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A stone tied to one end of a string 80 cm long is whirled in a horizontal circle with constant speed. If the stone makes 14 revolutions in 25 s, the magnitude of its acceleration is:
- 850 cm/s²
- 996 cm/s²
- 720 cm/s²
- 650 cm/s²
Correct answer: 996 cm/s²
Solution
For uniform circular motion, centripetal acceleration is $a=\omega^2 r$. Here $f=14/25$ s$^{-1}$, so $\omega=2\pi(14/25)$ rad/s. Substituting $r=80$ cm gives $a\approx 996$ cm/s².
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