Two particles having mass $M$ and $m$ are moving in circular paths having radii $R$ and $r$ . If their time periods are same then the ratio of their angular velocities will be :

\frac{r}{R}

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\frac{R}{r}

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1

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\sqrt{\frac{R}{r}}

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Solution

The correct option is A $1$
$T = \frac{2 π}{ω_{1}} = \frac{2 π}{ω_{2}}$

or, $ω_{1} = ω_{2}$

or, $\frac{ω_{1}}{ω_{2}} = 1$

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Two particles having mass M and m are moving in circular paths having radii R and r. If their time periods are same then the ratio of their angular velocities will be :

The correct option is A 1T=2πω1=2πω2or, ω1=ω2or, ω1ω2=1

Two particles having mass $M$ and $m$ are moving in circular paths having radii $R$ and $r$ . If their time periods are same then the ratio of their angular velocities will be :

The correct option is A $1$
$T = \frac{2 π}{ω_{1}} = \frac{2 π}{ω_{2}}$

or, $ω_{1} = ω_{2}$

or, $\frac{ω_{1}}{ω_{2}} = 1$