1. Assume that Earth's orbit around the sun is circular, and that the radius of Earth's orbit is about 1.50 x 10 km. Earth completes a full revolution around the sun in 365 days. a. Calculate the tangential velocity of Earth in km/s (you have to convert days to seconds first). b. Calculate the acceleration of Earth towards the sun in m/s (you have to convert days to seconds and km to m first).

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Chapter3: Two-dimensional Kinematics
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Solve the following problems.
000
1. Assume that Earth's orbit around the sun is circular, and that the radius of
Earth's orbit is about 1.50 x 10" km. Earth completes a full revolution around the
sun in 365 days.
a. Calculate the tangential velocity of Earth in km/s (you have to convert days
to seconds first).
b. Calculate the acceleration of Earth towards the sun in m/s (you have to
convert days to seconds and km to m first).
2. A certain Ferris wheel with radius 14.0 m is turning at speeds of 7.00 m/s at its
farthest point.
a. What is the acceleration experienced by a car attached to the rim of the
Ferris wheel?
b. How long does it take for the Ferris wheel to complete one full revolution?
Transcribed Image Text:Solve the following problems. 000 1. Assume that Earth's orbit around the sun is circular, and that the radius of Earth's orbit is about 1.50 x 10" km. Earth completes a full revolution around the sun in 365 days. a. Calculate the tangential velocity of Earth in km/s (you have to convert days to seconds first). b. Calculate the acceleration of Earth towards the sun in m/s (you have to convert days to seconds and km to m first). 2. A certain Ferris wheel with radius 14.0 m is turning at speeds of 7.00 m/s at its farthest point. a. What is the acceleration experienced by a car attached to the rim of the Ferris wheel? b. How long does it take for the Ferris wheel to complete one full revolution?
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