A person is in the international space station 400km above the
surface of the Earth. (Radius of Earth 6,371 km, Mass of Earth
5.972 x 1024kg, G = 6.674 x 10-11 m3/(kg.s))
a) What is their free-fall acceleration? b) If an astronaut outside
the space station were to drop a ball with a 5cm diameter which had
a drag coefficient of 0.6 and a density of 0.4 x 103 kg/m3, what
would its terminal velocity be when it is close to the surface of
the Earth? (density air 1.29 kg/m3)(Vsphere= 4/3(pi)(r3)
A person is in the international space station 400km above the surface of the Earth. (Radius...
The International Space Station (ISS) is a space station orbiting the earth at 254 miles above the ground. If the radius of the earth is 3,958.8 miles, mass of earth is 5.972 x 10 24 kg, could you calculate what is the speed of the ISS at the orbit? What is its period circulating around the earth?
The international space station has a mass of 3.03 x 10^5 kg. It takes 91.7 minutes to complete one orbit of the earth, and approximating its orbit as a circle, the Radius of the orbit measured from the center of the Earth is 6725 km. a) Assuming the Space Station is in Uniform Circular Motion, calculate its tangent velocity. b) Calculate the centripetal acceleration required to keep the Space Station in a circular orbit of the earth. c) Calculate the...
The International Space Station is orbiting at an altitude of about 370 km above Earth's surface. The mass of the earth is 5.976 x 10^24 kg and the radius of earth is6.378 x 10^6 m.a) Assuming circular orbit, what is the period of the International Space Station's Orbit?b) Assuming circular orbit , what is the speed of the International Space Station in it's orbit?
The International Space Station has a mass of 4.19 ✕ 105 kg and orbits at a radius of 6.79 ✕ 106 m from the center of Earth. Find the gravitational force exerted by Earth on the space station, the space station's gravitational potential energy, and the weight of an 89.1 kg astronaut living inside the station. HINT (a) the gravitational force (in N) exerted by Earth on the space station (Enter the magnitude.) N (b) the space station's gravitational potential...
Part A The International Space Station is orbiting at an altitude of about 370 km above the earth's surface. The mass of the earth is 5.97 x 1024 kg, the radius of the earth is 6.38 x 10 m, and G- 6.67 x 10-11 N m2/kg2. Assuming a circular orbit, (a) what is the period of the International Space Station's orbit? Submit Request Answer Part B (b) what is the speed of the International Space Station in its orbit? m/s...
The International Space Station has a mass of 4.19 ✕ 105 kg and orbits at a radius of 6.79 ✕ 106 m from the center of Earth. Find the gravitational force exerted by Earth on the space station, the space station's gravitational potential energy, and the weight of a 90.8 kg astronaut living inside the station. HINT (a) the gravitational force (in N) exerted by Earth on the space station (Enter the magnitude.) 3.62E6 Correct: Your answer is correct. N...
The magnitude of the tidal force between the International Space Station (ISS) and a nearby astronaut on a spacewalk is approximately 2GmMa/r3 . In this expression, M is the mass of the Earth, r=6.79×106m is the distance from the center of the Earth to the orbit of the ISS, m=125kg is the mass of the astronaut, and a=20m is the distance from the astronaut to the center of mass of the ISS. Calculate the force of gravitational attraction between the...
10) The international space station (ISS) orbits the Earth from
an altitude of 408 km.
a) Calculate the strength of Earth’s gravity on the ISS at that
altitude. (Hint: How far is the ISS from the center of mass of the
Earth?)
b) Earth’s gravity is what keeps the ISS in its orbit (which we
will assume is circular). At what speed does the ISS orbit the
Earth?
Please show working
New Equations 2 torque = (lever arm) x (force)...
1. An international space station in the circular orbit at 5500 km above the Earth surface needs to change its orbit to escape from cosmic debris. Find the new orbital altitude for two possible orbits: a) where its speed is increased v=1.1vo or b) its period: is decreased T-0.9T.
The magnitude of the tidal force between the International Space Station (ISS) and a nearby astronaut on a spacewalk is approximately 2GmMa/r3 . In this expression, M is the mass of the Earth, r=6.79×106m is the distance from the center of the Earth to the orbit of the ISS, m=125kg is the mass of the astronaut, and a=16m is the distance from the astronaut to the center of mass of the ISS. Part A Calculate the magnitude of the tidal...