A space telescope in orbit around the Earth discovers a new planet, which is observed to move around the Sun by an angle of 4.72 milliradians in a year. Assuming a circular orbit, estimate the distance, in A.U., of the planet from the Sun.
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A: spped of moon(vmoon)=2πrtr is radius of orbit=384467 kmtime for one orbit=27.32 days=27.32×24…
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Q: According to Lunar Laser Ranging experiments the average distance LM from the Earth to the Moon is…
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Q: 1)The Moon takes 27.3 days to complete one revolution around the Earth (sidereal month). Assuming…
A: Since you have asked multiple question, we will solve the first question for you. If you want any…
Q: The Moon takes 27.3 days to complete one revolution around the Earth (sidereal month). Assuming the…
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Q: According to Lunar Laser Ranging experiment the average distance LM from the Earth to the Moon is…
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Q: What is the distance of the arc length in metres, when the radius of motion is 36.30 cm and the…
A: Radius, r = 36.30 cm = 36.30×10-2 m = 0.363 m Angle of rotation, θ = 3.85 radians Arc length, a = ?
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A: Hey there, since you have asked multiple questions we have solved the first three for you. Please…
Q: Mars orbits the Sun at an average distance of 2.28 x 10 km with an orbital period of 1.881 yr. The…
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Q: Problem 5: Suppose you are told that a satellite orbiting the Earth has a orbital period of 0.85…
A: The Kepler’s third law of planetary motion is
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- The mean radius of earth from the Sun is 0.67 times the mars mean distancxe of mars from the sun. What is the time (in years) for mars to orbit the sun?The Navstar Global Positioning System (GPS) utilizes a group of 24 satellites orbiting the Earth. Using “triang- ulation" and signals transmitted by these satellites, the position of a receiver on the Earth can be determined to within an accuracy of a few centimeters. The satellite orbits are distributed around the Earth, allowing continuous navigational "fixes." The satellites orbit at an altitude of approximately 11,000 nautical miles [1 nautical mile = 1.852 km = 6076 ft]. (a) Determine the speed of each satellite. (b) Determine the period of each satellite.A Mars observing satellite is orbiting on a circular orbit at an altitude of 1000 km above Mars’s equator. Find satellite’s acceleration and velocity as seen from a deep space communications station located on Earth’s equator, when they are on a direct line of sight (see the Fig. below). Assume for simplicity that planetary orbits and their equatorial planes are all in the plane of ecliptic (that is all, motion is in a 2D plane). Earth radius is 6300 km, Mars radius 3400 km, Mars mass 6.4x1023 kg. Assume that all circular motions are counter clockwise (i.e., orbital motions of Earth and Mars, Earth spin, and satellite orbital motion).
- Part 1: A drone flies in a circular path around an object that is 120m east and 80m north of the drone operator. The drone is always 140m from the object. Does the drone cross a north-south line through the operator's position? O yes no Explain why with one sentence: Part 2: Suppose the drone operator is facing the object. Is the drone ever "behind the drone operator? yes no Explain why with one sentence:Taking the age of Earth to be about 4 ✕ 109 years and assuming its orbital radius of 1.5 ✕ 1011 m has not changed and is circular, calculate the approximate total distance Earth has traveled since its birth (in a frame of reference stationary with respect to the Sun).Taking the age of Earth to be about 4 ✕ 109 years and assuming its orbital radius of 1.5 ✕ 1011 m has not changed and is circular, calculate the approximate total distance Earth has traveled since its birth (in a frame of reference stationary with respect to the Sun).
- ) One of the moors of Jupiter, named an orbital radius of 10 4.22 * 10 ^ 8 a period of 1.77 days. Assuming the orbitis circular, calculate the inass of Jupiter. (b) largest moon of Jupiter, named Ganymede, has an orbital radius of 1.07 * 10 ^ 9 m a period of 7.16 daysCalculate the mass of Jupiter from this data ) your results to parts (b) consistent ? Yes No ExplainProblem 5: Suppose you are told that a satellite orbiting the Earth has a orbital period of 0.85 hours. a)Using the orbital characteristics of the Moon (RM = 3.84 × 105km and TM = 0.0748 y), use Kepler's laws to calculate the orbital radius for the satellite, in kilometers. b)What is unreasonable about this result?MultipleChoice :1) This radius is unreasonable because it is smaller than the orbital radius of the Moon.2) There is nothing unreasonable about the result.3) This radius is unreasonable because it is greater than the radius of the Earth.4) This radius is unreasonable because it is greater than the orbital radius of the Moon.5) This radius is unreasonable because it is smaller than the radius of Earth.Read the question carefully and give me right solution according to the question. A particle travels around a circular path having a radius of 40 m. If it is initially traveling with a speed of 10 m/s and its speed then increases at a rate of (0.05 v) m/s 2, determine the magnitude of the particle’s acceleration at t = 3 s. Round your answer to 2 decimal places.
- how do i solve this problemB) what is the period of the orbit, in hours?According to Lunar Laser Ranging experiment the average distance LM from the Earth to the Moon is approximately 3.92 x 105 km. The Moon orbits the Earth and completes one revolution relative to the stars in approximately 27.5 days (a sidereal month). Calculate the orbital velocity of the Moon in m/s. Answer: Choose...