Height of the cone (h1) = 3 cm
Radius of the cone (r1) = 4 cm
Slant height of the cone (l1) = 5 cm
Volume of cone (V1) = \(\frac{1}3πr^2h\)
= \(\frac{1}3π\times4^2\times3\) cm3
= 16π cm3
Again after rotating
Height of the cone (h2) = 4 cm
Radius of the cone (r2) = 3 cm
Slant height of the cone (l2) = 5 cm
Volume of cone (V2) = \(\frac{1}3πr^2h\)
= \(\frac{1}3π\times3^2\times4\)cm3
= 12π cm3
Difference between the volume two cones =16π – 12π = 4π
= 4π cm3
Curved surface area of first cone =π × r1× l1
= π × 4 × 5
= 20π cm2
Curved surface area of second cone = π x r2 x l2
= π x 3 x 5
= 15π cm2