A disk rotates about an axis through its center. Point A is located on its rim and point B is located exactly one fifth of the way from the center toward the rim. What is the ratio of the angular velocity 𝜔A to that of 𝜔B, and the tangential velocity vA to that of vB?
(a) the angular velocity 𝜔A to that of 𝜔B
𝜔A/𝜔B=
(b) the tangential velocity vA to that of vB
vA
vB =
(a)
"\u03c9_A=\u03c9_B \\\\\n\n\\frac{\u03c9_A}{\u03c9_B} = 1"
(b)
"\\frac{v_A}{v_B} = \\frac{r_A\u03c9_A}{r_B\u03c9_B} = \\frac{r_A}{\\frac{1}{5}r_A} = 5"
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