The expression for the lateral area of a right cylinder is L = 2Ď€rh.
Consider a right cylinder with radius 'r' and height 'h'.
The right cylinder has its height perpendicular to its base.
It is given that, the lateral area of a right cylinder can be found by multiplying twice the number by the radius and the height.
I,e., Â L = 2 Ă— (3.142) Ă— r Ă— h
Where the number 3.142 is replaced by π. Then,
L = 2 × π × r × h
 = 2πrh
Unit: sq. units
To find the total surface area of the right cylinder, add the lateral area and the area of the base, and the top of the right cylinder.
Ie., S = L + A
⇒ S = 2πrh + 2πr²
Therefore, the expression for the lateral area of the right cylinder is L = 2Ď€rh sq. units.
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