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OpenStudy (xapproachesinfinity):
what is that -tanhx(sexh(5x+2)
OpenStudy (anonymous):
yes
OpenStudy (xapproachesinfinity):
you wrote \(-tanh(sech(5x+2))\) it looked to me like this
make sure!
OpenStudy (anonymous):
yes
OpenStudy (xapproachesinfinity):
so which one the first or the second? pls make sure
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OpenStudy (xapproachesinfinity):
or do a snapshot of the problem so we are sure what we are doing
OpenStudy (anonymous):
the second one
OpenStudy (xapproachesinfinity):
So it is the composition of the composition
OpenStudy (xapproachesinfinity):
First let's work on the outer functions and then go to the inner functions
okay
using the Chain rule!
do you know how to use Chain Rule?
OpenStudy (anonymous):
yes
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OpenStudy (xapproachesinfinity):
\(\frac{d}{dx}(f(g(x))=f'(g(x))g'(x)\)
OpenStudy (xapproachesinfinity):
let denote \(f(x)=-tanh(x),~~g(x)=sec(5x+2)\)
OpenStudy (xapproachesinfinity):
so we would have:
\(\frac{d}{dx}(-tanh(sech(5x+2))=-tanh'(sech(5x+2))\times sech'(5x+2)\)
OpenStudy (xapproachesinfinity):
now what is (tanh(x))'?
OpenStudy (xapproachesinfinity):
Do you know it?
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OpenStudy (anonymous):
sech^2x
OpenStudy (xapproachesinfinity):
correct! now instead of x we put sech(5x+2)
OpenStudy (xapproachesinfinity):
okay
OpenStudy (xapproachesinfinity):
??
OpenStudy (anonymous):
ok... thank you so much sir
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OpenStudy (anonymous):
could you help with this
If I =
VR
, and V = 250volts and R = 50 ohms. Find the chandes in I resulting from an increase of I volt in V and an increase of 0.5 0hms in R. I decreasesv by
OpenStudy (xapproachesinfinity):
now you have to use Chain rule one more time with (sech(5x+2))'
OpenStudy (xapproachesinfinity):
well that's easy
find the initial current
find the new one then find the difference like the volume problem
OpenStudy (anonymous):
ok sir
OpenStudy (anonymous):
what about this sir?
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OpenStudy (anonymous):
Solve
lim(x)→(π)(x2−sinx)
. Find the limits
OpenStudy (xapproachesinfinity):
eh that's not clear!
can try writing it one more time?
OpenStudy (anonymous):
limit as x tends to pi of (x^2 - sinx)
OpenStudy (xapproachesinfinity):
well that's easy no!
sinx is defined for any number on the real line (real numbers)
so just put pi into sin
and x^2 (in fact any polynomial you just plug in the number to find the limit)
because there are well defined every where
OpenStudy (xapproachesinfinity):
when the number that the the function is approaching is defined and is part of the domain
then the limit is easy! just replace in the number you are trying to approach
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OpenStudy (anonymous):
2π
1
π
0
OpenStudy (xapproachesinfinity):
again it is not clear
OpenStudy (anonymous):
2pi
1
pi
0
OpenStudy (xapproachesinfinity):
you sure!
or make sure you wrote the function the right way
OpenStudy (anonymous):
am soooo sure
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OpenStudy (xapproachesinfinity):
So let me ask this again this what you trying to find its limit \(\lim_{x\rightarrow\pi}(x^2-sin(x))\)
OpenStudy (xapproachesinfinity):
?
OpenStudy (anonymous):
very correct sir
OpenStudy (xapproachesinfinity):
in you option you should have \(\pi^2\)
OpenStudy (anonymous):
what i have is
2π
1
π
0
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OpenStudy (anonymous):
2pi
1
pi
0
OpenStudy (xapproachesinfinity):
you know what post a snapshot of this problem okay!
OpenStudy (xapproachesinfinity):
something is not correct!
OpenStudy (xapproachesinfinity):
hey or you looking for limit of \(2x-sinx\) not \(x^2-sinx\)
OpenStudy (anonymous):
will, i do not hv the app sir
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OpenStudy (xapproachesinfinity):
if you have the homework on you computer you can you use screen print button
OpenStudy (xapproachesinfinity):
print screen button*
OpenStudy (xapproachesinfinity):
or if it is a physical paper use the camera of your phone
OpenStudy (xapproachesinfinity):
hey you still there, pls be quick i have to go
got bunch of homework to complete
OpenStudy (anonymous):
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