A person 6 feet tall is walking away from a lamp post at the rate of 47 feet per minute. When the person is 8 feet from the lamp post, his shadow (see dashed line) is 10 feet long. Find the rate at which the length of the shadow is increasing when he is 24 feet from the lamp post. The length of the shadow is increasing at a rate of 6 ft feet per minute.

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
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A person 6 feet tall is walking away from a
lamp post at the rate of 47 feet per minute.
When the person is 8 feet from the
lamp post, his shadow (see dashed line) is
10 feet long. Find the rate at which the
length of the shadow is increasing when he
is 24 feet from the lamp post.
The length of the shadow is increasing at a rate of
6 ft
feet per minute.
Transcribed Image Text:A person 6 feet tall is walking away from a lamp post at the rate of 47 feet per minute. When the person is 8 feet from the lamp post, his shadow (see dashed line) is 10 feet long. Find the rate at which the length of the shadow is increasing when he is 24 feet from the lamp post. The length of the shadow is increasing at a rate of 6 ft feet per minute.
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