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Use integration to find the volume of a solid cylinder, r = 2m, h = 1m.
28.2 m3
45.6 m3
56.3 m3
Use integration to find the volume of Rectangular Pyramid where l = 3m,
w = 3m and h = 3m
2 m3
9 m3
4 m3
Find the volume of a solid whose base is bounded by y=x3, x=2m, and the x-axis, and whose cross sections are perpendicular to the y-axis and are isosceles right triangles with a leg on the base of the solid
1.6 m3
3.4 m3
6.7 m3
Use integration to find the volume of solid sphere with radius r
43\frac{4}{3}34 π r3
4πr3
3πr3
Use integration to find the volume of Rectangular Pyramid where l = Length of the base, w = Width of base and h = Height (base to tip)
(1⁄3) × l × w × h
(1⁄2) × l × w × h
(1⁄4) × l × w × h
Set up the integral to find the volume of solid whose base is bounded by the graph of f(x) = sinx\sqrt{\sin x}sinx , x=0 ,x=π, and the x-axis, with perpendicular cross sections that are squares.
∫0pisinxdx\int_0^{pi}\sin xdx∫0pisinxdx
∫03pisinx dx\int_0^{3pi}\sqrt{\sin x\ }dx∫03pisinx dx
∫02pisinx dx\int_0^{2pi}\sqrt{\sin x\ }dx∫02pisinx dx
Set up the integral to find the volume of solid whose base is bounded by the circle x2+y2=9, with perpendicular cross sections that are equilateral triangles.
∫0pi(9+x)dx\int_0^{pi}\left(9+x\right)dx∫0pi(9+x)dx
∫03pi(9−x)dx\int_0^{3pi}\left(9-x\right)dx∫03pi(9−x)dx
3\sqrt{3}3 ∫−33(9−x2)dx\int_{-3}^3\left(9-x^2\right)dx∫−33(9−x2)dx
Find the volume of solid whose base is bounded by the graph of f(x)=sinx\sqrt{\sin x}sinx ,x=0,x=π, and the x-axis, with perpendicular cross sections that are squares
3 m3
Use integration to find the volume of solid sphere with radius r=3m
6π m3
36 m3
36 π m3
Find the volume of a solid cylinder, r = Radius of the circular base, h = Height
πr2
πr2h
r2h
It is done.