alleryA 24 m by 60 m plot is divided into 12 m by 12 m squares. How many squares are there?
- 12
- 5
- 10
- 8
Show answer and solution
Correct answer: C. 10
24 / 12 = 2 squares along one side and 60 / 12 = 5 along the other, giving 10.
RRB NTPC Geometry & Mensuration — practice questions
Explore 11 free Geometry & Mensuration questions in RRB NTPC Mathematics. Open each question or exercise to read its content, reference answers and available explanation.
Practise Geometry & Mensuration with Quill →Geometry & Mensuration questions and exercises with answers
Showing questions 1–11 of 11.
A 24 m by 60 m plot is divided into 12 m by 12 m squares. How many squares are there?Read the answer and worked solution →A solid cube has sides of length 4 cm. What is its volume in cubic centimetres?Read the answer and worked solution →How many small unit cubes can be arranged into one larger solid cube of side 3?Read the answer and worked solution →RRB NTPC · Match 2D Area FormulasRead the answer and worked solution →RRB NTPC · Classify 2D vs 3D FiguresRead the answer and worked solution →Find the perimeter of a rectangle having length 12 cm and breadth 8 cm:Read the answer and worked solution →What is the area of a square whose side measures 15 cm?Read the answer and worked solution →What is the circumference of a circle of radius 7 cm? (Take pi = 22/7)Read the answer and worked solution →What is the sum of the three interior angles of any triangle in plane geometry?Read the answer and worked solution →Find the volume of a solid cube having edge length 5 cm:Read the answer and worked solution →RRB NTPC · Perimeter and Area of ShapesRead the answer and worked solution →
Worked practice questions
A solid cube has sides of length 4 cm. What is its volume in cubic centimetres?
- 16
- 48
- 12
- 64
Show answer and solution
Correct answer: D. 64
The volume of a cube is the cube of its side, and 4 x 4 x 4 is 64.
How many small unit cubes can be arranged into one larger solid cube of side 3?
- 9
- 27
- 18
- 12
Show answer and solution
Correct answer: B. 27
A 3 by 3 by 3 arrangement uses 27 unit cubes, like a Rubik's Cube.
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