What would be the period of a (hypothetical) solar-system planet whose orbit has a semimajor axis of 4 AU? Of an asteroid with a semimajor axis of 10 AU?
Q: Mars circles the Sun once every 687 days, and Saturn circles the Sun once every 29.6 years. As…
A: Which goes for longer between oppositions.
Q: Calculate the orbital period for a planet that is 4 AU from the Sun.
A: The orbital period of a planet around the Sun is the time taken to complete one full revolution…
Q: Calculate the period T of a planet
A: Given data: The period of the planet is: T (earth years) The mass of the sun is: M= 1.989×1030…
Q: Calculate the period T of a planet whose orbit has a semimajor axis of 4.9 AU
A: To determine: The time period of the planet Given: Semi-major axis of the planet is, 4.9 AU
Q: Asteroid X in the Solar System has a semimajor axis of 3.25 AU and an orbital period that is 125…
A: According to Kepler's 3 rd law of planetary motion the square of time period (T) is directly…
Q: Calculate the period T of a planet whose orbit has a semimajor axis of 20 AU.
A: It is given that,
Q: What is the orbital period of a planet with an average orbital distance of approximately 1000 AU…
A: The motion of the planet is uniform circular motion. Therefore, the force equation along radial…
Q: Calculate the length R of the semimajor axis of a planet whose period is 165 years.
A:
Q: Calculate the length R of the semimajor axis of a planet whose period is 220 days.
A:
Q: What planet can come closest to the Earth in its orbit and look brightest in our skies? a. Venus…
A: Planets in the Solar system are : Mercury, Venus, Earth, Mars, Jupiter, Saturn, Uranus, Neptune
Q: Calculate the length R of the semimajor axis of a planet whose period is 200 days.
A: The period of the planet is T = 200 days. Assume the length of semi major axis of the planet is…
Q: Calculate the period T of a planet whose orbit has a semimajor axis of 36 AU.
A: It is given that,
Q: Calculate the period T of a planet whose orbit has a semimajor axis of 40 AU.
A: T2=ka3T is the period in earth yearsa is the length of semimajor axis in astronomical units
Q: An asteroid is in an elliptical orbit with a semi-major axis of 3.5 AU and eccentricity of 0.3.…
A:
Q: Calculate the period T of a planet whose orbit has a semimajor axis of 6.1 AU.
A: Semi-major axis R = 6.1 AU According to Kepler third law, T2=R3T=R32
Q: An asteroid is observed to be on a superior orbit with a synodic period of 466.6 days. What are the…
A: Express the equation connecting synodic period and sidereal period. 1Psid=1P0-1Psyn -----1 Here, P0…
Q: Calculate the period T of a dwarf planet whose orbit has a semimajor axis of 400 AU.
A: It is given that,
Q: What is the mass of this planet if provided the orbital period and radius of one of its moon?…
A: Given: The period of the moon is 0.498179 days. The radius of the orbit is 181300 km.
Q: If a planet has an average distance from the Sun of 8.5 AU, what is its orbital period?
A: ans is 24.7815 years
Q: Asteroid Ondrea has a semi-major axis of 2.99 AU. What is Ondrea's orbital period in years about the…
A:
Q: What is the period of an object orbiting the Sun at 1.524 AU?
A: We can use Kepler's third law to find the orbital period and states that the distance of a planet…
Q: (a) Calculate the average distance of Mercury, Venus and Mars to the Earth. Which one of these…
A: It is given that,
Q: Calculate the period T of a dwarf planet whose orbit has a semimajor axis of 250 AU.
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Q: Calculate the period T of a planet whose orbit has a semi major axis of 6.1 AU
A:
Q: If the angular diameter of a body is 0.35 degrees and at a distance of 160 million km, then the…
A: Angular diameter θ=0.350 =0.3517180radDistance D= 160×106 kmDiameter of the body is d, so from…
Q: If the angular diameter of a body is 0.35 degrees and it is 160 million kilometers away,
A: GivenAngular diameter of body (θ)=0.35 °Distance between body=160 million km=160×106 km
Q: what method is used to determine the diameter of a planet?
A: With the help of telescope we can look the planet from the earth surface. Using the parallax angle…
Q: Calculate the period T of a planet whose orbit has a semimajor axis of 2.4 AU. y
A:
Q: Ceres, the largest asteroid and a dwarf planet, has a semi-major axis of about 2.74 AU. What is…
A:
Q: How is the distance of a planet from the sun related to its speed around the sun? Which planet moves…
A: A planet's orbital speed changes, depending on how far it is from the Sun. The closer a planet is to…
Q: Calculate the period T of a planet whose orbit has a semi major axis of 23 AU
A: Given: semi major axis of the planet, a = 23 AU = 23 × 1.496 × 1011 = 3.408 × 1012 m
Q: If the angular diameter of a body is 0.35 degrees and at a distance of 160 million km, then the…
A:
Q: Calculate period T of a dwarf planet whose orbit has a semimajor axis of 812 AU
A: The semimajor axis R = 812 AU Kepler third law T = R32…
Q: A newly discovered planet orbits a star with the same mass as the Sun with a semi-major axis of…
A:
Q: As an astronomer observes an object in space that has an irregular shape, that orbits the sun in a…
A: Shape of the object = irregular Orbit = highly elliptical made up of = ice and rock To identify…
Q: The distance from the sun to saturn is approximately
A: Saturn is the 2nd largest planet in our solar system after Jupiter. It is sixth planet from the sun.…
Q: moon of Saturn takes 0.94 days to orbit at a distance of 1.9 ✕ 105 km from the center of the planet.…
A: Given: The period of the moon is 0.94 days. The distance of the moon from Saturn is 1.9x105 km.
Q: What is the time taken by a planet to sweep an area of 2 million square km if the time taken by the…
A:
Q: Calculate the length of R of the semimajor axis of a planet whose period is 118 years.
A: It is given that,
Q: The orbit of the comet Kohoutek is about 44 astronomical units wide by 3600 astronomical units long.…
A: The semi major axis of the elliptical orbit a=3600/2=1800 AU and the semi minor axis of the…
Q: Suppose a comet orbits the Sun every 79 years and has an eccentricity of 0.93. What is the length of…
A:
Q: Using the m, = 1.99 x 1030 kg and the mę = 5.98 x 1024 kg and the distance between them as 1.00 AU…
A: The expression for the orbital time period of an object around the Sun is written as, Here, G, Ms,…
Q: Calculate the length R of the semimajor axis of a planet whose period is 138 years.
A: It is given that,
What would be the period of a (hypothetical) solar-system planet whose orbit has a semimajor axis of 4 AU? Of an asteroid with a semimajor axis of 10 AU?
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- The chart shows the length of time for each planet, in Earth days, to make one complete revolution around the Sun. Orbital Period of Planets iY the Solar System Orbital Period (Earth days) 88 225 365 687 4333 10 759 30 685 60 189 Planet Mercury Venus Earth Mars Jupiter Satum Uranus Neptune Source: NASA Use the data table above to compare the length of a year on Mars and Neptune. (HS-ESS1-4) a. One year on Neptune is almost 100 times longer than a year on Mars. b. One year on these two planets is nearly equal. c. One year on Mars is almost 100 times longer than a year on Neptune. d. One year these two planets is roughly equal to a year on Earth. Use the data table above to determine which of the following statements is TRUE. (HS-ESS1-4) a. There is no relationship between a planet's distance from the Sun and its length of year. b. The closer a planet is to the Sun, the longer the planet's year. c. One year on all planets is about 365 days long. d. The farther away a planet is from the…A)At what altitude would a geostationary sattelite need to be above the surface of Mars? Assume the mass of Mars is 6.39 x 1023 kg, the length of a martian solar day is 24 hours 39minutes 35seconds, the length of the sidereal day is 24hours 37minutes 22seconds, and the equatorial radius is 3396 km. The answer can be calculated using Newton's verison of Kepler's third law.The solar system has a planet with an orbital period T1b=1.51d and an orbital radius of R1b=1.6456x10^6km. Another planet in the system has an orbital radius of R1f=5.5352x10^6 km. Calculate its orbital period in days.
- What would be the angular diameter (in arc seconds) of a planet with diameter 8.5 x 105 km and orbital distance from it's star of 175 x 108 km as seen from a planet with. orbital distance from the same star of 70 x 107 km as seen from their closest approach?Saturn's mass is M= 5.69 x 1026 kg and its radius R=60,300 km. If a moon orbits Saturn at a distance equal to 5 times its planetary radius, what is its period of orbit? (Hint, use Newton's version of Kepler's 3rd law, and you can neglect the mass of the moon) Express your answer in days to three significant figures.An asteroid is observed to be on a superior orbit with a synodic period of 466.6 days. What are the sidereal orbital period and semi-major axis of this asteroid? Choose the option below that most closely matches your answers. Select one: O a. Sidereal period = 1683 days and %3D semi-major = 2.7 AU O b. Sidereal period = 1683 days and semi-major axis = 4.8 AU O c. Sidereal period = 865 days and semi- major axis = 1.8 AU O d. Sidereal period = 426 day and semi- %3D major axis = 2.7 AU O e. Sidereal period = 1727 days and е. semi-major axis = 0.8 AU
- The region between Mars and Jupiter, where asteroids lie, extends from 1.52-5.20 AU from the Sun. To find the distance between Mars and this asteroid as a fraction of the total distance between Mars and Jupiter, we simply take their ratios: dma f = dmj f =The table below lists the average distance R to the Sun and orbital period T of the first planets:Distance Orbital PeriodMercury 0.39 AU 88 daysVenus 0.72 AU 225 daysEarth 1.00 AU 365 daysMars 1.52 AU 687 days(a) Calculate the average distance of Mercury, Venus and Mars to the Earth.Which one of these planets is the closest to Earth on average?(b) Calculate the average distance of Mercury, Venus and Earth to Mars.Which one of these planets is the closest to Mars on average?(c) What do you expect for the other planets?The table below lists the average distance R to the Sun and orbital period T of the first planets:Distance Orbital PeriodMercury 0.39 AU 88 daysVenus 0.72 AU 225 daysEarth 1.00 AU 365 daysMars 1.52 AU 687 days(a) Calculate the average distance of Mercury, Venus and Mars to the Earth.Which one of these planets is the closest to Earth on average?(b) Calculate the average distance of Mercury, Venus and Earth to Mars.Which one of these planets is the closest to Mars on average?(c) What do you expect for the other planets?Hint: Assume circular orbits and use symmetries to make the distance calculation easier. You canapproximate the average distance by using four well-chosen points on the planet’s orbit.www.iaac.
- The table below lists the average distance R to the Sun and orbital period T of the first planets: Distance Orbital PeriodMercury 0.39 AU 88 daysVenus 0.72 AU 225 daysEarth 1.00 AU 365 daysMars 1.52 AU 687 days(a) Calculate the average distance of Mercury, Venus and Mars to the Earth.Which one of these planets is the closest to Earth on average?(b) Calculate the average distance of Mercury, Venus and Earth to Mars.Which one of these planets is the closest to Mars on average?(c) What do you expect for the other planets?Hint: Assume circular orbits and use symmetries to make the distance calculation easier. You canapproximate the average distance by using four well-chosen points on the planet’s orbit.Two exoplanets, UCF1.01 and UCF1.02 are found revolving around the same star. The period of planet UCF1.01 is 4.8 days, and that of planet UCF1.02 is 5.2 days. If the average distance of planet A to the sun is 2,885.4 km, what is the average distance of planet B to the sun km? Please keep four digits after decimal points.(a) Jupiter's third-largest natural satellite, Io, follows an orbit with a semimajor axis of 422,000 km (4.22 ✕ 105 km) and a period of 1.77 Earth days (PIo = 1.77 d). To use Kepler's Third Law, we first must convert Io's orbital semimajor axis to astronomical units. One AU equals 150 million km (1 AU = 1.50 ✕ 108 km). Convert Io's a value to AU and record the result. aIo = AU (b) One Earth year is about 365 days. Convert Io's orbital period to Earth years and record the result. PIo = yr (c) Use the Kepler's Third Law Calculator to calculate Jupiter's mass in solar units. Record the result. MJup(Io) = MSun (d) Based on this result, Jupiter's mass is about that of the Sun. Jupiter has a similar fraction of the Sun's volume. The two objects therefore have rather similar density! In fact, Jupiter has a fairly similar composition as well: most of its mass is in the form of hydrogen and helium.