A thin plate occupying the planar region 0

\le

\le

g(y), c

\le

\le

d has mass equal to 2 units. If the areal density $A thin plate occupying the planar region 0 \le x \le g(y), c \le y \le d has mass equal to 2 units. If the areal density (y) = , = 6, and = 16, then the centre of mass of the plate is at the point: A) ( , ) = (16, 12) B) ( , ) = (12, 16) C) ( , ) = (4, 3) D) ( , ) = (0, 0) E) ( , ) = (3, 4)$ (y) = $A thin plate occupying the planar region 0 \le x \le g(y), c \le y \le d has mass equal to 2 units. If the areal density (y) = , = 6, and = 16, then the centre of mass of the plate is at the point: A) ( , ) = (16, 12) B) ( , ) = (12, 16) C) ( , ) = (4, 3) D) ( , ) = (0, 0) E) ( , ) = (3, 4)$ , $A thin plate occupying the planar region 0 \le x \le g(y), c \le y \le d has mass equal to 2 units. If the areal density (y) = , = 6, and = 16, then the centre of mass of the plate is at the point: A) ( , ) = (16, 12) B) ( , ) = (12, 16) C) ( , ) = (4, 3) D) ( , ) = (0, 0) E) ( , ) = (3, 4)$ = 6, and $A thin plate occupying the planar region 0 \le x \le g(y), c \le y \le d has mass equal to 2 units. If the areal density (y) = , = 6, and = 16, then the centre of mass of the plate is at the point: A) ( , ) = (16, 12) B) ( , ) = (12, 16) C) ( , ) = (4, 3) D) ( , ) = (0, 0) E) ( , ) = (3, 4)$ = 16, then the centre of mass of the plate is at the point:
A) ( $A thin plate occupying the planar region 0 \le x \le g(y), c \le y \le d has mass equal to 2 units. If the areal density (y) = , = 6, and = 16, then the centre of mass of the plate is at the point: A) ( , ) = (16, 12) B) ( , ) = (12, 16) C) ( , ) = (4, 3) D) ( , ) = (0, 0) E) ( , ) = (3, 4)$ , $A thin plate occupying the planar region 0 \le x \le g(y), c \le y \le d has mass equal to 2 units. If the areal density (y) = , = 6, and = 16, then the centre of mass of the plate is at the point: A) ( , ) = (16, 12) B) ( , ) = (12, 16) C) ( , ) = (4, 3) D) ( , ) = (0, 0) E) ( , ) = (3, 4)$ ) = (16, 12)
B) ( $A thin plate occupying the planar region 0 \le x \le g(y), c \le y \le d has mass equal to 2 units. If the areal density (y) = , = 6, and = 16, then the centre of mass of the plate is at the point: A) ( , ) = (16, 12) B) ( , ) = (12, 16) C) ( , ) = (4, 3) D) ( , ) = (0, 0) E) ( , ) = (3, 4)$ , $A thin plate occupying the planar region 0 \le x \le g(y), c \le y \le d has mass equal to 2 units. If the areal density (y) = , = 6, and = 16, then the centre of mass of the plate is at the point: A) ( , ) = (16, 12) B) ( , ) = (12, 16) C) ( , ) = (4, 3) D) ( , ) = (0, 0) E) ( , ) = (3, 4)$ ) = (12, 16)
C) ( $A thin plate occupying the planar region 0 \le x \le g(y), c \le y \le d has mass equal to 2 units. If the areal density (y) = , = 6, and = 16, then the centre of mass of the plate is at the point: A) ( , ) = (16, 12) B) ( , ) = (12, 16) C) ( , ) = (4, 3) D) ( , ) = (0, 0) E) ( , ) = (3, 4)$ , $A thin plate occupying the planar region 0 \le x \le g(y), c \le y \le d has mass equal to 2 units. If the areal density (y) = , = 6, and = 16, then the centre of mass of the plate is at the point: A) ( , ) = (16, 12) B) ( , ) = (12, 16) C) ( , ) = (4, 3) D) ( , ) = (0, 0) E) ( , ) = (3, 4)$ ) = (4, 3)
D) ( $A thin plate occupying the planar region 0 \le x \le g(y), c \le y \le d has mass equal to 2 units. If the areal density (y) = , = 6, and = 16, then the centre of mass of the plate is at the point: A) ( , ) = (16, 12) B) ( , ) = (12, 16) C) ( , ) = (4, 3) D) ( , ) = (0, 0) E) ( , ) = (3, 4)$ , $A thin plate occupying the planar region 0 \le x \le g(y), c \le y \le d has mass equal to 2 units. If the areal density (y) = , = 6, and = 16, then the centre of mass of the plate is at the point: A) ( , ) = (16, 12) B) ( , ) = (12, 16) C) ( , ) = (4, 3) D) ( , ) = (0, 0) E) ( , ) = (3, 4)$ ) = (0, 0)
E) ( $A thin plate occupying the planar region 0 \le x \le g(y), c \le y \le d has mass equal to 2 units. If the areal density (y) = , = 6, and = 16, then the centre of mass of the plate is at the point: A) ( , ) = (16, 12) B) ( , ) = (12, 16) C) ( , ) = (4, 3) D) ( , ) = (0, 0) E) ( , ) = (3, 4)$ , $A thin plate occupying the planar region 0 \le x \le g(y), c \le y \le d has mass equal to 2 units. If the areal density (y) = , = 6, and = 16, then the centre of mass of the plate is at the point: A) ( , ) = (16, 12) B) ( , ) = (12, 16) C) ( , ) = (4, 3) D) ( , ) = (0, 0) E) ( , ) = (3, 4)$ ) = (3, 4)

Find the General Solution of the Differential Equation

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