What are the dimensions of universal gravitational constant? a) [M2L3T2] b) [M-1 L3 T-2] c) [M-1 L3 T2] d) [M1 L3 T-2]
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What are the dimensions of universal gravitational constant?
a) [M2L3T2]
b) [M-1 L3 T-2]
c) [M-1 L3 T2]
d) [M1 L3 T-2]
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- Diameter 139,820 km · Density 1326 kg/m3 · Gravity 24.79 m/s2 · Mass (1024kg) : 1898 · Escape Velocity (km/s):59.5 The H max= 71.40x10^6m T= 2400 sec or 40 min giving these info please help me solve the issue in the pic2. The simplest way to increase the size of a circular orbit is method called a Hohmann Transfer (transfers the satellite from a small circular orbit to a larger one). It involves firing thrusters to create a change in velocity to get the satellite into a transfer orbit (elliptical), then later firing the thrusters again for another change in velocity to increase the size of the orbit (back to circular). Diagram: b Avb Transfer Initial Final Ava a Let us say we have the satellite from the previous problem in a circular orbit. We want to increase the altitude of the circular orbit from 418 km to 1000 km. (a) Find the change in velocity necessary to go into the transfer orbit, Ava. (b) Find the change in velocity necessary to go into the final circular orbit, Av. (c) How long will the transfer take? Constants needed: = G = 6.674 × 10-11 Nm² ²/kg² Re = 6.378 x 106m Mo 5.974 x 1024 kg19. According to Isaac Newton, the value of the constant, k, in Kepler's Third Law (P2 = ka3) is dependent on which one of the following quantities for objects within the Solar System? a. The distance between the Sun and its planet. b. The mass of the planet. c. The electric charge of the Sun. d. The mass of the Sun.
- Please answer the question and subquestions entirely. This is one single question. According to the official guideline, I can ask two subquestions! Thank you! 1) Two point masses are placed 10.0 cm apart and attract each other with a force of 10.0 N. Find the force of gravitational attraction between the masses when they are placed 5.00 cm apart. 3.00 N 4.50 N 20.0 N 40.0 N a) The radius of the orbit of a certain asteroid is four astronomical units. What is the period (in years) of this asteroid? 2 years 4 years 6 years 8 years b) A satellite is orbiting the earth at an altitude where the acceleration due to gravity is 8.70 m/s 2. What is its speed? 2.65 x 103 m/s 7.45 x 103 m/s 7.68 x 103 m/s 7.91 x 103 m/sWashington, D.C., is located at about 750 W longitude and 380 N latitude. San Francisco is near 1270 W longitude and 380 N latitude. Estimate how many minutes later the Sun rises in San Francisco than inWashington, D. C. How far apart would you estimate these cities to be? Assume that the earth’s radius is 6400 km. One day has 1440 minutes and of course the earth rotates 360 degrees around its axis in one day-GMara If we detine the gravitational tield g E where r is a unit radial vetor, then Gauss's Law for gravity is feas-- = -GMrce b. dA = +GMposrce. fras= 8 dA = -4-GM, !! Od. dA = +ArGMre. feas. O e. dA=-4mGMurceotject
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- Two of your classmates, each 100kg are separated by 5 meters. The gravitational force of attraction between them in a nano-newton is a) 2.67 nN b) 26.7 nN c) 0.0 nN d) 6.67 nNPls solve accurate and asap1 Suppose two spacecraft which plan to rendezvous are in circular coplanar orbits separated by 100°. The radius of the interceptor spacecraft’s orbit is 6750 km and the radius of the target spacecraft’s orbit is 6900 km. How long must the interceptor wait before starting the rendezvous?