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Question :

The question below consists of a question and two statements numbered I and II given below it. You must decide whether the data provided in the statements are sufficient to answer the question:

What is the volume of the cylinder?

I. Curved surface area of the cylinder is 4752 cm2. If radius of the cylinder is half the breadth of rectangle having area and perimeter are 3888 cm2 and 252 cm respectively. (Assume length of the rectangle is greater than it's breadth)

II. Height of cylinder is equal to the side of a square having perimeter 56 cm and curved surface area of the cylinder is 1232 cm2.

1. Statement II alone is sufficient

2. Both I and II together are sufficient

3. Statement I alone is sufficient

4. Neither I nor II alone is sufficient

5. Either I or II alone is sufficient

Correct Answer : 5
Solution :

From I:

Let the radius and height of the cylinder be 'R' and 'H' respectively.

Let the length and breadth of the rectangle be 'L' and 'B' respectively.

Curved surface area of cylinder = 2πRH = 4752 ----(i)

Area of the rectangle = LB = 3888 ----(ii)

And, Perimeter of the rectangle = 2(L + B) = 252 ----(iii)

From (iii) and (ii), we get

(L - B) = √[(L + B)2 - 4LB] = √[1262 - 4 * 3888] = √324 = 18

=> L - B = 18 ----(iv)

From (iii) and (iv), we get

L = 72 cm and B = 54 cm

Hence, R = 54/2 = 27 cm

Now, from (i), we get

2 * 22/7 * 27 * H = 4752

=> H = 4752 * 7/(2 * 22 * 27) = 28 cm

Thus, volume of the cylinder = πR2H = 22/7 * 27 * 27 * 28 = 64152 cm3

Hence, statement I alone is sufficient.

From II:

Let the side of a square be 'a' cm

Perimeter of the square = 4a = 56

Side = 14 cm.

Height = 14 cm.

Curved surface area of the cylinder = 2πRH = 1232 ----(i)

Radius = (1232 x 7)/(2 x 22 x 14)

Radius = 14 cm

Volume = 22/7 x 142 x 14 = 8624 cm3

Hence, statement II alone is sufficient.

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