Baseball players A baseball diamond is a square 90 ft on a side. A player runs from first base to second at a rate of 16 ft/sec. a. At what rate is the player's distance from third base changing when the player is 30 ft from first base? b. At what rates are angles 0, and 02 (see the figure) changing at that time? c. The player slides into second base at the rate of 15 ft/sec. At what rates are angles 0, and 0, changing as the player touches base? Second base 90' Player 02 Third 30' First base base Home

Holt Mcdougal Larson Pre-algebra: Student Edition 2012
1st Edition
ISBN:9780547587776
Author:HOLT MCDOUGAL
Publisher:HOLT MCDOUGAL
Chapter9: Real Numbers And Right Triangles
Section9.7: The Tangent Ration
Problem 23E
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Baseball players A baseball diamond is a square 90 ft on a
side. A player runs from first base to second at a rate of 16 ft/sec.
a. At what rate is the player's distance from third base changing
when the player is 30 ft from first base?
b. At what rates are angles 0, and 02 (see the figure) changing at
that time?
c. The player slides into second base at the rate of 15 ft/sec.
At what rates are angles 0, and 0, changing as the player
touches base?
Second base
90'
Player
02
Third
30'
First
base
base
Home
Transcribed Image Text:Baseball players A baseball diamond is a square 90 ft on a side. A player runs from first base to second at a rate of 16 ft/sec. a. At what rate is the player's distance from third base changing when the player is 30 ft from first base? b. At what rates are angles 0, and 02 (see the figure) changing at that time? c. The player slides into second base at the rate of 15 ft/sec. At what rates are angles 0, and 0, changing as the player touches base? Second base 90' Player 02 Third 30' First base base Home
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