CUET 2026 Clock MCQs

CUET 2026 Clock MCQs reasoning questions are an important part of the CUET UG 2026 General Test (GAT) Logical Reasoning section. These questions are based on the movement of the hour hand and minute hand of a clock and the angles formed between them.

Practicing CUET 2026 Clock MCQs helps students improve their analytical thinking and problem-solving speed. In the actual exam, these questions are usually easy and scoring if you understand the basic concepts of clock reasoning.

Below you will find important CUET clock reasoning MCQs with answers to help you strengthen your preparation for the CUET UG 2026 exam.

Common Types of Clock Questions in CUET

In the CUET exam, clock reasoning questions usually appear in the following formats:

Angle Between Hands

Finding the angle between hour and minute hands.

Coinciding Hands

Finding when both hands overlap.

Opposite Direction

Finding when the hands form 180°.

Time Before or After

Determining time before or after a specific condition.

Why Clock Questions Are Important for CUET 2026

Clock problems are frequently asked in logical reasoning sections of competitive exams, including CUET.

Practicing these questions helps students:

• Improve logical reasoning speed

• Develop analytical thinking

• Score easy marks in the exam

• Strengthen preparation for competitive exams

Basic Concepts of Clock Problems

Before solving clock MCQs, students should remember some important facts:

• A clock represents 360° in a complete circle.

• The distance between two numbers on a clock is 30°.

• The minute hand moves 6° per minute.

• The hour hand moves 30° per hour.

These basic rules help in solving most clock reasoning questions quickly.

Shortcut Trick to Solve Clock Problems

A useful formula to calculate the angle between the hands of a clock is:

Angle = |30H − 5.5M|

Where:

H = Hour
M = Minutes

This formula helps you quickly calculate the angle between the hour and minute hands.

CUET UG 2026 Clock MCQs (Exam Level) with Solution

Q 4249) At what time between 3 and 4 o’clock will the hands of a clock coincide?

(A) 3:15
(B) 3:15 4/11
(C) 3:16 4/11
(D) 3:17

Answer: (C) 3:16 4/11

Solution

Formula for coincidence:

Time = 60H / 11

Where H = hour

60 x 3 / 11  = 180 / 11

= 16  4/11 minutes

Therefore time = 3 : 16 4/11

Q 4250) At 5:30, what is the angle between the hands?

(A) 10°
(B) 12°
(C) 15°
(D) 20°

Answer: (C) 15°

Solution

Hour hand angle:

5×30+30×0.5=150+15=165°

Minute hand angle:

30×6=180°

Difference:

180−165=15°

Q 4251) At 7:20, what is the angle between the hands?

(A) 90°
(B) 100°
(C) 110°
(D) 120°

Answer: (B) 100°

Solution

Hour hand:

7×30+20×0.5=210+10=220°

Minute hand:

20×6=120°

Angle:

220−120=100°

Q 4252) At 9:45, what is the angle between the hands?

(A) 7.5°
(B) 15°
(C) 22.5°
(D) 30°

Answer: (C) 22.5°

Solution

Hour hand:

9×30+45×0.5=270+22.5=292.5°

Minute hand:

45×6=270°

Angle:

292.5−270=22.5°

Q 4253) How many times do the hands of a clock coincide in 12 hours?

(A) 9
(B) 11
(C) 13
(D) 15

Answer: (B) 11

Solution

Minute hand gains 55 minutes over hour hand every hour.

Therefore they coincide 11 times in 12 hours.

Q 4254) How many times do the hands of a clock form right angles in 12 hours?

(A) 18
(B) 20
(C) 22
(D) 23

Answer: (C) 22

Solution

Hands form 90° twice every hour except once case.

Therefore in 12 hours:

22 times

Q 4255) At 12:30, what is the angle between the hands?

(A) 155°
(B) 160°
(C) 165°
(D) 170°

Answer: (C) 165°

Solution

Hour hand:

0+30×0.5=15°

Minute hand:

30×6=180°

Angle: 180−15=165°

Q 4256) How many degrees does the minute hand move in 15 minutes?

(A) 70°
(B) 80°
(C) 90°
(D)100°

Answer: (C) 90°

Solution

Minute hand moves 6° per minute

15×6=90°

Q 4257) How many degrees does the hour hand move in 2 hours?

(A) 35°
(B) 40°
(C) 60°
(D) 75°

Answer: (C) 60°

Solution

Hour hand moves 30° per hour

2×30=60°

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