Let $\vec { F } = 5 x \vec { i } + z \vec { j } + ( y + 5 x ) \vec { k }$ Use Stokes' Theorem to find $\dot { \mathrm { Q } } { \vec { F } \times \overline { d r } }$ where C is a circle in the xz-plane of radius $6$ , centered at $( 6,0 , - 2 )$ oriented $\text { clockw ise }$ when viewed from the positive y-axis.

Question

Let $\vec { F } = 5 x \vec { i } + z \vec { j } + ( y + 5 x ) \vec { k }$ Use Stokes' Theorem to find $\dot { \mathrm { Q } }  { \vec { F } \times \overline { d r } }$ where C is a circle in the xz-plane of radius $6$ , centered at $( 6,0 , - 2 )$ oriented $\text { clockw ise }$ when viewed from the positive y-axis.

Quizplus · Accepted Answer

The Answer of Let $\vec { F } = 5 x \vec { i } + z \vec { j } + ( y + 5 x ) \vec { k }$ Use Stokes' Theorem to find $\dot { \mathrm { Q } }  { \vec { F } \times \overline { d r } }$ where C is a circle in the xz-plane of radius $6$ , centered at $( 6,0 , - 2 )$ oriented $\text { clockw ise }$ when viewed from the positive y-axis.

Let F⃗=5xi⃗+zj⃗+(y+5x)k⃗\vec { F } = 5 x \vec { i } + z \vec { j } + ( y + 5 x ) \vec { k }F=5xi+zj​+(y+5x)k

Let $\vec { F } = 5 x \vec { i } + z \vec { j } + ( y + 5 x ) \vec { k }$