If `h ,\ c ,\ V` are respectively the height, the curved surface and the volume of a cone, prove that `3piV h^3-\ C^2h^2+\ 9V^2=0`

If h,C,V are respectively the height, the curved surface and volume of the cone, prove that: 3piVh^3-C^2h^2+9V^2=0

If h,c,V are respectively the height,the curved surface and the volume of a cone, prove that 3 pi Vh^(3)-C^(2)h^(2)+9V^(2)=0

If h, C and V are respectively the height, curved surface area and volume of a cone, then what is 3piVh^3 -C^2h^2 + 9V^2 equal to ?

If h,C,V represent height, curved surface area, and volume of cone, prove that 3piVh^(3)-C^(2)h^(2)+9V^(2)=0 .

If h ,\ S\ a n d\ V denote respectively the height, curved surface area and volume of a right circular cone, then 3piV h^3-\ S^2h^2+9V^2 is equal to (a) 8 (b)0(c) 4pi (d) 32pi^2

If h, c, v are respectively the height, curved surface area and volume of a right circular cone, then the value of (3Pivh^3 - c^2h^2+9v^2) is___

If h, c, v are respectively the height curved surface area and volume of a right circular cone, then the value of 3pi v h^(3) - c^(2)h^(2) + 9v^(2) is

If h,S and V denote respectively the height, curved surface area and volume of a right circular cone,then 3 pi Vh^(3)-S^(2)h^(2)+9V^(2) is equal to (a) 8 (b) 0 (c) (b)(c)4 pi(d) (e) (d) (f)(g)32(h)pi(i)2(j)(k)(l)(m)