estimate the quantity using linear approximation 1/sqrt (99)- 1/sqrt(98)
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OpenStudy (shayaan_mustafa):
Hi andrea723 :)
are you there sir?
OpenStudy (anonymous):
here
OpenStudy (shayaan_mustafa):
\[\frac{1}{\sqrt{99}}-\frac{1}{\sqrt{98}}\]
Is this your question look like?
OpenStudy (anonymous):
yes
OpenStudy (shayaan_mustafa):
do you know the formula for linear approximation?
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OpenStudy (anonymous):
yes f(a)+f^1(a)(x-a)?
OpenStudy (shayaan_mustafa):
hello :) are yo still there?
OpenStudy (anonymous):
yes sorry
OpenStudy (shayaan_mustafa):
formula for linear approximation is given as.\[\large f(x)\approx f(x_0)-f'(x_0)(x-x_0)\]
OpenStudy (shayaan_mustafa):
find derivative of your function. and tell me.
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OpenStudy (anonymous):
-1/2x^(-3/2)?
OpenStudy (shayaan_mustafa):
OK. what did you choose x? and also a?
OpenStudy (anonymous):
isnt it 99 and 98?
OpenStudy (shayaan_mustafa):
yes x=99 and 98 what about a?
OpenStudy (anonymous):
100??
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OpenStudy (shayaan_mustafa):
Hi andrea723 first we have to calculate separate for 1/sqrt(99) and then 1/sqrt(98) and then we will subtract both answers. That will be your require answer.
OpenStudy (anonymous):
i got -5.11e^(-4)?
OpenStudy (shayaan_mustafa):
is it all your answer?
OpenStudy (shayaan_mustafa):
If so then your answer is right.
OpenStudy (anonymous):
i dont know when i submit that answer online is doesnt work thank you so much anyway
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OpenStudy (shayaan_mustafa):
If you still have confusion then you can ask me. But I am pretty sure that your answer is correct even you can ask it anyone here.
Good luck friend :)