parabolic shape is cut from a thin board. With the x and y axes shown in the figure the parabola is bound between the x-axis and the curve y=2x−3.00m2x2. The board is measured to have a mass of0.600 kg. (a) Determine the surface mass density of the board. Hint: First find the area by breaking the parabola up into vertical or horizontal strips and adding up (through integration) the area of the strips. (b) Determine the moment of inertia of the board for rotation about they-axis. 3. A parabolic shape is cut from a thin board. With the x and y axes shown in the figure2x²3.00 mThe boardthe parabola is bound between the x-axis and the curve y = 2 x -is measured to have a mass of 0.600 kg.(a) Determine the surface mass density of the board. Hint: First find the area bybreaking the parabola up into vertical or horizontal strips and adding up (throughintegration) the area of the strips.(b) Determine the moment of inertia of the board for rotation about the y-axis.

Answered: Image /qna-images/answer/40440033-75fc-4978-82d8-e3f53485cf6b.jpg

parabolic shape is cut from a thin board. With the x and y axes shown in the figure the parabola is bound between the x-axis and the curve y=2x−3.00m2x2. The board is measured to have a mass of0.600 kg. (a) Determine the surface mass density of the board. Hint: First find the area by breaking the parabola up into vertical or horizontal strips and adding up (through integration) the area

parabolic shape is cut from a thin board. With the x and y axes shown in the figure the parabola is bound between the x-axis and the curve y=2x−3.00m2x2. The board is measured to have a mass of0.600 kg. (a) Determine the surface mass density of the board. Hint: First find the area by breaking the parabola up into vertical or horizontal strips and adding up (through integration) the area