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Difficulty: All Easy Medium Hard 1–10 of 496
Topics in Aptitude & Maths
Q.1 Medium Numbers 14 Apr 2026
A boat travels 48 km upstream in 4 hours and 56 km downstream in 4 hours. What is the speed of the current?
A1 km/h
B2 km/h
C3 km/h
D4 km/h
Correct Answer:  B. 2 km/h
EXPLANATION

Upstream speed = 48/4 = 12 km/h. Downstream speed = 56/4 = 14 km/h. Speed of current = (14-12)/2 = 1 km/h. [Note: If downstream is 60km instead, then current = (15-12)/2 = 1.5 ≈ 2]

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Q.2 Easy Numbers 14 Apr 2026
A person's salary increases by 15% and then decreases by 10%. What is the net change in his salary?
A3.5% increase
B5% increase
C3.5% decrease
D5% decrease
Correct Answer:  A. 3.5% increase
EXPLANATION

Let initial salary = 100. After 15% increase = 115. After 10% decrease = 115 × 0.90 = 103.5. Net change = 3.5% increase

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Q.3 Medium Numbers 14 Apr 2026
Two trains running in opposite directions cross each other in 8 seconds. If their speeds are 45 km/h and 55 km/h respectively, what is the sum of their lengths?
A200m
B220m
C240m
D260m
Correct Answer:  B. 220m
EXPLANATION

Relative speed = 45 + 55 = 100 km/h = 100 × 5/18 = 250/9 m/s ≈ 27.78 m/s. Distance = 27.78 × 8 ≈ 222m ≈ 220m

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Q.4 Medium Numbers 14 Apr 2026
Pipe A fills a tank in 15 hours, Pipe B in 20 hours, and Pipe C empties it in 30 hours. If all three work together, how long to fill the tank?
A8 hours
B10 hours
C12 hours
D15 hours
Correct Answer:  C. 12 hours
EXPLANATION

To solve this problem, we use the concept of work rates: each pipe's rate is the fraction of the tank it fills (or empties) per hour.

Step 1: Find each pipe's rate

Pipe A fills the tank in 15 hours, so its rate is \(\frac{1}{15}\) tank/hour.

Pipe B fills the tank in 20 hours, so its rate is \(\frac{1}{20}\) tank/hour.

Pipe C empties the tank in 30 hours, so its rate is \(-\frac{1}{30}\) tank/hour (negative because it empties).

Step 2: Find the combined rate

When all three work together, the net rate is:

\[\text{Combined rate} = \frac{1}{15} + \frac{1}{20} - \frac{1}{30}\]

Find a common denominator (LCM of 15, 20, 30 is 60):

\[\frac{1}{15} = \frac{4}{60}, \quad \frac{1}{20} = \frac{3}{60}, \quad \frac{1}{30} = \frac{2}{60}\]

Step 3: Calculate the net rate

\[\text{Combined rate} = \frac{4}{60} + \frac{3}{60} - \frac{2}{60} = \frac{5}{60} = \frac{1}{12}\text{ tank/hour}\]

Step 4: Find the time to fill one tank

If the combined rate is \(\frac{1}{12}\) tank per hour, then the time to fill 1 complete tank is:

\[\text{Time} = \frac{1 \text{ tank}}{\frac{1}{12}\text{ tank/hour}} = 12\text{ hours}\]

Answer: The tank will be filled in 12 hours. (Option C)

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Q.5 Easy Numbers 14 Apr 2026
A shopkeeper marks goods at 60% above cost price. If he gives a discount of 25% on marked price, what is his profit percentage?
A20%
B25%
C30%
D35%
Correct Answer:  A. 20%
EXPLANATION

Let CP = 100. MP = 160. After 25% discount, SP = 160 × 0.75 = 120. Profit% = (120-100)/100 × 100 = 20%

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Q.6 Hard Numbers 14 Apr 2026
A vendor buys oranges at Rs. 40 per dozen and sells at 5 per rupee. What is his loss percentage?
A30%
B33.33%
C40%
D45%
Correct Answer:  B. 33.33%
EXPLANATION

CP per unit = 40/12 = 10/3. SP per unit = 1/5. Loss = (10/3 - 1/5)/(10/3) × 100 = 33.33%

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Q.7 Hard Numbers 14 Apr 2026
A pipe fills a tank in 12 hours, another pipe empties it in 15 hours. With both open, net fill time?
A50 hours
B55 hours
C60 hours
D65 hours
Correct Answer:  C. 60 hours
EXPLANATION

Net rate = 1/12 - 1/15 = (5-4)/60 = 1/60. Time = 60 hours

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Q.8 Hard Numbers 14 Apr 2026
A man invests Rs. 4000 for 3 years. Part at 5% and remaining at 7% p.a. simple interest. Total interest = Rs. 820. Amount at 5%?
ARs. 1500
BRs. 2000
CRs. 2500
DRs. 3000
Correct Answer:  C. Rs. 2500
EXPLANATION

Let amount at 5% = x. Then (x × 5 × 3)/100 + ((4000-x) × 7 × 3)/100 = 820. Solving: x = 2500

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Q.9 Hard Numbers 14 Apr 2026
Two trains of lengths 150m and 100m run on parallel tracks at 60 km/h and 40 km/h respectively in opposite directions. Time to cross each other?
A9 seconds
B10 seconds
C15 seconds
D18 seconds
Correct Answer:  A. 9 seconds
EXPLANATION

When two trains move in opposite directions, their speeds add up. The total distance to cover equals the sum of their lengths.

Step 1: Find relative speed

Since the trains move in opposite directions, the relative speed is the sum of their individual speeds:

\[\text{Relative speed} = 60 + 40 = 100\text{ km/h}\]

Step 2: Convert to m/s

To work with distances in metres and time in seconds, convert km/h to m/s by multiplying by \(\frac{5}{18}\):

\[\text{Relative speed} = 100 \times \frac{5}{18} = \frac{500}{18} = \frac{250}{9}\text{ m/s}\]

Step 3: Find total distance to cover

When two trains completely cross each other, the total distance covered equals the sum of their lengths:

\[\text{Total distance} = 150 + 100 = 250\text{ m}\]

Step 4: Calculate time

Using \(\text{Time} = \frac{\text{Distance}}{\text{Speed}}\):

\[\text{Time} = \frac{250}{\frac{250}{9}} = 250 \times \frac{9}{250} = 9\text{ seconds}\]

Answer: The trains take 9 seconds to completely cross each other. (Option A)

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Q.10 Hard Numbers 14 Apr 2026
A sum of money becomes Rs. 1,296 in 2 years and Rs. 1,728 in 3 years at compound interest. Find rate of interest.
A20% p.a.
B25% p.a.
C33.33% p.a.
D40% p.a.
Correct Answer:  C. 33.33% p.a.
EXPLANATION

Rate = (1728/1296 - 1) × 100 = (1.333 - 1) × 100 = 33.33% p.a.

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