If the Surface Area of a Cube is 13254 cm2, Then the Length of its Diagonal is
- 44√2 cm
- 44 √3 cm
- 47 √2 cm
- 47√3 cm
answer is 4
6a^2=13254
a^2=2209
root of(3a^2)=47root(3) from the formula diagonal of cuboid root of (l^2+b^2+h^2)
answer is 4
6a^2=13254
a^2=2209
root of(3a^2)=47root(3) from the formula diagonal of cuboid root of (l^2+b^2+h^2)