Suppose that you have found a way to convert the rest energy of any type of matter directly to usable energy with an efficiency of 85.0%. How many liters of water would be sufficient fuel to very slowly push the Moon 2.90 mm away from the Earth? The density of water is Pwater = 1.00kg/liter, the Earth's mass is Mearth = 5.97 x 1o²4 kg, the Moon's mass is Mmoon = 7.36 × 10² kg, and the separation of the Earth and Moon is dEM = 3.84 × 10° m. %3D
Suppose that you have found a way to convert the rest energy of any type of matter directly to usable energy with an efficiency of 85.0%. How many liters of water would be sufficient fuel to very slowly push the Moon 2.90 mm away from the Earth? The density of water is Pwater = 1.00kg/liter, the Earth's mass is Mearth = 5.97 x 1o²4 kg, the Moon's mass is Mmoon = 7.36 × 10² kg, and the separation of the Earth and Moon is dEM = 3.84 × 10° m. %3D
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![Suppose that you have found a way to convert the rest energy of any type of matter directly to usable energy with an efficiency of
85.0%. How many liters of water would be sufficient fuel to very slowly push the Moon 2.90 mm away from the Earth? The
density of water is pwater = 1.00kg/liter, the Earth's mass is Mearth = 5.97 x 1024 kg, the Moon's mass is
Mmoon = 7.36 x 10²² kg, and the separation of the Earth and Moon is deM = 3.84 × 10% m.
water:
Liters](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Ff8d58b0c-dd40-424f-a885-08d1480c0b0f%2Fc59cada7-52dc-4b8f-9884-ef838d2276b1%2Fjpw49lk_processed.png&w=3840&q=75)
Transcribed Image Text:Suppose that you have found a way to convert the rest energy of any type of matter directly to usable energy with an efficiency of
85.0%. How many liters of water would be sufficient fuel to very slowly push the Moon 2.90 mm away from the Earth? The
density of water is pwater = 1.00kg/liter, the Earth's mass is Mearth = 5.97 x 1024 kg, the Moon's mass is
Mmoon = 7.36 x 10²² kg, and the separation of the Earth and Moon is deM = 3.84 × 10% m.
water:
Liters
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