Find the maximum and minimum distances of the planet `A` from the sun `S`, if at a ceration moment of times it was at a distance `r_(0)` and travelling with the velocity `upsilon_(0)`. With the angle between the radius vector and velocity vector being equal to `phi`.

Find the maximum and minimum distances of the planet A from the sun S , if at a certain moment of times it was at a distance r_(0) and travelling with the velocity upsilon_(0) . With the angle between the radius vector and velocity vector being equal to phi .

A planet A moves along an elliptical orbit around the Sun. At the moment when it was at the distance r_0 from the Sun its velocity was equal to v_0 and the angle between the radius vector r_0 and the velocity vector v_0 was equal to alpha . Find the maximum and minimum distances that will separate this planet from the Sun during its orbital motion.

A planet A moves along an elliptical orbit around the Sun. At the moment when it was at the distance r_0 from the Sun its velocity was equal to v_0 and the angle between the radius vector r_0 and the velocity vector v_0 was equal to alpha . Find the maximum and minimum distances that will separate this planet from the Sun during its orbital motion.

The minimum and maximum distances of a planet revolving around sun are r and R . If the minimum speed of planet of its trajectory is v_(0) , its maximum speed will be

The minimum and maximum distances of a planet revolving around sun are r and R . If the minimum speed of planet of its trajectory is v_(0) , its maximum speed will be

If the minimum and maximum distance to revolve around the sun is x_1 and x_2 respectively. Calculate velocity to revolve is v_0 then the maximum velocity is

A planet goes around the sun in an elliptical orbit. The minimum distance of the planet from the Sun is 2xx10^(12)m and the maximum speed of the planet in its path is 40kms^(-1). Find the rate at which its position vector relative to the sun sweeps area, when the planet is at a distance 2.2xx10^(12) from the sun.

A planet is revolving around the Sun in an elliptical orbit. Its closest distance from the sun is r_(min) . The farthest distance from the sun is r_(max) if the orbital angular velocity of the planet when it is nearest to the Sun omega then the orbital angular velocity at the point when it is at the farthest distance from the sun is