So I'm doing the integrals of the inverse derivatives...blah HELP PLEASE!I've done the whole problem I'm just stuck on the easy part so any help would be amazing
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ok so to use LH it has to be 0/0... when you plug in 0 on top you get 4-4e^(0) = 4 -4*1=0 when you plug in 0 on bottom you get 0*e^0=0*1=0 therefore, using LH, you get... -4e^x e^x
im honestly not sure how to do the first one... i think the second one is using differential equations? so you get.. dy/dx= x^2 y^1/2 1/y^(1/2)=x^(2) take the integral of both sides you gett.. .5y^(.5)=x^(3)/3 + C solve this for y... y=(2x^(3)/3)^2 y= 4/9 * x^5
and the inverse tangent of 2 is... hmm.. idk! lol, i dontknow my trig well
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lim
4-4e^x
x e^x
as x-->0
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haha I HAVE TO DO IT! I tortured myself by taking Calc II and now I have to look at this everyday!
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4-4e^x
x e^x
as x-->0
ok so to use LH it has to be 0/0...
when you plug in 0 on top you get 4-4e^(0) = 4 -4*1=0
when you plug in 0 on bottom you get 0*e^0=0*1=0
therefore, using LH,
you get...
-4e^x
e^x
= -4e^(0)
e^0
= -4/1= -4 ... YAY!
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I have 2 more.
LHR again...
Tell if (10x^3 + 2x^2) grows faster, slower or stays the same as e^x
Evaluate: dy/dx = x^2 y^1/2
Oh and the easy part I can't think of is what is the inverse tangent of 2?
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im honestly not sure how to do the first one...
i think the second one is using differential equations?
so you get..
dy/dx= x^2 y^1/2
1/y^(1/2)=x^(2)
take the integral of both sides
you gett..
.5y^(.5)=x^(3)/3 + C
solve this for y...
y=(2x^(3)/3)^2
y= 4/9 * x^5
and the inverse tangent of 2 is... hmm.. idk! lol, i dontknow my trig well
Reply
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