Examine the function $z = e ^ { - x } \sin 2 y \text { for relative extrema and saddle points. }$
A) saddle point: $( 0,0,0 )$
B) relative minimum: $( 0,0,1 )$
C) relative maximum: $( 0,0,0 )$
D) relative minimum: $( 0,0,0 )$
E) no critical points

Question

Examine the function $z = e ^ { - x } \sin 2 y \text { for relative extrema and saddle points. }$ 
A) saddle point: $( 0,0,0 )$ 
B) relative minimum: $( 0,0,1 )$ 
C) relative maximum: $( 0,0,0 )$ 
D) relative minimum: $( 0,0,0 )$ 
E) no critical points

Quizplus · Accepted Answer

The Answer of Examine the function $z = e ^ { - x } \sin 2 y \text { for relative extrema and saddle points. }$ 
A) saddle point: $( 0,0,0 )$ 
B) relative minimum: $( 0,0,1 )$ 
C) relative maximum: $( 0,0,0 )$ 
D) relative minimum: $( 0,0,0 )$ 
E) no critical points

Examine the Function z=e−xsin⁡2y for relative extrema and saddle points. z = e ^ { - x } \sin 2 y \text { for relative extrema and saddle points. }z=e−xsin2y for relative extrema and saddle points.

Examine the Function $z = e ^ { - x } \sin 2 y \text { for relative extrema and saddle points. }$