Practise Time, Speed and Distance MCQs MCQs in Maths. Attempt multiple-choice questions, check answers and revise related subtopics.
Study Time, Speed and Distance MCQs through multiple-choice questions in Maths. This subtopic contains 295 practice questions. Read the wording carefully, compare the options and attempt an answer before checking the solution in learning mode.
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Answer: 13
Explanation
Answer: 30 km
Explanation Car speed = 30 km per hour Train speed = Double of car speed = 2 × 30 = 60 km per hour Time given = 30 minutes = ½ hour Distance covered by train = Speed × Time = 60 × ½ = 30 km Last updated 05-03-2026
Answer: 36 Sec
Explanation Speed of train relative to jogger = (45−9) km/hr = 36 km/hr = (36×185)m/sec = 10 m/sec. Distance to be covered = (240+120)m=360m. ∴ Time taken =(10360)sec =36sec.
Answer: 6 hours and 37 minutes
Explanation Departure: 8:35 a.m. Arrival: 3:12 p.m. Convert both times to 24‑hour format: - 8:35 a.m. → 08:35 - 3:12 p.m. → 15:12 Difference: 15:12 − 08:35 → (15 – 8) hours = 6 hours → (12 – 35) minutes = –23 minutes → Borrow 1 hour → 6 hours → 5 hours 60 minutes → 60 – 23 = 37 minutes Total journey: 6 hours 37 minutes Last verified on 18-01-2026
Answer: 2
Explanation Convert the speeds of the trains from km/h to m/s 1 km/h = 1000 m/3600 s Speed of the first train = 60 km/h = (60,000 m/3600 s) m/s = 16.67 m/s. Speed of the second train = 45 km/h = (45,000 m/3600 s) m/s = 12.50 m/s. Relative speed = Speed of the first train - Speed of the second train = 16.67 m/s - 12.50 m/s = 4.17 m/s. Distance = Length of the second train = 500 meters. Using the formula: Distance = Speed × Time Time = Distance / Relative speed = 500 meters / 4.17 m/s = 120.05 seconds. To convert the time from seconds to minutes, we divide by 60: Time in minutes = 120.05 seconds / 60 = 2 minutes (approximately). Therefore, the first train will cross the second train after approximately 2 minutes.
Answer: 6 hours
Explanation Tap X can fill the tank in 10 hours, which means it fills 1/10 of the tank per hour. Tap Y can fill the tank in 15 hours, which means it fills 1/15 of the tank per hour. When both taps are opened together, their combined rate of filling the tank is the sum of their individual rates: (1/10 + 1/15) of the tank per hour To add these fractions, we need a common denominator, which is 30. So we get: (3/30 + 2/30) = 5/30 = 1/6 of the tank per hour Since they fill 1/6 of the tank per hour together , they will fill the entire tank in 6 hours.
Answer: 333.4
Explanation Full tank capacity = Distance ÷ Miles per gallon = 250 miles ÷ 15 miles/gallon = 16.67 gallons (approximately) Now, if the car gets 20 miles per gallon, we can calculate the distance it can travel on a full tank: Distance = Full tank capacity × Miles per gallon = 16.67 gallons × 20 miles/gallon = 333.4 miles
Answer: 9 km
Explanation Zohaib's Path : Starts at point X, goes Then turns right (East) and covers 4 km. So, Zohaib ends up 3 km North and 4 km East of point X. Ali's Path : Starts at point X, goes West 5 km. Then turns right (North) and covers 3 km. So, Ali ends up 3 km North and 5 km West of point X. Relative Positions : Zohaib is at (4, 3) for point X (East, North). Ali is at (-5, 3) concerning point X (West, North).
Answer: None of these
Explanation To solve the problem, follow these steps: 1: Determine B's efficiency compared to A: A can finish the work in 40 days, so A's work rate is 1/ 40 of the work per day. If B is 255% less efficient than A, it means B's efficiency is reduced by 255%, which implies B is not practically effective (usually considered inefficient or not working effectively in real terms). 2: Calculate B's efficiency: If B is 255% less efficient , B's effective efficiency would be negative , which isn't practically feasible. To make sense of this: Assume B’s efficiency is effectively lower compared to A i n realistic scenarios. 3: Adjust B's effective efficiency for practical calculations: Let's use a model where B is significantly less efficient but not zero. For instance, if B’s efficiency is assumed to be around 10% of A’s for simplicity: B can do the work in approximately 400 days. The closest feasible answer given practical scenarios and combined work rate calculations is None.
Answer: 150 metres
Explanation Speed = 60 km/hr = 60 × (5/18) m/s = 50/3 m/s Time = 9 seconds Length = Speed × Time = (50/3) × 9 = 150 meters Last verified on 04-04-2026
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