Chapter 10: Proportional Reasoning-2 — Online MCQ Test
MATHS (KANITHA PRAKASH) · CLASS 8th · Karnataka State Board
Practice Chapter 10: Proportional Reasoning-2 with a free chapter-wise online MCQ test.
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....
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Chapter 10: Proportional Reasoning-2 — Important Questions & Answers
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.
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.
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.
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.
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.
Machines and days are in inverse proportion. Total work = 6 × 14 = 84 machine-days, so 84 ÷ 7 = 12 machines.