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Physics Β· Unit 3 Β· Gravity and motion Β· Projectile motion

Solve problems involving forces acting on objects in uniform circular motion using 𝐹𝑐 = 𝐹𝑛𝑒𝑑 = π‘šπ‘£2 π‘Ÿ. Orbital mechanics

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Question 1

A satellite in a geosynchronous orbit maintains a constant position above the Earth's equator. A different satellite in low Earth orbit at one-quarter the orbital radius completes multiple orbits per day. Justify why the low Earth orbit satellite must have a greater orbital speed than the geosynchronous satellite, using the relationship between centripetal force and orbital motion.

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Question 2

A spacecraft with a mass of \(2{,}400\) kg orbits Mars at an altitude where the orbital velocity is \(3{,}200\) m/s. The radius of the circular orbit is \(4.5 \times 10^6\) m. What is the magnitude of the net centripetal force acting on the spacecraft?

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Question 3

A communications satellite of mass 1,200 kg orbits Earth at a constant altitude of 750 km above the surface. The radius of Earth is 6,370 km. Calculate the centripetal force acting on the satellite. Show your working.

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More in Projectile motion

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Solve problems involving force due to gravity (weight) and mass using 𝐹𝑔 = π‘šπ‘”.
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Solve problems involving objects undergoing uniform circular motion at a constant speed using 𝑣 = 2πœ‹π‘Ÿ 𝑇 and π‘Žπ‘ = 𝑣2 π‘Ÿ.
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