Home
Class 12
PHYSICS
Two satellites S(1) and S(2) revolve rou...

Two satellites `S_(1)` and `S_(2)` revolve round a planet in coplaner circular orbit in the same sense. Their period of revolution are `1` hour and `8` hour respectively. The radius of the orbit of `S_(1)` is `10^(4) km`. When `S_(2)` is closest to `S_(1)`, find
(a) The speed of `S_(2)` relative to `S_(1)`,
(b) The angular speed of `S_(2)` actually observed by an astronaut is `S_(1)`

Text Solution

Verified by Experts

The correct Answer is:
NA
Promotional Banner

Topper's Solved these Questions

  • UNIVERSE

    SL ARORA|Exercise PROBLEM_TYPE|6 Videos
  • TRANSIENT CURRENT

    SL ARORA|Exercise Type D|13 Videos
  • WAVE OPTICS

    SL ARORA|Exercise Based on Intensity Distribution in interference pattern|80 Videos

Similar Questions

Explore conceptually related problems

Two satellites S_1 and S_2 revole round a planet in coplanar circular orbits in the same sanse. Their periods of revolution are 1 hour and 8 hour respectively. The radius of the orbit of S_1 is 10^4 km, When S_2 is closest to S_1 find (i) the speed of S_2 relative to S_1 (ii) the angular speed of S_2 as actually observed by an astronaut is S_1.

Two saetllites S_(1) and S_(2) revolve around a planet in coplaner circular orbit in the same sense. Their periods of revolutions are 1 hour and 8 hours respectively. The radius of orbit of S_(1) is 10^(4) km . When S_(2) is closed to S_(1) , the speed of S_(2) relative to S_(1) is pi xx 10^(n) km//h . what is the value of n ?

Two satellite S_(1) and S_(2) revolve round a planet in coplanar circular orbits in the same sense. Their periods of revolution are 1hr and 8hours respectively. The radius of the orbit of S_(1) is 10^(4)km . When S_(2) is closet to S_(1) (i) the speed S_(2) relative to S_(1) as actually observed by an astronaut in S_(1) .

Two satellites S_(1) and S_(2) revolve around a planet in coplanar circular orbits in the same sense their periods of revolution are 1 hour and 8hours respectively the radius of the orbit of S_(1) is 10^(4) km when S_(1) is closest to S_(2) the angular speed of S_(2) as observed by an astronaut in S_(1) is :

Two satellites S1 and S2 revolve round a planet in coplanar circular orbits in the same sense. TI1eir periods of revolution are 2 hours and 16 hours respectively. If the radius of the orbit of S_1 is 10^4 , then the radius of the orbit of S_2 is

Two satellite S_1 and S_2 revolve roudna planet in coplanar circular orbits in the same sense. Their periods of revoltions are 1 h nd 8 h respectively. tE radius of the orbit of S_1 is 10^4 km . When S_2 is closet to S_1 ., find as. The speed of S_2 relative to S_1 and b. the angular speed of S_2 as observed by an astronaut in S_1 .

Two satellites S_(1) and S_(2) revolve round a planet in the same direction in circular orbits. Their periods of revolutions are 1 hour and 8 hour respectively. The radius of S_(1) is 104 km. The velocity of S_(2) with respect to S_(1) will be -

Two stallites A and B revolve round the same planet in coplanar circular orbits lying in the same plane. Their periods of revolutions are 1h and 8h, respectively. The radius of the orbit of A is 10^(4) km. The speed of B relative to A when they are closed in kmh^(-1) is

S_(1) and S_(2) are two satellites revolving around a planet P in coplanar circular orbits in anticlockwise direction. Their period of revolution are 50 minutes and 400 minutes respectively. The radius of orbit of S_(2) is 5 xx 10^(4) km . (a) Find the radius of orbit of S_(1) (b) When S_(2) is closest to S_(1) , then find (i) speed of S_(1) relative to S_(2) and (ii) angular speed of S_(1) as observed by astronaut in S_(2) .

In the above example the angular velocity of S_(2) as actually observed by an astronaut in S_(1) is -