Home History Geography Polity Question Grammar
Welcome, Guest
πŸŽ‰ Members enjoy an Ad-Free experience!
Free PDF Download
Register Now Login

Mathematics β€” Old Questions (TPSC)

Correct: 0/10
Wrong: 0/10
Correct
Wrong
Accuracy
0%
Today (March 23, 2026) Daily MCQs: 60 questions β€” Showing page 6 of 6

Q51. A man bought a cow for Rs. 850.00 and sold it at a gain of 8%. For how much did he sell the cow?

  • Rs.918.00
  • Rs.928.00
  • Rs.950.00
  • Rs.930.00
Correct Option: A  [ Rs.918.00 ]

Explanation: Logic:
Cost Price = Rs. 850.
Gain = 8%.
Selling Price = 850 Γ— (108/100) = Rs. 918

Q52. A car is running at an average speed of 42 kilometres per hour. What time will it take to cover a distance of 350 metres?

  • 20 seconds
  • 25 seconds
  • 30 seconds
  • 40 seconds
Correct Option: C  [ 30 seconds ]

Explanation: Logic:
Convert speed into m/s:
42 km/hr = (42 Γ— 1000) / 3600 = 35/3 m/s.

Time = Distance / Speed = 350 Γ· (35/3) = 30 seconds.

Q53. Ninety six percent of the cost of a TV is Rs. 10464.00. What is its total cost?

  • Rs. 11800.00
  • Rs. 10900.00
  • Rs. 12000.00
  • Rs. 12090.00
Correct Option: B  [ Rs. 10900.00 ]

Explanation: Logic:
Let total cost = Rs. x.
96% of x = 10464.
x = (10464 Γ— 100) / 96 = Rs. 10900

Q54. A sum will be double in 10 year if the rate of simple interest per annum is

  • 5%
  • 10%
  • 15%
  • 20%
Correct Option: B  [ 10% ]

Explanation: Logic:
For simple interest, when a sum doubles, the interest earned equals the principal.
Using SI formula: (P Γ— R Γ— T) / 100 = P.
So (R Γ— 10) / 100 = 1 β‡’ R = 10% per annum.

Q55. In a family, the age of father, mother, son and grandson are A, B, C, and D respectively. Given that A-B = 3, B+C = 78, C+D = 33 and the average age of the family is 34 year, then B-C is:

  • 22
  • 21
  • 20
  • 19
Correct Option: A  [ 22 ]

Explanation: Logic:
Average age = 34, so total age = 34 Γ— 4 = 136.
A = B + 3.
So (B+3) + B + C + D = 136 β‡’ 2B + C + D = 133.
Given C + D = 33 β‡’ 2B + 33 = 133 β‡’ B = 50.
From B + C = 78 β‡’ C = 28.
Hence B βˆ’ C = 22

Q56. 5% of 30% of 100 is

  • 1.5
  • 15
  • 2.5
  • 3
Correct Option: A  [ 1.5 ]

Explanation: Logic:
30% of 100 = 30.
5% of 30 = (5/100) Γ— 30 = 1.5

Q57. In an examination, a student score marks for every correct answer and losses 1 mark every wrong answer. If he attempts all 75 questions and secures 125 marks, the total number of questions he attempted correctly is:

  • 40
  • 35
  • 50
  • 45
Correct Option: A  [ 40 ]

Explanation: Logic:
If all answers were wrong, marks = βˆ’75.
Actual marks = 125, so extra marks gained = 125 + 75 = 200.
Each correct answer increases marks by 5 (4 for correct + 1 saved).
Correct answers = 200 Γ· 5 = 40

Q58. A shopkeeper make the price of his goods at 20% higher than the original price. After that, he allows discount of 10% on market price. What will be his profit or loss percentage?

  • 10% profit
  • 10% loss
  • 8% profit
  • 8% loss
Correct Option: C  [ 8% profit ]

Explanation: Logic:
Assume Cost Price = 100.
Marked Price = 120 (20% increase).
Discount = 10% of 120 = 12.
Selling Price = 120 βˆ’ 12 = 108.
Profit = 108 βˆ’ 100 = 8%

Q59. P can do a piece of work in 10 days and Q can do the same work in 20 days, with the help of R they can finish the work in 5 days. How many days will it take for R alone to finish the work?

  • 10 days
  • 20 days
  • 15 days
  • 12 days
Correct Option: B  [ 20 days ]

Explanation: Logic:
Let the total work be 1 unit.

P can do the work in 10 days,
so P’s one-day work = 1/10.

Q can do the work in 20 days,
so Q’s one-day work = 1/20.

Work done by P and Q together in one day
= 1/10 + 1/20 = 3/20.

Given that P, Q and R together finish the work in 5 days,
so their one-day work = 1/5 = 4/20.

Therefore, R’s one-day work
= (P + Q + R) βˆ’ (P + Q)
= 4/20 βˆ’ 3/20 = 1/20.

So, R alone can finish the work in 20 days.

Q60. A train, moving with uniform velocity, crosses a pole in 15 second, while it crosses 100 metre long platform in 25 seconds. The length of the train is:

  • 125m
  • 135m
  • 140m
  • 150m
Correct Option: D  [ 150m ]

Explanation: Logic:
Let the length of the train be x metres.
Speed of train = x / 15 m/s (crossing a pole).

While crossing a 100 m platform, distance = x + 100 and time = 25 s.
So speed = (x + 100) / 25 m/s.

Since speed is same:
x / 15 = (x + 100) / 25
β‡’ 25x = 15x + 1500
β‡’ 10x = 1500
β‡’ x = 150 metres
Correct: 0/10
Wrong: 0/10
Correct
Wrong
Accuracy
0%