A plate of uniform thickness and uniform density has a shape in the x-y plane defined by the lines x=0,y=2,y=1/2x^2. The plate lies in first quadrant of x-y plane. The x coordinate of centre of mass of plate is (a) 1/2(b)3/2(c)4/3(d)3/4

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Sai · Answer

Y=1/2x^2 so x= root of 2y So, x cm =integration of xdA/integration of dA Limits from 0 to 2 By solving this we get the answer as 3/4

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A plate of uniform thickness and uniform density has a shape in the x-y plane defined by the lines x=0,y=2,y=1/2x^2. The plate lies in first quadrant of x-y plane. The x coordinate of centre of mass of plate is (a) 1/2(b)3/2(c)4/3(d)3/4

A plate of uniform thickness and uniform density has a shape in the x-y plane defined by the lines x=0,y=2,y=1/2x^2. The plate lies in first quadrant of x-y plane. The x coordinate of centre of mass of plate is (a) 1/2(b)3/2(c)4/3(d)3/4

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A plate of uniform thickness and uniform density has a shape in the x-y plane defined by the lines x=0,y=2,y=1/2x^2. The plate lies in first quadrant of x-y plane. The x coordinate of centre of mass of plate is (a) 1/2(b)3/2(c)4/3(d)3/4

A plate of uniform thickness and uniform density has a shape in the x-y plane defined by the lines x=0,y=2,y=1/2x^2. The plate lies in first quadrant of x-y plane. The x coordinate of centre of mass of plate is (a) 1/2(b)3/2(c)4/3(d)3/4

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