what is the surface area of a cone when the radius is 10 and so is the height.
Given the radius and height, the formula for the surface area of a cone is $${\mathtt{\pi}}$$r[r+(sqrt of h^2+r^2).
h for height, r for radius.
Plugging in the values: we get 10$${\mathtt{\pi}}$$[10+(sqrt200)]
Can you finish it from here?
Sarea = ( pi * r) (r + √[r^2 + h^2] ) where r is the radius and h is the height ..... so we have.....
Sarea = ( pi * 10 ) (10 + √[10^2 + 10^2] ) = (10*pi) *(10 + 10√2) = 758.48 sq units
How do you get the square root sign? I tried looking for it everywhere but never found it.