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Question

Find the total surface area of a closed cylinder having a base radius of 70 m and a height of 110 m. [Use π = \(22\over7\)]

This question was previously asked in
RRB NTPC 2024 Undergraduate CBT 1 Question Paper (29-Aug-2025) (Shift 1)
The correct answer is

79,200 m2

The correct answer is Option 4 i.e. 79,200 m2.

The total surface area of a closed cylinder(TSA) = 2πr(r + h)

TSA = 2 × \(22\over7\) × 70 × (70 + 110)

⇒ 44 × 10 × 180 = 79,200 m2

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Similar Questions

  1. A solid metal sphere is melted and smaller spheres of equal radii are formed. 5% of the volume of the sphere is lost during the process. The smaller sphere has a radius that is one-tenth of the large sphere. If 14 liters of paint was needed to paint the larger sphere, how many liters is needed to paint all the smaller spheres?
  2. If two hemispheres of curved surface area \(8\pi \text{ cm}^2\) each are joined together to form a sphere. What is the volume of the sphere so formed in \(\text{cm}^3\)?
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  6. The total surface area of a cylinder is given by ________.

  7. Which of the following represents the total surface area of a sphere?

  8. A cylindrical tank of diameter 2 m and height 3.5 m is filled with petrol. Using π = $\frac{22}{7}$, the volume is:

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Important Questions from 3-D Mensuration

  1. The curved surface area of a cylinder is half of its total surface area. If its height is 195 cm, then find its diameter (in cm).
  2. The diameter of the base and slant height of a right circular cone are 30 cm and 113 cm, respectively. Find the volume (in cm³) of the given cone.
    (Use $\pi = \frac{22}{7}$)

  3. A cylindrical rod has an curved surface area of $4,900 \text{ cm}^2$. If the length of the rod is 97 cm, then the radius (in cm) of the rod, correct to two places of decimal, is:
    Take $\pi = \frac{22}{7}$
  4. The volume (in $m^3$) of a cube, each of whose edges is 42 m, is:
  5. The length and breadth of a cuboid are 50 cm and 75 cm, respectively. If the length of the diagonal is $17\sqrt{29}$ cm, then what is the volume (in $cm^{3}$) of the cuboid?

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