
CUET 2026 Age Based Problems MCQs with Answers
CUET 2026 Age Based Problems MCQs with Answers are a common part of Logical Reasoning and Quantitative Aptitude in the CUET UG 2026 GAT exam. These problems test a student’s ability to form equations and analyze relationships between present, past, and future ages. In this practice set, you will find CUET 2026 Age Based Problems MCQs with answers and clear explanations to help you strengthen your reasoning skills and improve accuracy in the exam.
Important Concepts Used in Age Based Problems
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Present Age
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Past Age
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Future Age
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Age Difference Rule
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Forming Linear Equations
CUET 2026 Age Based Problems MCQs
Q 4276) The sum of ages of father, son and daughter is 56 years. What will be the sum of their ages after 9 years?
(A) 79 years (B) 83 years (C) 89 years (D) 94 years
Ans: (B) 83 years
Solution:
According to the question,
The sum of ages of father, son and daughter (i.e.,3 persons) is 56 years.
Sum of their ages after 9 years = 56 + (9 x 3) = 56 + 27 = 83 years
MCQ on twice as old:
Q 4277) A was twice as old as B 10 years ago. How old is B today, if A will be 40 years old 10 years after?
(A) 15 years (B) 20 years (C) 25 years (D) 30 years
Ans: (B) 20 years
Solution:
The present age of A = 40 – 10 = 30 years
and age of A 10 years ago = 30 – 10 = 20 years.
According to the question,
A was twice as old as B 10 years ago.
Therefore,
Age of B 10 years ago = 20 / 2 = 10 years
So, the present age of G = 10 + 10 = 20 years
Q 4278) P is double the age of Q. R is half the age of Q. If P is 44 years, find out the age of R.
(A) 10 years (B) 11 years (C) 12 years (D) 13 years
Ans: (B) 11 years
Solution:
According to the question,
P’s age = 44 years
Q’s age = 44 / 2 = 22 years
R’s age = 22 / 2 = 11 years
Othe
Q 4279) A who is 20 years old is 4 times as old as his sister B. What will be B’s age when A is twice as old as her?
(A) 10 years (B) 15 years (C) 20 years (D) 25 years
Ans: (B) 15 years
Solution:
Age of A = 20 years
Age of B = 20 / 4 = 5 years
After 10 years,
Age of A = 20 + 10 = 30 years
Age of B = 5 + 10 = 15 years,
Convert the statement directly into an equation:
Q 4280) A is 4 years older than B how is twice as old as C. If the total ages of A, B, and C be 44 years, how old is A?
(A) 10 years (B) 15 years (C) 20 years (D) 25 years
Ans: (C) 20 years
Solution:
Suppose the age of C = x years
Age of B = 2x years
Age of A = 2x + 4 years
According to the question,
x + 2x + 2x + 4 = 44
5x + 4 = 44
5x = 44 – 4 = 40
x = 40 / 5 = 8 years
Age of A = 2x + 4
= 2 x 8 + 4 = 20 years
Quick Tricks to Solve Age Problems Faster
Why Age Based Problems Are Important for CUET UG 2026 GAT
Regular practice of CUET 2026 Age Based Problems MCQs helps students build strong analytical thinking and speed. Mastering these questions can significantly improve your performance in the CUET UG 2026 General Test.
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Vimal Kumar Tulsyan is the Founder of CUET NOW, an educational platform focused on CUET UG preparation. He has more than 10 years of teaching experience in Reasoning and General Aptitude.
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