Matter and Interactions
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ISBN: 9781118875865
Author: Ruth W. Chabay, Bruce A. Sherwood
Publisher: WILEY
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A star with a mass of 3.41 x 1030 kilograms and a radius of 8.20 x 108 meters rotates on its axis once every 33 days.a. What is the angular momentum of the star? Include units in your answer. More information. b. After running out of fusible matter, the star collapses under its own gravity to form a pulsar with a radius of 24.1 kilometers. What is the period of rotation of the pulsar? Include units in your answer. More information.
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- To calculate the angular momentum of an object, which properties of an object do you need to know?arrow_forwardA star with a mass of 3.41 x 1030 kilograms and a radius of 8.20 x 108 meters rotates on its axis once every 33 days. a. What is the angular momentum of the star? Include units in your answer. b. After running out of fusible matter, the star collapses under its own gravity to form a pulsar with a radius of 24.1 kilometers. What is the period of rotation of the pulsar? Include units in your answer.arrow_forwardA star with a mass of 3.41 x 1030 kilograms and a radius of 8.20 x 108 meters rotates on its axis once every 33 days. a. What is the angular momentum of the star? Include units in your answer. b. After running out of fusible matter, the star collapses under its own gravity to form a pulsar with a radius of 24.1 kilometers. What is the period of rotation of the pulsar? Include units in your answer. PLEASE ANSWER IN HANDWRITINGarrow_forward
- 5)Suppose a 6.0×1010 kg meteorite struck the Earth at the equator with a speed 2.5×104 m/s, as shown in (Figure 1) and remained stuck. Part A By what factor would this affect the rotational frequency of the Earth (1rev/day)? Express your answer using two significant figures. Δω/ω=?arrow_forwardA uniform solid disk with radius 8 cm has mass 0.5 kg (moment of inertia I = (1/2)MR²). A constant force 14 N is applied as shown. At the instant shown, the amount of string that has wound off the disk is d = 22 cm, and the angular velocity of the disk is 45 radians/s into the page. d Farrow_forward4. The sun has a rotation period (about an axis through its center) of about 25 days, rather than the one day for our earth. In about 5 billion years, the sun will become a red giant star and its radius will expand to about the orbit of the earth. Determine the new rotational period of the sun once it becomes a red giant. Hint: If your system is the sun, then there are no external torques acting on the system during this process. Also, assume the sun (and the red giant) to be solid spheres.arrow_forward
- Neptune has a mass of 1.01026kg and is 4.5109km from the Sun with an orbital period of 165 years. Planetesimals in the outer primordial solar system 4.5 billion years ago coalesced into Neptune over hundreds of millions of years. If the primordial disk that evolved into our present day solar system had a radius of 1011km and if the matter that made up these planetesimals that later became Neptune was spread out evenly on the edges of it, what was the orbital period of the outer edges of the primordial disk?arrow_forwardq2arrow_forwardQUESTION 6 A main sequence star of mass, M, and radius, R, collapses to a white dwarf star with a radius 1.0% as big as the original star. If w is the angular velocity of the original star, what is the angular velocity of the white dwarf star? Approximate the star to be a uniform solid sphere. а. 10,000w b. 1,000w С. 5,000w d. 20,000w е. 50,000warrow_forward
- Suppose a 5.3×1010 kg meteorite struck the Earth at the equator with a speed 2.6×104 m/s, as shown in ( Figure 1) and remained stuck. By what factor would this affect the rotational frequency of the Earth (1rev/day)? Express your answer using two significant figures. Figure Earth 45° North Pole 1 of 1 | ΑΣΦ Submit Request Answer Provide Feedback ?arrow_forwardWhat is the angular velocity of parking satellites? a) pi/2 rad/hr b) pi/3 rad/hr c) pi/6 rad/hr d) pi/12 rad/hrarrow_forwardSuppose you are standing within the rim of a circular space station, in outer space. The rim revolves around the center of the space station at a speed of 300 (m/s). If the radius of the station is 3,000 (m). 1) Draw and label a diagram for this case. 2) What is the rotational speed of the space station? 3) From the equation a = V^2/r (a = simulated gravity/acceleration), calculat the acceleration (a) at the rim. 4) From the equation Fc = [m (V^2)] / r , calculate centripetal force Fc assuming the mass of the station is 5,000 (Kg).arrow_forward
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