Find the volume of solid generated by revolution of one arc of the cycloid x=a(θ-sinθ);y=a(1-cosθ)
Find the volume of solid generated by revolution of one arc of the cycloid x=a(θ-sinθ);y=a(1-cosθ)
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But why is a sphere's surface area four times its shadow?
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A sphere of weight W and radius a lies within a spherical shell of radius b, the upper end of the ve
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if y^1/m+ y^-1/m=2x prove that (x^2-1)y_n+2+(2n+1)xy_n+1+(n^2-m^2)y_n=0| Successive Differentiation
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solve the partial differential equation (y2+z2-x2)p-2xyq+2xz=0 or (x2-y2-z2)p+2xyq=2xz
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if Cos^-1(y/b)=log(x/n)^n prove that x^2y_n+2+(2n+1)xy_n+1+2n^2y_n=0|| Successive Differentiation
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Show that the vector field vec F =2x (y ^ 2 + z ^ 3) hat i +2x^ 2 hat y +3x^ 2 z^ 2 hat k is conse
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