Time, Speed and Distance MCQs MCQs - Maths Practice | PakExamPoint

Practise Time, Speed and Distance MCQs MCQs in Maths. Attempt multiple-choice questions, check answers and revise related subtopics.

Time, Speed and Distance MCQs MCQs and revision practice

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.

Use these Time, Speed and Distance MCQs MCQs to identify the facts, rules or methods you need to revise. Where an explanation is available, work through it and write down why your chosen option was correct or incorrect. Revisit difficult questions after reviewing your notes, then use exam mode for timed practice.

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Time, Speed and Distance MCQs: questions and answer review

Try each question before opening its answer. Record the concept behind each mistake and revisit it during your next practice session.

141. A car travels a distance of 15 km at a speed of 80 kmph. Tell how long it will cover the distance at a speed of 60 km per hour.

Check answer and explanation

Answer: 15

Explanation Time = Distance / Speed Time = 15 km / 80 kmph = 0.1875 hours Multiply by 60 to convert to minutes: 0.1875 x 60 = 11.25 minutes Now, find the time at 60 kmph: Time = 15 km / 60 kmph = 0.25 hours Multiply by 60 to convert to minutes: 0.25 x 60 = 15 minutes Answer: 15 minutes

142. 16 men build a house in 10 days. How much time will it take 8 men?

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Answer: 20 days

Explanation Total work = 16 men × 10 days = 160 man-days Time for 8 men = frac{160}{8} 160 ​/8 = 20 days

143. If in two hours three lawns are being completed. How many lawns will be completed in ten hours?

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Answer: 15 lawns

Explanation To find the number of lawns completed in 10 hours, we can set up a proportion: 2 hours / 3 lawns = 10 hours / x lawns We can then cross-multiply and solve for x: 2x = 3 × 10 2x = 30 x = 30/2 x = 15 So, in 10 hours, 15 lawns will be completed.

144. Trains leaves at 21.30 and reached at 7.30 how much time it takes.

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Answer: 10 Hours

Explanation To calculate the duration between 21:30 (9:30 PM) and 7:30 (7:30 AM), follow these steps: Convert to 24-Hour Format: Departure: 21:30 Arrival: 07:30 (next day) Calculate Duration: From 21:30 to midnight (00:00): 2 hours 30 minutes From midnight to 07:30: 7 hours 30 minutes Total duration: 2:30 + 7:30 = 10 hours Therefore, the correct answer is B. 10 Hours.

145. 32 minutes after 7'oclock is 28 minutes before 8'oclock

Check answer and explanation

Answer: True

Explanation 32 minutes after 7:00 = 7:32 - 28 minutes before 8:00 = 7:32 Since both refer to 7:32, the statement is True

146. A car is traveling at the speed of 90 km per hour. Covered a distance of 450 km, Calculate the time taken?

Check answer and explanation

Answer: 5 hrs

Explanation Convert the speed from km/hr to km/s: Given speed = 90 km/hr 1 km = 1000 m 1 hr = 3600 s Speed = 90 * 1000 / 3600 = 25 m/s Calculate the time taken using the formula time = distance / speed: Given distance = 450 km = 450000 m Time = 450000 m / 25 m/s = 18000 s Convert the time from seconds to hours: 1 hr = 3600 s Time = 18000 s / 3600 = 5 hrs

147. The ratio of A and B's ages is 6:5. After 5 years, it becomes 9:8. What is their age difference?

Check answer and explanation

Answer: 8 years

Explanation Given: - Ratio of ages of A and B = 6 : 5 - After 5 years, ratio = 9 : 8 Let the ages be: A = 6x B = 5x After 5 years: (A + 5) / (B + 5) = 9 / 8 => (6x + 5) / (5x + 5) = 9 / 8 Cross multiply: 8(6x + 5) = 9(5x + 5) 48x + 40 = 45x + 45 48x - 45x = 45 - 40 3x = 5 x = 5 / 3 Age difference = A - B = 6x - 5x = x = 5/3 years

148. What is the area of a section with a radius of 4.2 cm and a central angle of 60°, if π is approximated as 22/7?

4.2 سینٹی میٹر کے رداس اور 60° کے مرکزی زاویہ والے حصے کا رقبہ کیا ہے، اگر π کا تخمینہ 22/7 ہے؟

Check answer and explanation

Answer: 9.24 cm²

Explanation To find the area of a section with a central angle of 60° and a radius of 4.2 cm, we can use the formula for the area of a sector of a circle: Area of sector = (θ/360) * π * r^2 Where : θ is the central angle in degrees π is approximately 22/7 r is the radius of the circle Given : θ = 60° π ≈ 22/7 r = 4.2 cm Substituting the values into the formula : Area of sector = (60/360) * (22/7) * (4.2)^2 = (1/6) * (22/7) * 17.64 ≈ (1/6) * 22 * 2.52 ≈ (11/3) * 2.52 ≈ 9.24 cm² Therefore, the area of the sector is approximately 9.24 square centimeters.

149. If a helicopter needs 50 gallons of fuel to travel 320 km, how many gallons will it need to travel 400 km?

Check answer and explanation

Answer: 62.5 gallons

Explanation Fuel consumption is directly proportional to distance. 50/ 320 ​ =x/ 400 ​ x = 50 x 400 / 320 ​ = 62.5

150. Perimeter of triangle with vertices (0,4), (0,0), (3,0)?

Check answer and explanation

Answer: 12

Explanation Let’s find the lengths of all three sides using the distance formula: A(0,4), B(0,0), C(3,0) AB = √[(0−0)² + (4−0)²] = √[16] = 4 BC = √[(3−0)² + (0−0)²] = √[9] = 3 CA = √[(3−0)² + (0−4)²] = √[9 + 16] = √25 = 5 Perimeter = AB + BC + CA = 4 + 3 + 5 = 12

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