List of top Quantitative Aptitude Questions asked in Karnataka PGCET

At present, Mani is 4 times the age of Vaibhav. After 3 years, Mani will be 2 times as old as Vaibhav. What is the present age of Mani?

Find the median of the following observations: 6, 49, 14, 46, 16, 42, 26, 32, 28

In a moderately asymmetrical distribution, the mode and mean are 32.1 and 35.4 respectively. Calculate the median.

Statements:
1) Some lamps are flowers
2) Some flowers are trees
Conclusions:
I) All lamps are trees
II) All trees are flowers

If the area of a triangle with base \( x \) is equal to the area of a square with side \( x \), then the altitude of the triangle is:

Statements:
1) All employees are graduates
2) Some employees are ladies
Conclusions:
I) All ladies employees are graduates
II) Some ladies employees are graduates

Two cities A and B are 360 km apart. A car goes from A to B with a speed of 40 km/hr and returns to A with a speed of 60 km/hr. The average speed of the car is:

Sail is to sailor as pick is to:

If the probability of rain on any given day in city X is 50%, what is the probability that it rains on exactly 3 days in a 5-day period?

A place where money is coined:

If in a certain language CARROM is coded as BZQQNL, which word will be coded as HORSE?

Find out the missing number in the following series: 6, 11, 21, ?, 56, 81

A man starts from a point, walks 2 km towards north, turns towards his right and walks 2 km, turns right again and walks. What is the direction now he is facing?

There are five different houses P, Q, R, S, T in a row. P is to the right of Q and T is to the left of R and right of P, Q is to the right of S. Which of the houses is in the middle?

A is B's brother, C is A's mother, D is C's father, E is B's son. How is D related to E?

If ‘+’ means ‘$\div$’, ‘–’ means ‘$\times$’, ‘$\div$’ means ‘+’ and ‘$\times$’ means ‘–’, then $63 \times 24 + 8 \div 4 + 2 - 3 = ?$

Find the missing number in the following: \[ \beginbmatrix 2 & 3 & 1
1 & 2 & -1
? & 3 & 4 \endbmatrix \]

Find the odd man out from: $1, 4, 9, 16, 19, 36, 49$

A small company employs 3 men and 5 women. If a team of 4 employees is to be randomly selected to organize the company retreat, what is the probability that the team will have exactly 2 women?

This question contains two statements followed by two conclusions numbered I and II. You have to consider the two statements to be true, even if they seem to be at variance with commonly known facts, and decide which of the given conclusions definitely follow from the given statements.
Statements:
Some chairs are glasses.
All trees are chairs.
Conclusions:
I. Some trees are glasses.
II. Some glasses are trees.