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College Algebra & Trigonometry, 2018a

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4.9. OPTIMIZATION 255<br />

Exercises 4.9(d)<br />

1) A woman wants to swim to shore from a raft that is 50 meters offshore and<br />

then run to the snack bar located 100 meters down the shoreline. The woman<br />

swims 1 meter per second and runs at 5 meters per second. Where on the shoreline<br />

should she swim to minimize her travel time?<br />

Raft<br />

50 meters<br />

100 meters<br />

Snack Bar<br />

2) A man is in a boat on a lake 150 ft from shore. He wants to return to his<br />

cabin. He is 400 ft down the shoreline from the cabin. He plans to row to shore,<br />

leave the boat where he lands and then run the rest of the way to the cabin. If<br />

he rows 7 ft per second and runs 15 ft per second, where should he beach the<br />

rowboat to minimize the travel time?<br />

Cabin<br />

400 ft<br />

150 ft<br />

Boat

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