Consider two satellites S1 and S2 with periods of revolution 1 hr. and 8 hr. respectively revolving around a planet in circular orbits. The ratio of angular velocity of satellite S1 to the angular velocity of satellites S 2 is :

Question

Consider two satellites S1 and S2 with periods of revolution 1 hr. and 8 hr. respectively revolving around a planet in circular orbits. The ratio of angular velocity of satellite S1 to the angular velocity of satellites S 2 is : (A) 8: 1 (B) 1: 4 (C) 2: 1 (D) 1: 8

Tardigrade Admin · Accepted Answer

( T 1/ T 2)=(1/8) (2 π / ω1/2 π / ω2)=(1/8) (ω1/ω2)=(8/1)

Q. Consider two satellites $S_{1}$ and $S_{2}$ with periods of revolution $1 h r$ . and $8 h r$ . respectively revolving around a planet in circular orbits. The ratio of angular velocity of satellite $S_{1}$ to the angular velocity of satellites $S_{2}$ is :

8 : 1

1 : 4

2 : 1

1 : 8

$\frac{T _{1}}{T _{2}} = \frac{1}{8}$
$\frac{2 π / ω _{1}}{2 π / ω _{2}} = \frac{1}{8}$
$\frac{ω _{1}}{ω _{2}} = \frac{8}{1}$

Q. Consider two satellites S1​ and S2​ with periods of revolution 1hr. and 8hr. respectively revolving around a planet in circular orbits. The ratio of angular velocity of satellite S1​ to the angular velocity of satellites S2​ is :