A projectile is launched from the surface of a planet (mass = 5x1024, radius = 1.1x106). What minimum launch speed is required if the projectile is to rise to a height above the surface of the planet equal to half the radius? Disregard any dissipative effects of the atmosphere.
use WNC = 0= ΔU + ΔK = −GMm[(1/rB)-(1/rA)]+(1/2)m(vf^2-v0^2)
A projectile is launched from the surface of a planet (mass = 5x1024, radius = 1.1x106)....
A projectile is launched from the surface of a planet (mass = 15 x 1024 kg, radius = R = 10.0 x 106 m). What minimum launch speed is required if the projectile is to rise to a height of 5R above the surface of the planet? Disregard any dissipative effects of the atmosphere. Put your answer in km/s. Equation Sheet Chabay Equation Sheet Serway Answer: 1231 * You could also be asked about the escape energy or escape velocity....
Take the mass of a planet is M and the radius is R. Find the minimum speed required by a projectile so that it can reach a height of 2R abover the surface of the planet. Neglect the effect of the atmosphere. 4GM 3R B. SGM 5R C. 8GM 5R 1. 5GM 3R O E. GM 3R
a)On a flat surface on an airless planet, a projectile is fired from a rover and lands 40 seconds later. If the launch speed of the projectile is doubled how many seconds will it take to land? Why? b)On a flat surface on an airless planet, a projectile is fired from a rover and travels for 80 meters before landing. If the launch speed is doubled how far will it go? Why?
A projectile is launched from point A with an initial speed v0 = 100 ft/sec. Determine the minimum value of the launch angle α for which the projectile will land at point B.
At the Earth's surface a projectile is launched straight up at a speed of 9.7 km/s. To what height will it rise? Ignore air resistance and the rotation of the Earth
At the Earth's surface, a projectile is launched straight up at a speed of 1070 m/s. Ignoring atmospheric friction and the rotation of the Earth, to what height will it rise?
A projectile is launched from level ground at an angle of 30 degrees to the horizontal. If the magnitude of the launch velocity is 30 m/s, calculate the time rate of change in speed and radius of curvature when t=1, 2, and when the projectile is at its max height. Please do the problem how the description says to do it below and put the answer neatly in a table format. Thank you. 2) A projectile is launched from level...
A projectile is launched vertically from the surface of the Moon with an initial speed of 1460 m/s. At what altitude is the projectile's speed one-half its initial value?
A projectile with mass 201.0 kg is launched straight up from Earth's surface with an initial speed 10.7 km/s. What is the maxium height of the projectile, as measured from the center of the Earth? Answer in units of Re (g= 10 m/s^2, Re= 6.371 x 10^6 m) The answer is 4.9 but how, Please and Thankyou
At the Earth's surface, a projectile is launched straight up at a speed of 11.1 km/s. To what height will it rise? Ignore air resistance. I answered 391630000, but it is not correct. My response is within 10% of the correct value. Could someone help me?