Compute the flux of the vector field $\vec { F } = y \vec { i } + ( x + y ) \vec { j } + z \vec { k }$ through the surface S that is the part of the surface $z = x ^ { 2 } - y ^ { 2 }$ above the disk $x ^ { 2 } + y ^ { 2 } \leq 1$ , oriented in the positive z-direction.

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The Answer of Compute the flux of the vector field $\vec { F } = y \vec { i } + ( x + y ) \vec { j } + z \vec { k }$ through the surface S that is the part of the surface $z = x ^ { 2 } - y ^ { 2 }$ above the disk $x ^ { 2 } + y ^ { 2 } \leq 1$ , oriented in the positive z-direction.

Compute the Flux of the Vector Field F⃗=yi⃗+(x+y)j⃗+zk⃗\vec { F } = y \vec { i } + ( x + y ) \vec { j } + z \vec { k }F=yi+(x+y)j​+zk

Compute the Flux of the Vector Field $\vec { F } = y \vec { i } + ( x + y ) \vec { j } + z \vec { k }$