Given f (x,y)=ex cos⁡y, what is the value of the fifth term in Taylor’s series near (1,$\frac{π}{4}$) where it is expanded in increasing order of degree & by following algebraic identity rule?

Question

TuteeHUB · Accepted Answer

NA

TuteeHUB · Answer

$\frac{-e(x-1)(y-\frac{π}{4})}{\sqrt{2}}$

TuteeHUB · Answer

$-\sqrt{2}  e(x-1)(y-\frac{π}{4})$

TuteeHUB · Answer

$\frac{e(x-1)^2}{\sqrt{2}}$

TuteeHUB · Answer

$\frac{e(y-\frac{π}{4})^2}{\sqrt{2}}$

1.	Given f (x,y)=ex cos⁡y, what is the value of the fifth term in Taylor’s series near (1,\(\frac{π}{4}\)) where it is expanded in increasing order of degree & by following algebraic identity rule?
A.	\(\frac{-e(x-1)(y-\frac{π}{4})}{\sqrt{2}}\)
B.	\(-\sqrt{2} e(x-1)(y-\frac{π}{4})\)
C.	\(\frac{e(x-1)^2}{\sqrt{2}}\)
D.	\(\frac{e(y-\frac{π}{4})^2}{\sqrt{2}}\)
Answer» B.

Given f (x,y)=ex cos⁡y, what is the value of the fifth term in Taylor’s series near (1,\(\frac{π}{4}\)) where it is expanded in increasing order of degree & by following algebraic identity rule?

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