1. Kelsi is running her horse again. Kelsi's horse starts running when it is due East of Kelsi and stops at the point p shown which corresponds to an angle of Op radians, measuring from due East. In the brackets pick the correct option (a) When the horse stops at point p, the horse is {east or west} of Kelsi and approximately {0.26= 26% or 0.42 = 42% or 0.97 = 97%) of the length of the rope in that direction (b) When the horse stops at point p, the horse is (north or south} of Kelsi and approximately {0.26 = 26% or 0.64 = 64% or 0.97 = 97%} of the length of the rope in that direction. (c) Use you're previous answers to estimate cos(0p) and sin(0p) cos(0p) sin(0p) = =

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter6: The Trigonometric Functions
Section6.6: Additional Trigonometric Graphs
Problem 60E
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1. Kelsi is running her horse again. Kelsi's horse starts running when it is due East of Kelsi and
stops at the point p shown which corresponds to an angle of Op radians, measuring from due
East. In the brackets pick the correct option
(a) When the horse stops at point p, the horse is {east or west} of Kelsi and approximately
{0.26= 26% or 0.42 = 42% or 0.97 = 97%) of the length of the rope in that direction
(b) When the horse stops at point p, the horse is (north or south} of Kelsi and
approximately {0.26 = 26% or 0.64 = 64% or 0.97 = 97%} of the length of the rope in
that direction.
(c) Use you're previous answers to estimate cos(0p) and sin(0p)
cos(0p) =
sin(0p) =
Transcribed Image Text:1. Kelsi is running her horse again. Kelsi's horse starts running when it is due East of Kelsi and stops at the point p shown which corresponds to an angle of Op radians, measuring from due East. In the brackets pick the correct option (a) When the horse stops at point p, the horse is {east or west} of Kelsi and approximately {0.26= 26% or 0.42 = 42% or 0.97 = 97%) of the length of the rope in that direction (b) When the horse stops at point p, the horse is (north or south} of Kelsi and approximately {0.26 = 26% or 0.64 = 64% or 0.97 = 97%} of the length of the rope in that direction. (c) Use you're previous answers to estimate cos(0p) and sin(0p) cos(0p) = sin(0p) =
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