Q.14 The radii of two cylinders are in
the ratio 2: 3 and their heights are in
the ratio 5:3. The ratio of their
curved surface area is
*
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Let radius of first Cylinder = 2x
Let radius of second cylinder = 3x
Let height of first cylinder = 5y
Let height of second cylinder = 3y
Thus,
Curved Area of first cylinder = 2π(r1)(h1)
S1 = 2π(2x)(5y)
C. Area of second cylinder = 2π(r2)(h2)
S2 = 2π(3x)(3y)
Thereby, Ratio of their Curved Area:
S1/S2 = [2π(2x)(5y)]/[2π(3x)(3y)]
= (2×5)/(3×3)
= 10/9
= 10:9
Hence, the required ratio is 10:9
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