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If $a_r$ and $a_t$ represent radial and tangential accelerations, the motion of a particle will be uniformly circular if:
- $a_r=0$ and $a_t=0$
- $a_r=0$ but $a_t\ne 0$
- $a_r\ne 0$ but $a_t=0$
- $a_r\ne 0$ and $a_t\ne 0$
Correct answer: $a_r\ne 0$ but $a_t=0$
Solution
In uniform circular motion, the speed remains constant, so tangential acceleration is zero. However, the velocity direction changes continuously, requiring nonzero radial (centripetal) acceleration.
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