of a foot) that maximizes this viewing angle. 95. Shooting angles and shots on goal: A soccer player is on a breakaway and is dribbling just inside the right sideline toward the opposing goal (see figure). As the defense closes in, she has just a few seconds to decide when to shoot. (a) Use inverse functions to find an expression for the shooting angle 0. (b) Use a calculator to help determine the distance d (to tenths of a foot) that will maximize the shooting angle for the dimensions shown. Exercise 95 24 ft 70 ft (goal area) (penalty area) (sideline)

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.1: Inverse Functions
Problem 25E
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of a foot) that maximizes this viewing angle.
95. Shooting angles and shots on goal: A soccer
player is on a breakaway and is dribbling just
inside the right sideline toward the opposing goal
(see figure). As the defense closes in, she has just a
few seconds to decide when to shoot. (a) Use
inverse functions to find an expression for the
shooting angle 0. (b) Use a calculator to help
determine the distance d (to tenths of a foot) that
will maximize the shooting angle for the
dimensions shown.
Exercise 95
24 ft
70 ft
(goal area)
(penalty area)
(sideline)
Transcribed Image Text:of a foot) that maximizes this viewing angle. 95. Shooting angles and shots on goal: A soccer player is on a breakaway and is dribbling just inside the right sideline toward the opposing goal (see figure). As the defense closes in, she has just a few seconds to decide when to shoot. (a) Use inverse functions to find an expression for the shooting angle 0. (b) Use a calculator to help determine the distance d (to tenths of a foot) that will maximize the shooting angle for the dimensions shown. Exercise 95 24 ft 70 ft (goal area) (penalty area) (sideline)
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