The time period of a simple pendulum on the surface of the moon compared to its time period on Earth is: MCQ with Answer and Explanation

The time period of a simple pendulum on the surface of the moon compared to its time period on Earth is:
A. Zero
B. Decreased
C. The same
D. Increased
Answer: Option D
Solution (By JKExamLibrary)
The time period of a pendulum is T = 2 * pi * sqrt(L/g). The acceleration due to gravity on the moon (g_moon) is roughly 1/6th of that on Earth (g_earth). Since g decreases, and T is strictly inversely proportional to the square root of g, the time period T must increase. The pendulum will swing much slower.

This question belongs to: Science Physics

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Practice More Physics Questions

Question #1 Report Error
A body is thrown vertically upward. At the highest point, its acceleration is
A. Variable
B. Zero
C. g downward
D. g upward

Correct Answer: Option C


Explanation:
At highest point velocity is zero, but acceleration due to gravity is still g (9.8 m/s²) downward. This causes it to fall back. Acceleration constant throughout free fall.

This question belongs to: Science Physics
Question #2 Report Error
A body falls freely from rest. The ratio of distances covered in 1st, 2nd, and 3rd seconds is
A. 1:4:9
B. 1:3:5
C. 1:2:3
D. 1:1:1

Correct Answer: Option B


Explanation:
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This question belongs to: Science Physics
Question #3 Report Error
The acceleration due to gravity on Earth's surface is g. At a height equal to Earth's radius above the surface, g' will be:
A. 2g
B. g/9
C. g/4
D. g/2

Correct Answer: Option C


Explanation:
Acceleration due to gravity at height h: g' = gR²/(R+h)², where R is Earth's radius. Given h = R, so g' = gR²/(2R)² = gR²/4R² = g/4. This inverse square law dependence arises from Newton's law of gravitation. At depth, variation differs, but for height, this formula applies. Memory aid: Double the distance from center ⇒ gravity becomes one-fourth. This standard result is frequently tested in gravitation sections of competitive exams. Always verify whether height or depth is specified, as formulas differ significantly.

This question belongs to: Science Physics