The radii of two cylinders are in the ratio 2:3 and their heights are in the ratio
5:3. Calculate the ratio of their curved surface areas.
Answers
Answered by
1
Answer:
let the radii of the two cylinder are r and R
their heights are h and H
so their curved surfaces are 2πrh and 2πRH
the ratio if their curved surfaces
2πrh:2πRH
=2π rh/2πRH
=r/R.h/H
=2/3.5/3
=10/9
=10:9
Answered by
0
Answer:
1st cylinder's curved surface area = 62.8 sq.units
2nd cylinder's curved surface area= 84.78 sq.units
Step-by-step explanation:
r1=2, h1=5
curved surface area of 1st cylinder= πr^2h
=3.14×2^2×5
=3.14×4×5
=3.14×20
=62.8 sq. units
r2=3, h2=3
curved surface area of 2nd cylinder= πr^2h
=3.14×3^2×3
=3.14×9×3
=3.14×27
=84.78 sq.units
hope it helped
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