Question:

Two projectiles are subject to the same acceleration. Motion of one projectile as seen from another projectile will always be a:

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If two bodies have the same acceleration, their relative acceleration is zero and their relative motion is along a straight line.
Updated On: May 19, 2026
  • Parabola
  • Circle
  • Straight line
  • Hyperbola
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The Correct Option is C

Solution and Explanation

Concept:
When two bodies move under the same acceleration, their relative acceleration becomes zero.

Step 1: Let the accelerations of two projectiles be same.

Suppose two projectiles have accelerations: \[ \vec{a}_1=\vec{g} \] and \[ \vec{a}_2=\vec{g} \]

Step 2: Find relative acceleration.

The acceleration of projectile 1 with respect to projectile 2 is: \[ \vec{a}_{12}=\vec{a}_1-\vec{a}_2 \] \[ \vec{a}_{12}=\vec{g}-\vec{g} \] \[ \vec{a}_{12}=0 \]

Step 3: Interpret the motion.

If relative acceleration is zero, then the relative velocity remains constant. So, the relative motion is uniform motion in a straight line. \[ \therefore \text{Motion of one projectile with respect to another is a straight line.} \] \[ \therefore \text{Correct Answer is (C)} \]
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