Suppose someone finds herself with her rowboat on the bank of a river that is 3 km wide. Her campsite is on the other side of the river, 8 km down the river bank from her starting point. First, she will row her boat across the river, then walk along the river bank to her campsite. She can row 3 kph in the river, and walk along the river bank at 5 kph. We can assume that the current in the river is negligible. Toward what point, in miles, on the other side of the river should she row in order to reach her campsite in the least time? Note: Omit units of measurement from your answer. Round to the nearest thousandth. Solution:

University Physics Volume 1
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Chapter2: Vectors
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Problem 83AP: A diver explores a shallow reef off the coast of Belize. She initially swims 90.0 m north, makes a...
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Suppose someone finds herself with her rowboat on the bank of a river that
is 3 km wide. Her campsite is on the other side of the river, 8 km down the
river bank from her starting point. First, she will row her boat across the
river, then walk along the river bank to her campsite.
She can row 3 kph in the river, and walk along the river bank at 5 kph. We
can assume that the current in the river is negligible.
Toward what point, in miles, on the other side of the river should she row in
order to reach her campsite in the least time?
Note: Omit units of measurement from your answer. Round to the nearest
thousandth.
Solution:
Transcribed Image Text:Suppose someone finds herself with her rowboat on the bank of a river that is 3 km wide. Her campsite is on the other side of the river, 8 km down the river bank from her starting point. First, she will row her boat across the river, then walk along the river bank to her campsite. She can row 3 kph in the river, and walk along the river bank at 5 kph. We can assume that the current in the river is negligible. Toward what point, in miles, on the other side of the river should she row in order to reach her campsite in the least time? Note: Omit units of measurement from your answer. Round to the nearest thousandth. Solution:
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