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Chapter 10: Proportional Reasoning-2 — Online MCQ Test

MATHS · Grade 8 · CBSE(NCERT)

Practice Chapter 10: Proportional Reasoning-2 with a free chapter-wise online MCQ test for CBSE(NCERT) Grade 8 MATHS. This chapter covers: Direct Proportion Inverse Proportion Constant of Proportionality Ratio Proportion Pie Chart Circle Graph Data Representation Percentage Distribution Scale Factor Unitary Method Com.... AI-generated questions from basic to board-exam level, with instant results and explanations.

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Chapter 10: Proportional Reasoning-2 — Important Questions & Answers (FAQ)

Frequently asked questions from CBSE(NCERT) Grade 8 MATHS — Chapter 10: Proportional Reasoning-2, with answers and explanations. These are sample questions; the exam has its own separate question set.

If 5 notebooks cost ₹50, what is the cost of 1 notebook at the same rate?
  • A. ₹5
  • B. ₹10 ✓
  • C. ₹15
  • D. ₹25
Answer: B. ₹10
Using unitary method, cost of 1 notebook = 50 ÷ 5 = ₹10.
Which of the following is an example of direct proportion?
  • A. Number of workers and time taken to finish a fixed job
  • B. Distance travelled and time at constant speed ✓
  • C. Speed and time for a fixed distance
  • D. Number of taps and time to fill a tank
Answer: B. Distance travelled and time at constant speed
At constant speed, distance increases as time increases, so the two quantities are in direct proportion.
If 8 kg of rice costs ₹360, what is the cost of 5 kg of the same rice?
  • A. ₹180
  • B. ₹200
  • C. ₹225 ✓
  • D. ₹240
Answer: C. ₹225
Cost per kg = 360 ÷ 8 = ₹45. Therefore, 5 kg costs 5 × 45 = ₹225.
A map uses a scale of 1 cm : 5 km. If two towns are 7.2 cm apart on the map, what is the actual distance?
  • A. 32 km
  • B. 36 km ✓
  • C. 40 km
  • D. 45 km
Answer: B. 36 km
Actual distance = 7.2 × 5 = 36 km.
If 6 machines can complete a job in 14 days, how many machines are needed to complete the same job in 7 days?
  • A. 10
  • B. 12 ✓
  • C. 14
  • D. 16
Answer: B. 12
Machines and days are in inverse proportion. Total work = 6 × 14 = 84 machine-days, so 84 ÷ 7 = 12 machines.

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