A bicycle is turned upside down while its owner repairs a flat tire. A friend spins the other wheel and observes that drops of water fly off tangentially. She measures the heights reached by drops mov- ing vertically (Fig. P7.8). A drop that breaks loose from the tire on one turn rises vertically 54.0 cm above the tangent point. A drop that breaks loose on the next turn Figure P7.8 rises 51.0 cm above the tangent point. The radius of the wheel is 0.381 m. (a) Why does the first drop rise higher than the second drop? (b) Neglecting air friction and using only the observed heights and the radius of the wheel, find the wheel's angular acceleration (assuming it to be constant). Problems 8 and 69.

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18th Edition
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Author:William Moebs, Samuel J. Ling, Jeff Sanny
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Chapter10: Fixed-axis Rotation
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A bicycle is turned upside
down while its owner repairs a flat
tire. A friend spins the other wheel
and observes that drops of water
fly off tangentially. She measures
the heights reached by drops mov-
ing vertically (Fig. P7.8). A drop
that breaks loose from the tire on
one turn rises vertically 54.0 cm
above the tangent point. A drop
that breaks loose on the next turn
Figure P7.8
rises 51.0 cm above the tangent
point. The radius of the wheel
is 0.381 m. (a) Why does the first drop rise higher than the
second drop? (b) Neglecting air friction and using only the
observed heights and the radius of the wheel, find the wheel's
angular acceleration (assuming it to be constant).
Problems 8 and 69.
Transcribed Image Text:A bicycle is turned upside down while its owner repairs a flat tire. A friend spins the other wheel and observes that drops of water fly off tangentially. She measures the heights reached by drops mov- ing vertically (Fig. P7.8). A drop that breaks loose from the tire on one turn rises vertically 54.0 cm above the tangent point. A drop that breaks loose on the next turn Figure P7.8 rises 51.0 cm above the tangent point. The radius of the wheel is 0.381 m. (a) Why does the first drop rise higher than the second drop? (b) Neglecting air friction and using only the observed heights and the radius of the wheel, find the wheel's angular acceleration (assuming it to be constant). Problems 8 and 69.
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