The solution is:
Bigger volume the cylinder wich radius is (L/2) and h = W
How much according to the relation L/W
The Volume (V) of a cylinder is:
V(c) = π×r²×h where r is the radius of the circular base, and h is the height of the cylinder
V₁ = π×(L/2)²×w
V₂ = π×(W/2)²×L
The relation V₂/V₁ is:
V₂/V₁ = π×(W/2)²×L/π×(L/2)²×w
V₂/V₁ = W/L
But L > W then V₂/V₁ < 1 or V₂ < V₁
The volume of the first cylinder is bigger than the second one
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