A coin is lying at the bottom of a pool of water that is 7.3 feet deep. Part A Viewed from directly above the coin, how far below the surface of the water does the coin appear to be? (The coin is assumed to be small in diameter; therefore, we can use the small-angle approximations sine tano 0.)

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Chapter1: Units, Trigonometry. And Vectors
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I Review
A coin is lying at the bottom of a pool of water that is 7.3 feet
deep.
Part A
Viewed from directly above the coin, how far below the surface of the water does the coin appear to be? (The coin is assumed to be small in diameter;
therefore, we can use the small-angle approximations sino = tano S 0.)
Express your answer using two significant figures.
ΑΣφ
?
dapp
ft
Submit
Request Answer
II
Transcribed Image Text:I Review A coin is lying at the bottom of a pool of water that is 7.3 feet deep. Part A Viewed from directly above the coin, how far below the surface of the water does the coin appear to be? (The coin is assumed to be small in diameter; therefore, we can use the small-angle approximations sino = tano S 0.) Express your answer using two significant figures. ΑΣφ ? dapp ft Submit Request Answer II
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