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函数y=y(x)由方程sin(x2+y2)+ex-xy2=0所确定,则dydx=2xcos(x2+y2)+ex−y22xy−2ycos(x2+y2)2xcos(x2+y2)+ex−y22xy−2ycos(x2+y2).
题目详情
函数y=y(x)由方程sin(x2+y2)+ex-xy2=0所确定,则
=
.
dy |
dx |
2xcos(x2+y2)+ex−y2 |
2xy−2ycos(x2+y2) |
2xcos(x2+y2)+ex−y2 |
2xy−2ycos(x2+y2) |
▼优质解答
答案和解析
解; 设F(x,y)=sin(x2+y2)+ex-xy2,则
Fx=2xcos(x2+y2)+ex−y2,Fy=2ycos(x2+y2)−2xy
∴
=−
=
Fx=2xcos(x2+y2)+ex−y2,Fy=2ycos(x2+y2)−2xy
∴
dy |
dx |
Fx |
Fy |
2xcos(x2+y2)+ex−y2 |
2xy−2ycos(x2+y2) |
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