#Graphing Derivative

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unique fossilBOT
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jade fable
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Which one do u have a problem with mari

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Mark

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@terse pivot

terse pivot
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question 14

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@jade fable

jade fable
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Both parts of it?

terse pivot
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yes please

terse pivot
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ty😭 🙏

jade fable
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Soo

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The derivative gives u information on the rate of change

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Or the slope at a point of the graph

terse pivot
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can u sketch it for me please

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and help answer part a pls

jade fable
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Uhhh I'm on my phone

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So I'll tell u what to do

terse pivot
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ok tysm

jade fable
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See the points where the f'(x) graph hits the x axis are the critical points

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They correspond to maxima or minima

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To know if it's a maxima or minima

terse pivot
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yes

jade fable
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Look at how it changes around it

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It if it's U shaped or like concave upwards

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Then the derivative increases and then decreases

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Sorry

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Decreases then increases

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What do u think that corresponds to

terse pivot
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idk man

jade fable
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I see

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Okay

terse pivot
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can u help me answer 14a pleaseeeeee

jade fable
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So think of it like this

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Yes I'm doing that

terse pivot
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ty

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i need to hand this in a 30 min sry if im rushing u

jade fable
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Oh ok

terse pivot
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yes pleaseee 😭

jade fable
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so at x=3 f(x) has a maxima, x=1 f(x) has a minima

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x=3 f'(x) is decreasing f(x) has maxima

terse pivot
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ok i see what do i write for key feature on f'(x) and the part corresponding key feature on f(x)

jade fable
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x=1 f'(x) is increasing f(x) has a minima

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I wrote it in that order

terse pivot
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ok tysm

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can i send a pic to make sure

jade fable
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Yes

terse pivot
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also should it be x=-1?

jade fable
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no?

terse pivot
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ok

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is this right?

jade fable
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Yea

terse pivot
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ok ty

jade fable
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Oh add local minima

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And local maxima

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Instead of minimum and Maximum

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In the third col

terse pivot
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got it

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how should i graph it??

jade fable
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Okay so uhh wait

jade fable
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Instead of 3

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Is that what you were saying before

terse pivot
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Ok

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Like this?

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How should I graph it

jade fable
terse pivot
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ok tysm 😭 i rly appreaite the help

jade fable
# jade fable

Yeah and it dips and roses around the points where x axis is hit in the f'(x) graph

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I couldn't draw the entire thing

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Cause I'm on phone

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Anyways gl

terse pivot
jade fable
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Oh like

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Okay fine let me make another attempt at a more accurate drawing

terse pivot
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tyty

jade fable
terse pivot
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Is this right