All Free Mathematics MCQs with Answers
Every Mathematics question in the bank, across all chapters, each with the correct answer and a written explanation. Free and unlimited, with no account needed.
1,551 questions · page 63 of 78
- A. 39
- B. 40
- C. 37
- D. 35
Explanation: The daily wage is found from the contract total: Rs. 1189 ÷ 41 days = Rs. 29 per day. The actual working days are Rs. 1073 ÷ Rs.
Correct answer: 37- A. 4.5 hrs
- B. 5 hrs
- C. 6.5 hrs
- D. 7.2 hrs
Explanation: The filling rate is 1/4 tank per hour and the emptying rate is 1/9 tank per hour, so the net rate is 1/4 - 1/9 = 5/36 tank per hour.
Correct answer: 7.2 hrs- A. 3 hrs 15 min
- B. 3 hrs 45 min
- C. 4 hrs
- D. 4 hrs 15 min
Explanation: The first tap fills half the tank in 6/2 = 3 hours. Three more similar taps make four taps, whose combined rate is 4/6 = 2/3 tank per…
Correct answer: 3 hrs 45 min- A. 15 min
- B. 20 min
- C. 27.5 min
- D. 30 min
Explanation: Let the total time be T minutes. B works for T/2 at 1/40 tank per minute, and both pipes work for T/2 at 1/60 + 1/40 = 1/24 tank per…
Correct answer: 30 min- A. 81 min.
- B. 108 min.
- C. 144 min.
- D. 192 min.Computer Online Quiz
Explanation: Let the slower pipe's rate be x tank per minute; the faster pipe works at 3x.
Correct answer: 144 min.- A. 16 hrs
- B. 20 hrs
- C. 25 hrs
- D. 40 hrs
Explanation: Without the leak, the filling rate is 1/8 tank per hour, while with the leak the net rate is 1/10 tank per hour because filling takes 10…
Correct answer: 40 hrs- A. 5 Hours
- B. 6 Hours
- C. 7 Hours
- D. 8 Hours
Explanation: The filling tap supplies 1/2 cistern per hour and the emptying tap removes 1/3 cistern per hour.
Correct answer: 6 Hours- A. 8
- B. 10
- C. 16
- D. 24
Explanation: The filling rate is 1/8 tank per hour and the leak's emptying rate is 1/16 tank per hour.
Correct answer: 16- A. 10
- B. 12
- C. 14
- D. 16
Explanation: Together, A, B and C fill 1/6 tank per hour, so in 2 hours they fill 1/3 and leave 2/3.
Correct answer: 14- A. 5 min
- B. 9 min
- C. 10 min
- D. 15 min
Explanation: Pipe A's rate is 1/37.5 = 2/75 cistern per minute, and B's rate is 1/45 cistern per minute.
Correct answer: 9 min- A. 60 gallons
- B. 100 gallons
- C. 120 gallons
- D. 180 gallons
Explanation: The two filling pipes together have rate 1/20 + 1/24 = 11/120 tank per minute, while all three together fill at 1/15 = 8/120 tank per…
Correct answer: 120 gallons- A. 15 min
- B. 20 min
- C. 27.5 min
- D. 30 min
Explanation: Let the total time be T minutes. B operates for T/2 at 1/40 tank per minute, and both pipes operate for T/2 at 1/24 tank per minute, so…
Correct answer: 30 min- A. 10 min 20 sec
- B. 11 min 45 sec
- C. 12 min 30 sec
- D. 14 min 40 sec
Explanation: Together, the pipes fill at 1/15 + 1/20 = 7/60 tank per minute, so in 4 minutes they fill 28/60 = 7/15.
Correct answer: 14 min 40 sec- A. 6 hrs
- B. 10 hrs
- C. 15 hrs
- D. 30 hrs
Explanation: Let the first pipe take x hours, so the second takes x - 5 hours and the third takes x - 9 hours.
Correct answer: 15 hrs- A. 20 hrs
- B. 25 hrs
- C. 35 hrs
- D. Cannot be determined
Explanation: Let pipe A's rate be x tank/hour. Then B works at 2x tank/hour and C at 4x tank/hour, so 7x = 1/5 tank/hour, giving x = 1/35 tank/hour and…
Correct answer: 35 hrs- A. 81 min
- B. 108 min
- C. 144 min
- D. 192 min
Explanation: Let the slower pipe fill x tank/minute; the faster pipe fills 3x tank/minute.
Correct answer: 144 min- A. 4 1/3 hrs
- B. 7 hrs
- C. 8 hrs
- D. 14 hrs
Explanation: The pump's rate is 1/2 tank/hour, while the actual filling rate is 1/(2 1/3) = 1/(7/3) = 3/7 tank/hour.
Correct answer: 14 hrs- A. 90 min
- B. 100 min
- C. 110 min
- D. 120 min
Explanation: The two filling pipes together work at 1/60 + 1/75 = 3/100 tank/minute.
Correct answer: 100 min- A. 5/11
- B. 6/11
- C. 7/11
- D. 8/11
Explanation: In 1 minute, pipes A, B and C supply 1/30, 1/20 and 1/10 tank respectively, so the total supply is 11/60 tank per minute.
Correct answer: 6/11- A. 1 13/17 hours
- B. 2 8/11 hours
- C. 3 9/17 hours
- D. 4 1/2 hours
Explanation: The combined rate is 1/5 + 1/6 - 1/12 = 17/60 tank/hour, where the emptying pipe is subtracted.
Correct answer: 3 9/17 hours