Find M_x, M_y, and ( $\bar{x}$, $\bar{y}$ ) for the lamina of uniform density $\rho$ bounded by the graphs of the equations $x = 4 - y ^ { 2 } , x = 0$. A)$M _ { x } = 0 , M _ { y } = \frac { 256 } { 15 } \beta , \bar { x } = 0 , \bar { y } = \frac { 4 } { 5 }$ B) $M _ { x } = \frac { 256 } { 15 } \rho , M _ { y } = 0 , \bar { x } = \frac { 8 } { 5 } , \bar { y } = \frac { 4 } { 5 }$ C) $M _ { x } = \frac { 256 } { 15 } \alpha , M _ { y } = 0 , \bar { x } = \frac { 4 } { 5 } , \bar { y } = \frac { 4 } { 5 }$ D)$M _ { x } = 0 , M _ { y } = \frac { 256 } { 15 } a , \bar { y } = \frac { 8 } { 5 } , \bar { y } = 0$ E) $ M _ { x } = 0 , M _ { y } = 0 , \bar { x } = 0 , \bar { y } = 0$

Question

Quizplus · Accepted Answer

The Answer of Find M_x, M_y, and ( $\bar{x}$, $\bar{y}$ ) for the lamina of uniform density $\rho$ bounded by the graphs of the equations $x = 4 - y ^ { 2 } , x = 0$. A)$M _ { x } = 0 , M _ { y } = \frac { 256 } { 15 } \beta , \bar { x } = 0 , \bar { y } = \frac { 4 } { 5 }$ B) $M _ { x } = \frac { 256 } { 15 } \rho , M _ { y } = 0 , \bar { x } = \frac { 8 } { 5 } , \bar { y } = \frac { 4 } { 5 }$ C) $M _ { x } = \frac { 256 } { 15 } \alpha , M _ { y } = 0 , \bar { x } = \frac { 4 } { 5 } , \bar { y } = \frac { 4 } { 5 }$ D)$M _ { x } = 0 , M _ { y } = \frac { 256 } { 15 } a , \bar { y } = \frac { 8 } { 5 } , \bar { y } = 0$ E) $ M _ { x } = 0 , M _ { y } = 0 , \bar { x } = 0 , \bar { y } = 0$

Find Mx, My, and xˉ\bar{x}xˉ yˉ\bar{y}yˉ​ ) for the Lamina of Uniform Density

Find M_x, M_y, and $\bar{x}$ $\bar{y}$ ) for the Lamina of Uniform Density