. that being said, it may be tedious to find the one that matches perfectly

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somebody else may have a better method

mystic coyote
#

ah

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well ty for the help

north hemlock
#

mhm

lone heartBOT
#

@mystic coyote Has your question been resolved?

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mint lily
#

In efforts to rehabilitate the local pond, a helicopter is mapping out a triangle to then drop a sulfamic solutuion into. THe helicopter from the starting point flies 4 km then turns clock wise and flies 2 km before making its way back to the starting point. Its 2 paths makes a 45*. What is the area od the triangle the helicopter mapped out

alpine sable
#

i think its 4 because 4x2/2 =4

mint lily
stone pilot
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is it specified how many degrees the helicopter turns on the first turn when it turns clockwise

stone pilot
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how about which 2 paths make the 45 degree angle

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my assumption is the 4km and 2km

mint lily
#

yea

stone pilot
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oh ok

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so do you know about the area of triangle formula that involves sin? (2 bases 1 angle)

mint lily
#

herons formula?

stone pilot
#

like uh

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theres a formula involving these 1 sides and theta to find the area

mint lily
#

yea

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cosine law?

stone pilot
#

in this case a,b = 2,4 and theta = 45

mint lily
#

yea

stone pilot
#

but theres actually another formula

mint lily
#

oh

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icic

stone pilot
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its a*b*sin(theta)/2

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its also where the original b*h/2 formula comes from because sin90 = 1

mint lily
#

oh ic yeah that makes sense thx

lone heartBOT
#

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simple spire
#

Need help with this I found the derivative what do i do next?

simple spire
#

<@&286206848099549185>

void hornet
#

I'm not sure if this is the best method, but you could construct an equation for the tangent line and set it equal to f(x).

simple spire
#

equation for the tangent line?

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you mean the derivative

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of the function/

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?

void hornet
simple spire
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right

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so with the slope of the tangent i can create another equation is what you are proposing?

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Just a question why would i set it equal to f(x)

void hornet
#

Using the derivative (which is the slope of the tangent line) and the point (3, -3) you could construct an equation for the tangent line

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You would set it equal to f(x) because the question is asking for the other point which the tangent line intersects

simple spire
#

so if it asks for intersection

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that means the 2 must be equal?

void hornet
#

Hold on

simple spire
#

wait i have the derivative 3x^2-12x+8

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and the point (3,-3)

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i need it in form y = mx+b

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what is the slope (m)?

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i have x and y but i need m to find b

void hornet
#

Here

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If you have the function f(x) and are looking for the tangent line at the point (1, 1)

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The derivative at x = 1 would be equal to f'(1)

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Which would be m in your tangent line

simple spire
#

Kinda confused

void hornet
simple spire
#

wait i did that

void hornet
#

And as you stated before, you already have x and y from the point provided

simple spire
#

so do i plug in 3 into the original equation?

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to find m?

void hornet
#

You plug 3 into the derivative

simple spire
#

Right...

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i was plugging it into the original function

void hornet
#

Since the derivative is equal to the instantaneous slope at the point, and m is in y = mx + b is also equal to the slope.

simple spire
#

So i should get -59

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when the derivative is -12x^2+16x+1

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right

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o wait wrong eq

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-1

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is what i get

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plugging into 3x^2-12x+8

void hornet
#

Correct

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So now you can construct your tangent line using m, and the point (3, -3).

simple spire
#

y = -x

void hornet
#

Now you can set -x equal to the original equation

simple spire
#

I have to expand this equation right?

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sorry nvm

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i keep looking at the wrong q./

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once im left with 0 on one side

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it becomes quadratic correct?

void hornet
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You should end up with this

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And you can just move everything to one side and solve for x

simple spire
#

yeah

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so its x(x-3)^2

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when factored

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hmm

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i got 3 and 1

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as x values

void hornet
#

x((x-3)(x-3)-2) = 0

simple spire
#

where did the minus 2 come from?

void hornet
#

x^2-6x+7 doesn't factor into (x-3)^2

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x^2-6x+9 does

simple spire
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yeah correct

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are the x values of x = 1, x = 3 correct?

void hornet
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x should be 0

simple spire
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the point of intersection is (0,0)

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that is the answer

void hornet
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Yeah

simple spire
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but i dont know why im getting diff

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i did x^2-6x+9 = 0

void hornet
#

You can try verifying if your solution is correct by plugging in the x value that you find into both the tangent line and the original function

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In this case, x = 3 also works because that was the x value of the original point

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If they don't match up it means that you likely made an arithmetic mistake

simple spire
#

I think where i went wrong

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was the factoring

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how did u get this x((x-3)(x-3)-2) = 0

void hornet
void hornet
simple spire
#

it would be x(x-3)^2 right?

void hornet
#

x^2-6x+7 turns into (x-3)(x-3)-2

simple spire
#

but its x^3

void hornet
#

(x-3)(x-3) = x^2-6x+9, you would end up with -2 leftover

simple spire
#

-6x^2

void hornet
#

You factored out the x correctly, I'm talking about the inside part which you messed up.

simple spire
#

oh

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so i do i find the x-values of x(x-3)^2

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(x-3)^2 = 0 ?

void hornet
#

x((x-3)^2-2), not x(x-3)^2

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You can simply set x((x-3)^2-2) equal to 0.

simple spire
#

when i put it into a factor calculator

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it gave an incorrect ans

void hornet
#

Oh shoot

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I think you're actually right, I'm just having a stroke

simple spire
#

xd

void hornet
#

So anyways it would be x(x-3)^2 = 0

simple spire
#

but then will i still get x = 0?

void hornet
#

Yeah

simple spire
#

how so?

simple spire
#

(ax^2+bx+c)

void hornet
#

You can leave this in factored form

simple spire
#

oh

void hornet
simple spire
#

x with itself = (x+0)?

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o ofc it does

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lol

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ahhhhh

void hornet
#

So the solutions to the equation would be x = 0 and x = 3

simple spire
#

@x = 0 y = 0

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right

void hornet
#

And we can ignore x = 3 because it is from the original point

void hornet
simple spire
#

i can just find the y by plugging it into um the original equation?

void hornet
#

Yeah, you can find y by plugging the new x value into f(x).

simple spire
#

rightt,

void hornet
#

In short:

  1. Find f'(3)
  2. Construct a tangent line using f'(3) and point A
  3. Set the tangent line equal to f(x)
  4. Plug the new x value into f(x) to find your point (x, y)
simple spire
#

Thank you so much man.

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this question was acc giving me trouble

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i couldnt solve like 10 of the exact same q's but with diff wordings

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Sorry to be a bother, if you have time may i ask another question?

void hornet
#

Yeah sure

simple spire
#

just a sec

#

here it is

void hornet
#

Do you know the chain rule?

simple spire
#

yes

void hornet
#

Alright, so try solving for H'(x) in terms of f(x) and g(x)

simple spire
#

but like i can apply it when im given like a numerical problem

simple spire
#

so it would be f'(g(x)) times g'(x) right

void hornet
#

Yep!

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Now you can say that H'(1) = f'(g(1))*g'(1)

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The values for g(1) and g'(1) can be found in the graph

simple spire
#

right

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g(1) = 3 ?

void hornet
#

Correct

simple spire
#

and the derivative

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How would i find that

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its just the slope of the tangent?

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at that point?

void hornet
#

Remember that the derivative is just equal to the instantaneous slope at that point.

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So pretty much just the slope

simple spire
#

ah

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it would also be 3?

void hornet
#

-3

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for g'(1)

simple spire
#

o wait yeah

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its a - slope

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for b

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the rule applied would give f'(f(x))*f'(x)

void hornet
#

Correct!

simple spire
#

2 * 2 ?

void hornet
#

Uhh

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f'(2) does not exist

simple spire
#

I already know im wrong

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wait why

void hornet
#

f(x) is non-differentiable at that point.

simple spire
#

o wait why are we taking

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f'(2) not 1

void hornet
#

f'(f(1)) = f'(2) because f(1) = 2

void hornet
simple spire
void hornet
#

The limit as x --> 2 from the right = 4

simple spire
#

wait the left lim DNE then right

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not the right

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o no it does

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Alright man, i dont wanna take up so much of your time, I really appreciate your help!

void hornet
#

No problem!

simple spire
#

sorry are you still here?

lone heartBOT
#

@simple spire Has your question been resolved?

#
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wide marlin
lone heartBOT
wide marlin
#

can someone help

#

<@&286206848099549185>

drowsy scroll
#

The question gave you a point on the graph

#

The lowest point in time t = 0 and the bottom is 5 feet

wide marlin
#

I already did it

drowsy scroll
#

You can just plugin those values into each equation to see if the Left side equals to the right side

wide marlin
#

can you help me with a different one

drowsy scroll
#

Sure

wide marlin
#

how would I know where to plug in the values

drowsy scroll
#

Amplitude is max - min / 2

wide marlin
#

ok so 6

drowsy scroll
#

Yes

wide marlin
#

and how do I get period

drowsy scroll
#

Period is the time it takes to repeat

wide marlin
#

so just 3 minutes

drowsy scroll
#

That would be 3 minutes from (looking at the question)

#

Yes

wide marlin
#

well 180 seconds

#

now how do I get phase and verticle shift

drowsy scroll
#

Vertical shift would be 8 flowers

wide marlin
#

and how do I get phase shift

#

@drowsy scroll

drowsy scroll
#

Phase shift is period over amplitude

#

Ignore the units

wide marlin
#

so 30?

drowsy scroll
#

Yes

#

How did you get 30?

wide marlin
#

180/6

drowsy scroll
#

Keep it in minutes

wide marlin
#

oh shoot

#

ok can you help me with more?

drowsy scroll
#

I can do one more

wide marlin
#

alright

drowsy scroll
#

H is true

wide marlin
#

what else

simple spire
#

@wide marlin why are you asking for test answers?

drowsy scroll
#

G is true

simple spire
#

What is it then..

wide marlin
wide marlin
simple spire
#

Right.

drowsy scroll
#

and E is true

#

@wide marlin

wide marlin
#

ok ty

simple spire
wide marlin
#

leave a brotha alone

#

This is my last one

simple spire
#

Read the Guidelines under #rules i'm sure you haven't read them.

wide marlin
simple spire
#

That is not what i asked you to read.

drowsy scroll
simple spire
drowsy scroll
#

@wide marlin You should close the channel using .close if you're not going to ask another question any time soon

wide marlin
#

.close

lone heartBOT
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drowsy scroll
#

What is the proper form of derivative notation?

drowsy scroll
#

$y^1$

ocean sealBOT
#

christan

drowsy scroll
#

or

#

$dy/dx$

ocean sealBOT
#

christan

drowsy scroll
#

I see many

last ether
#

There's no "proper"

drowsy scroll
#

Well not many but 2

#

3*

last ether
#

There's a fuck ton

inland aurora
#

I do y' or dy

#

dy/dx also works

drowsy scroll
last ether
#

Especially when you do partial derivatives

#

Then shit goes out the window with notation

drowsy scroll
#

oh please i only just started learning this 😭

inland aurora
inland aurora
last ether
#

$\dv{y}{x} = y' = f'(x) = f^{(1)}(x) = f_x(x)$

ocean sealBOT
#

Umbraleviathan

drowsy scroll
#

i like f prime x

last ether
#

Absolutely suffering

#

Prime works nicely up until 4th derivative

drowsy scroll
#

what is the fourth derivative

last ether
#

And then I resort to f^(5)

last ether
drowsy scroll
#

is it too late to forget calculus

last ether
#

So the fourth derivative of x^4 will be 4!, or 24

last ether
#

Just the notation may be ass

#

But the concepts themselves are bite sized

drowsy scroll
#

x^4 derivative is 4x^3 then 12x^2 then 24x?

#

is that how?

last ether
#

But yeah you get the gist

drowsy scroll
#

Holdup how would be the fourth derivative exist tho

last ether
#

It'll make more sense when you learn Taylor series

drowsy scroll
#

$y^1 = n(f(x))^n-1$ Where n is the exponent

ocean sealBOT
#

christan

drowsy scroll
#

oops the -1 is supposed to be part of the exponent too

last ether
last ether
#

The parentheses matter

#

But yeah

#

The notation gets real fucked up

#

Just kinda be familiar with them

drowsy scroll
#

Would the taylor series be in grade 12 calc

last ether
#

I don't know your curriculum

#

They're generally covered in Calc 2

#

Maybe previewed in pre calculus as some identities but never proven

drowsy scroll
#

aight

#

.close

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#
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grand fable
#

im a bit confused on how to start for this

grand fable
#

i have cycle = 0.5L
but im a bit stuck on whether i should have a reserve and a residue term or just a term for both of them

#

like

#

i currently have either
cycle = 0.5L
residue = 2L
reserve = 2L

or
cycle = 0.5L
reserve + residue = 2L

#

would this be a question for my professor?

#

im also thinking that i might need to use sine in the final function due to the periodic nature of respiration

#

<@&286206848099549185>

limpid field
#

Yes

slate monolith
grand fable
#

this is new zealand

slate monolith
#

is it calc

grand fable
#

not really

#

its just forming a function

#

no differentiating or integrating

#

first year first semester university math paper

#

.close

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vale wigeon
#

we don't give out solutions.

grave cedar
#

they explain so that you get it

lone heartBOT
#

@alpine sable Has your question been resolved?

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regal parcel
#

Hi! Could someone help me out on this one

mellow grail
regal parcel
#

15 by 25 with volume of 400

mellow grail
#

How do you calculate the other dimension?

regal parcel
#

I was thinking it would be just left as x

mellow grail
#

Why?

#

Wouldnt it be 400/(15*25)?

regal parcel
#

I’d like to mention it’s an open planter box, so there’d be more to it:(

acoustic cedar
#

Could someone pls tell me what to do

lone heartBOT
#

@regal parcel Has your question been resolved?

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uncut glen
#

Hello! I need help with a question. It's a proof in which we need to Use contrapositive to prove the following:
Suppose 𝑥,𝑦,𝑧∈ℤ and 𝑥≠0. If 𝑥∤𝑦𝑧, then 𝑥∤𝑦 and 𝑥∤𝑧. (Hint: Recall “∤” means “does not divide.”)

ocean sealBOT
serene junco
uncut glen
#

tbh no, I don't really know where to start :C

serene junco
#

Do you know what contrapositive means?

uncut glen
#

yeah

serene junco
#

And do you know the definition of 'divides'

uncut glen
#

yeah

serene junco
#

Okay great, so what would the contrapositive of your statement be?

uncut glen
#

If x divides y and x divides z, then x equals zero?

#

wait sorry

#

I got the lsat part of it wrong

#

hold on

#

If x divides y and x divides z, then x divides yz, for x is any nonzero integer

serene junco
#

Close, but remember demorgan's law

#

The negation of (not A) and (not B) is actually A or B

uncut glen
#

ah right

#

so then If x divides y or x divides z, then x divides yz, for x is any nonzero integer?

serene junco
#

Yeah, you can even leave the suppositions to the beginning

#

Like, assume x,y,z are integers and x is not 0

#

Then state that we'll prove $(x\not\mid yz) \implies (x \not\mid y \wedge x\not\mid z)$ by proving the contrapositive

#

oof

#

My ∤ signs are screwed up, but hopefully you get the point lol

uncut glen
#

yeah I think I get it

ocean sealBOT
#

tatpoj

uncut glen
#

can you post it again real quick

#

thanks

serene junco
#

and the contrapositive is like you said

#

If x|y or x|z, then x|yz

uncut glen
#

wait

#

so are the V like shapes

#

the non divisible signs

serene junco
#

yes, sorry my latex preamble must not be set like I thought lol

uncut glen
#

ah okay nah its all good lmao was just curious

serene junco
#

the slash is supposed to go through it

uncut glen
#

alright I think I got it from here thank you so much for helping me!

serene junco
#

awesome, np 👍

uncut glen
#

.close

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#
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wheat crag
lone heartBOT
wheat crag
#

can anyone help with this

#

i was thinking it had ot do something with lower rectangle area < exact area < upper rectangle area

lone heartBOT
#

@wheat crag Has your question been resolved?

lone heartBOT
#

@wheat crag Has your question been resolved?

heady pollen
#

your thought is good, however look at what area Hn gives us

#

Hn actually gives us the upper rectangle area

#

the exact area would be ln(n)

#

although i am not getting anywhere with this task

#

im trying induction right now

wheat crag
#

oh alright

#

idk its weird i think ill wait for my teacher to explain it

#

ill just leave it

#

thanks

#

.close

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#
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tardy nebula
#

I have to study the monotony of $f:\mathbb{R}-{\frac{1}{2}}\to\mathbb{R}, f(x)=\frac{x+4}{2x+1}$

ocean sealBOT
#

roentgen

tardy nebula
#

-1/2 should be in brackets, like {-1/2}

#

I have used the formula our teacher gave us, $\frac{f(x_1)-f(x_2)}{x_1-x_2}}$

ocean sealBOT
#

roentgen
Compile Error! Click the errors reaction for more information.
(You may edit your message to recompile.)

tardy nebula
#

and after some algebra I got to $-\frac{7}{(2x_{1}+1)(2x_2+1)}$

ocean sealBOT
#

roentgen

tardy nebula
#

I don't know where to go from here. I tried making x1=x2, because after that I end up with (2x+1)^2 in the denominator, which is always positive, so the function must be strictly decreasing

#

but the graph doesn't look like that to me

#

some help?

#

(i haven't got to calculus yet, I'm in 9th grade)

heady pollen
#

hmm

#

then you probably don't know what a derivative is, correct?

tardy nebula
#

i know what it is

heady pollen
#

oh nice

tardy nebula
#

but I can't use it in class

heady pollen
#

oh

#

that is sad

#

it would make this really easy

tardy nebula
#

I know that if you take the derivative of a function you can figure this out pretty easily

tardy nebula
#

wait

#

if I let x1=x2

heady pollen
#

this is what i get

#

so now about this formula you used

#

if it is <0 for all x, then the graph is always decreasing
(this implies that x2>x1 obviously)

#

if it is >0 for all x then the graph is always increasing

tardy nebula
ocean sealBOT
#

roentgen

tardy nebula
#

which is exactly the derivative of the function

#

that's so cool

heady pollen
#

btw, what values did you put in there? just any variables?

heady pollen
#

uh

#

aha

#

just as a side note, that will not prove that the whole graph is monotonous then

tardy nebula
#

hm, I don't know

#

this is the only formula he gave us

#

oh, nevermind

#

I just read the question again

#

I don't have to prove the whole graph is monotonous, I need to work out in which intervals it is

heady pollen
#

still this won't work

#

in this graph we used your formula

#

your formula basically gives us the average slope between two points

#

which can be positive, however that does not mean that the slope is positive on the whole interval

tardy nebula
#

our book says this

#

let me try to translate it into english

#

methods to prove that a function $f:D\to\mathbb{R}$ is strictly monotonous on an interval A \subset D

ocean sealBOT
#

roentgen
Compile Error! Click the errors reaction for more information.
(You may edit your message to recompile.)

heady pollen
#

if we want to show that f is strictly monotonous on an interval, we have to show that it is for all possible x values in this interval

#

we can do that though

tardy nebula
#

how?

heady pollen
#

if we substitute in we get this

tardy nebula
#

yes

heady pollen
#

we want to show that it is strictly monotonous

#

so we either assume it is strictly decreasing or increasing

#

let's say it strictly decreases

#

now the important question:
assuming the graph is strictly decreasing, will the fraction at the top be negative or positive?

tardy nebula
#

what do you mean by fraction at the top

#

sorry, english isn't my native language

heady pollen
#

i mean the function we defined

#

$\frac{f(x_1)-f(x_2)}{x_1-x_2}$

ocean sealBOT
#

~Martin

tardy nebula
#

ah

#

negative

heady pollen
#

ok one second, im confused a bit myself

tardy nebula
#

it should be negative I think, it says this in my book as well

heady pollen
#

yeah that makes sense

tardy nebula
#

if it is >= 0, it is increasing
<= 0, decreasing

heady pollen
#

but i get a wrong answer that way

tardy nebula
#

what way do you get a right answer?

heady pollen
#

im looking over my calculation again, i must have made a mistake

tardy nebula
#

what do you get when you take the derivative?

heady pollen
#

the idea is that we set this all to be <0

#

then show that the statement is true by rearranging it

#

then we proved it

tardy nebula
ocean sealBOT
#

roentgen

tardy nebula
#

I did all the possible calculations except expanding the brackets in the denominator

heady pollen
#

how did you get the 7?

tardy nebula
#

i'm going to send a picture

#

wait a second

#

it's going to be hard for me to type this all out

heady pollen
#

ok i found my mistake

tardy nebula
#

alright

heady pollen
#

let's go through this

#

the idea is that we never substitute in any value for x1 and x2

#

that way we prove that this statement is true for all x

#

this is what we last had

heady pollen
#

assuming it is strictly decreasing

tardy nebula
#

yes

heady pollen
#

now the next step is where my mistake was

#

what would you do in this scenario?

tardy nebula
#

I would probably try to figure out what x1-x2 is

heady pollen
#

good idea

#

we have x1-x2 on both sides

#

so we can cancel it out

#

however, we have to consider something here

#

we are assuming that x1<x2

tardy nebula
#

them being negative

heady pollen
#

therefore x1-x2<0

tardy nebula
#

yes

heady pollen
#

and if we multiply both sides by a negative number, the < switches and becomes a >

tardy nebula
#

yep

heady pollen
#

that is what my mistake was

#

now we have two cases

#

let's look at x1, x2 > -0.5

#

that way we can get rid of the fractions

tardy nebula
#

yep

heady pollen
#

now we just rearrange further

#

the rest should be simple

#

once you are done with that, also look at x1, x2 < -0.5

tardy nebula
#

alright

#

and what conclusion should I get at the end?

#

deacreasing or increasing?

heady pollen
#

we assumed it is strictly decreasing

tardy nebula
#

oh yeah i forgot about the restriction lol

heady pollen
#

if at the end we get a true statement, then our assumption is correct

#

btw, i edited my messages a bit
we assumed x1, x2 < 0
however we actually assume
x1, x2 < -0.5
this is because x=-0.5 is the point where 2x+1 changes from negative to positive

tardy nebula
#

yeah

tardy nebula
#

in the domain

#

all numbers except -1/2

heady pollen
#

this is how i did the rearranging

#

and x2>x1 was something we fundamentally assume

#

so the statement is true

#

we now have to also check for x1, x2 < -0.5

#

in that case 2x+1 becomes negative on both sides

#

so the > switches to a <
however since we multiply by 2 negatives, it switches back
thus the equation will be the exact same

tardy nebula
#

yep

heady pollen
#

so in the end we proved our statement for these two subsets

#

and for x=-0.5, f is just not defined there

tardy nebula
#

yep

#

this is what I got too

heady pollen
#

👍

tardy nebula
#

thanks!

#

.close

lone heartBOT
#
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solemn junco
#

Hello, could someone help me with number 2 of the first exercise ?

solemn junco
#

I need to solve the non linear differential equation and find on which interval it is a maximal solution

gusty gorge
#

looks separable

pseudo ice
#

I always have to look at my formula sheet for the integral of sec, honestly catThimc

gusty gorge
#

I don't remember the last time I properly did an integral by hand instead of asking ,w

limpid spade
#

Balls

#

sec can be done by weierstrass then partial fractions I think

#

,w integral of 1/cosx

solemn junco
#

I got this ? @limpid spade @gusty gorge @pseudo ice

limpid spade
#

Huh

#

Did you say integral of sec is sec?

solemn junco
#

Because we’re integrating y(s)’/cos(y(s)) ds

#

Not 1/cos(x) ?

limpid spade
#

What

#

I have no idea what's going on

solemn junco
#

Y here is a "composed function" i think is the term in english ?

#

So like integrating u(x) by x

#

Integral of u(x) dx

#

If that makes sense ?

limpid spade
#

I think u have to do dy/secy

#

It just says solve the diff equation

solemn junco
#

Dy/secy ?

limpid spade
#

By separation of variables

#

Yes

solemn junco
#

I might be wrong but when deferentiating sec(y) by x we get y’/cos(y) right ?

limpid spade
#

dy=y'

#

dy/dx=y'*

pseudo ice
#

You'd be integrating sec(y) = 1/cos(y), and wrt y

solemn junco
#

@pseudo ice @limpid spade

#

Sry had a problem with the wifi, so you agree with this ?

#

Oh wait no

#

😦

#

So dumb haha

#

Derivative of sec(x) is sec(x)tan(x) ?

pseudo ice
#

it is [but we're not, or at least shouldn't be, differentiating it]

solemn junco
#

Yeah

#

Damn

#

So how do i do this ?

#

I need to change the variable i’m guessing

pseudo ice
#

With that said, to do the antiderivative $\int \sec(y) dy$, you could multiply that by $1 = \frac{\sec(y) + \tan(y)}{\sec(y) + \tan(y)}$ and get
[
\int \frac{ \sec^{2}(y) + \sec(y) \tan(y) }{\tan(y) + \sec(y)} dy
]
from where you can notice the inside is of the form $\frac{f'(y)}{f(y)}$

ocean sealBOT
#

@pseudo ice

solemn junco
#

Woooow 🤯

#

Beautiful but i’m trying to integrate y’*sec(y) i’m afraid 🙁

#

Or less compact : y’(x)*sec(y(x))dx

#

No sorry let me correct that

keen plinth
pseudo ice
#

As in your differential equation is basically
[
y' = \dv{y}{x} = \sin(x) \cos(y)
]
which on separation becomes
[
\frac{1}{\cos(y)} y' = \sec(y) y' = \sin(x)
]

ocean sealBOT
#

@pseudo ice

solemn junco
keen plinth
#

there are other methods which are less of an ass pull

#

weierstrass/partial fractions

pseudo ice
keen plinth
#

rewriting it as cos/cos^2

#

then cos/(1 - sin^2)

solemn junco
#

I don’t follow ? How are we integrating the same function ?

keen plinth
#

substitute u = sin and pfrac

pseudo ice
# solemn junco

Note that the integral there is basically $\int \frac{\dv{y}{x}}{\cos(y)} dx = \int \frac{1}{\cos(y)} dy$

ocean sealBOT
#

@pseudo ice

solemn junco
#

Oh wow

#

Damn

#

I see

#

@keen plinth i don’t follow you’re method tho ?

keen plinth
#

what don't you follow

solemn junco
solemn junco
pseudo ice
#

Ways to find the antiderivative of sec

keen plinth
#

like

molten pivot
#

Because it actually makes sense haha

keen plinth
#

1/cos(y) = cos(y)/cos^2(y) = cos(y)/(1 - sin^2(y))

molten pivot
#

Yes exactly

keen plinth
#

and now you can do a substitution of u = sin(y) to get 1/(1 - u^2) which you can pfrac

molten pivot
#

But I think your form of the integrand ends up being complex somehow so you have to do more work to show its a real function iirc

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Could be wrong on that

keen plinth
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no?

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it's literally just the sum of two logs

solemn junco
#

Daaamn i see

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Ok o think i got ot

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Y’all are so smart @keen plinth @pseudo ice

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Thank you so much

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Take care ❤️

#

.close

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tidal badge
#

@slender marten

lone heartBOT
tidal badge
#

I got the answer

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Your first suggestion was pretty much correct

slender marten
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Oh good. I couldn’t eliminate the arbitrary constant.

tidal badge
#

Here’s where I’m stuck now tho 💀

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It works out for the horizontal component but not for the vertical

slender marten
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Your general solution is wrong.

tidal badge
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Oh

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wait why

slender marten
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,w y’’’’ - k^4y= 0

tidal badge
#

Oh shet

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I forgot

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You get 4 solutions

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I’m dumb

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Stupid mistake lol lemme fix that

slender marten
#

It’s because we have m^2 = -k^2 is a option. Hence there’s a imaginary root.

tidal badge
#

Yeaaaaa I gotcha

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@tidal badge Has your question been resolved?

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civic tide
#

hi

lone heartBOT
civic tide
#

had a doubt in algebra

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question: I need to find HF in terms of angle DCE. DEC is 90 degrees btw

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CD is 1

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DEC is 90

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89.9 which is 90

civic tide
mellow grail
#

Uhh..i can help u find IF

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But IH, i don't think so

#

@civic tide

#

U there?

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@civic tide Has your question been resolved?

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alpine sable
lone heartBOT
alpine sable
#

how would i solve this quadratic?

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would i divide by 6 then find e ^3x?

fringe sleet
#

$u=e^{3x}$

ocean sealBOT
#

Duh Hello

alpine sable
#

ahh

#

is that called the u v method?

fringe sleet
#

its just a substitution

alpine sable
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yeah nvm

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i remember hearing abt a u v method which started similar to that

proven remnant
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e^6x will be??

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e^2u??

fringe sleet
#

$e^{6x}=(e^{3x})^2$

ocean sealBOT
#

Duh Hello

lone heartBOT
#

@alpine sable Has your question been resolved?

alpine sable
#

so 6u^2 - 38u + 40?

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then div by 2?

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then just quad formula

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to find u

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then sub back e^3x

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find x using logs/ln

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and done?

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rotund jolt
#

function question

lone heartBOT
wild trail
#

This is just function composition

rotund jolt
plain flame
#

did they say x = 2?

rotund jolt
#

no

vale wigeon
#

are you sure you copied the instructions correctly

rotund jolt
plain flame
#

then the instructions are wrong and you are right

rotund jolt
#

the answer is teacher give 😂

#

.close

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tulip hound
#

how do I solve this

lone heartBOT
molten pivot
#

Try x = 0

#

Lol

#

I don't think there's any other real solns to the equation

outer lark
raven hill
#

So 3.16^x… this function is convex too

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Thus it is monotonically increasing

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Maybe try to find the roots first?

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Set =0

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Not sure tho

tulip hound
#

what about If I divide everything on 81^x

tulip hound
raven hill
tulip hound
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doesnt matter

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16^x then

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Ill get to answer either way

raven hill
#

Urm, would dividing by 5.36 ^x help too? As you would get (3.16/5.36)^x+(2.81/5.36)^x < 1

tulip hound
#

dunno bout that but got the answer

#

thanks

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.close

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weak bison
#

I have the linear transformation T(x, y, z) = (x-y-z, x-z,0) and I’m trying to find the image

opaque hull
#

could someone explain this to me? thank you.

weak bison
#

My method right now is just set
T(x, y, z) = (a, b, c) and then try to simplify with the 3 equations I have

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.close

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