A star of mass 9 x 1030 kg is located at <6× 1012,5 x 1012, 0> m. A planet of mass 6 x 1024 kg is located at <4 x 1012, 8 x 10¹2, 0> m and is moving with a velocity of <0.4 × 104, 1.1 × 104, 0> m/s. Part 1 Your answer is partially correct. (a) During a time interval of 1 x 106 seconds, what is the change in the planet's velocity? V₁ - V₁ = m/s Submit Answer
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- After landing on an unfamiliar planet, a space explorer constructs a simple pendulum of length 46.0 cm. The explorer finds that the pendulum completes 98.0 full swing cycles in a time of 145 s. What is the magnitude of the gravitational acceleration on this planet? Express your answer in meters per second per secondgPlanet=(?)m/s^2An astronaut, whose mission is to go where no one has gone before, lands on a spherical planet in a distant galaxy. As she stands on the surface of the planet, she releases a small rock from rest and finds that it takes the rock 0.500 s to fall 1.90 m. Part A If the radius of the planet is 9.50 x 107 m, what is the mass of the planet? Express your answer with the appropriate units. mp = Submit ol Provide Fee μα Value kg Previous Answers Request Answer ? X Incorrect; Try Again; 7 attempts remainingProxima Centauri is part of the Alpha Centauri star system. It is the nearest star to the Solar system. Using the most advanced rocket technology we have available today, roughly how much time would it take to send a spaceship to Proxima and get back (round - trip time)? [Note: a "spaceship" is a spacecraft with a crew.] Choose the most correct answer; none of these are precisely correct. Group of answer choices 4.5 billion years 150,000 years 750 years 4.2 years 75 light - years 4.2 light-years
- After landing on an unfamiliar planet, a space explorer constructs a simple pendulum of length 49.0 cm. The explorer finds that the pendulum completes 90.0 full swing cycles in a time of 132 s. What is the magnitude of the gravitational acceleration on this planet? Express your answer in meters per second per second. ► View Available Hint(s) gplanet = VE ΑΣΦ ? m/s²The earth orbits the sun once per year (365 days) and its average orbital radius is 1.50 x 1011m. The mass of the sun estimated from this data and Kepler’s Third “Law” is? T2=(4π2/Gmsun)r3 G=6.67 x 1011Nm2/kg2For the mass shown in Figure 3.1.3b, m = 10 kg, = 25°, v(0)=2 m/s, and μ =0.3. Determine whether the mass comes to rest if (a) f1 =100 N and (b) f1 = 50 N. If the mass comes to rest, compute the time at which it stops. mg sin o N (b) Motion mg cos o mg sin o m Motion mg cos o
- a. A binary system consists of star A with mass of 3.8 x 100 Kg and star B with mass of 3.2 x 1030 kg. Their centres are separated by 9.8 AU (1.5 x 10¹1m) Calculate how far the centre of mass of the system is from star A. b. What is the reduced mass of such system in part a? c. A point has coordinates (x,y,z) in cartesian coordinate system, use spherical coordinates as generalized coordinates to calculate dy d. Positions of two planets are given as (-4.00, 2.94,-0.10) AU and (6.41, 6.54,-0.37) AU. Find the distance between them? Attach File Browse Local Files Browse Content CollectionWhich of the following are part of the first postulate of Einstein's Special Theory of Relativity? Time and weight are relative to the motion of the observer. All the laws of physics are the same in all inertial frames of reference. Absolute motion can always be detected. a I only b II only c III only d I, II, and IIIYou are an alien on an alien planet orbiting the planet's sun in a circular orbit. You want to find the mass of your sun. You determine the center-to-center distance between your planet and sun to be 6.75E+10 meters. The period of motion of your planet (the length of your year) is 1.21E+7 seconds. You know G=6.67*10^−11Nm2kg2 . What is the mass of your sun?
- Answer part C). If the blue object actually had an inital veloctiy of 50 m/s j, how long after the green projetile is launched should the blue object be launched if they are to collide? Let the blue object be traveling upward when they collide.Asteroid: An asteroid of mass 326 kg orbits the sun in a long-period orbit of 125 years. It is currently at its furthest distance from the sun: 7.46 x 10+12 m. It is moving at 284 m/s. When the asteroid makes its closest approach to the sun – in another 62 years – it will pass within 1.68 x 10+10 m of the sun. How fast will it be going?