Asked by Jean
The partial derivative with respect to y for z=e^y sin(xy) is:
zy= xe^y cos(xy) + e^y sin(xy)
How do i get to this answer? Thanks.
zy= xe^y cos(xy) + e^y sin(xy)
How do i get to this answer? Thanks.
Answers
Answered by
bobpursley
d z/dy= d/dy e^y sin(xy)
= sin xy * e^y + cos(xy)*d(xy)/dy *e^y
but d(xy)/dy=x
so there it is.
= sin xy * e^y + cos(xy)*d(xy)/dy *e^y
but d(xy)/dy=x
so there it is.
Answered by
Jean
But why wouldnt the answer be just
xe^y cos(xy)? if the partial derivative with respect to x is just ye^y cos(xy).
xe^y cos(xy)? if the partial derivative with respect to x is just ye^y cos(xy).
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