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sin(A) = 48 csc(A) = cos(A) = + sec(A) = tan(A) = cot(A) = sin(B) = csc(B) = cos(B) = sec(B) = %3D %3D t tan(B) = cot(B) : sin(C) = |csc(C) = cos(C) = sec(C)

sin(A) = 48 csc(A) = cos(A) = + sec(A) = tan(A) = cot(A) = sin(B) = csc(B) = cos(B) = sec(B) = %3D %3D t tan(B) = cot(B) : sin(C) = |csc(C) = cos(C) = sec(C)

Trigonometry (MindTap Course List)
Trigonometry (MindTap Course List)
10th Edition
ISBN:9781337278461
Author:Ron Larson
Publisher:Ron Larson
Chapter2: Analytic Trigonometry
Section2.1: Using Fundamental Identities
Problem 67E
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Using the above information, compute the value of the sSix trig functions for each of the four angles. 48 sin(A) = csc(A) = cos(A) : + sec(A) = tan(A) = cot(A) = sin(B) = csc(B) cos(B) = sec(B) = tan(B) = cot(B) sin(C) = csc(C) = cos(C) = sec(C) = tan(C) = cot(C) = sin(D) = csc(D) cos(D) = sec(D) tan(D) = cot(D) =
Transcribed Image Text:Using the above information, compute the value of the sSix trig functions for each of the four angles. 48 sin(A) = csc(A) = cos(A) : + sec(A) = tan(A) = cot(A) = sin(B) = csc(B) cos(B) = sec(B) = tan(B) = cot(B) sin(C) = csc(C) = cos(C) = sec(C) = tan(C) = cot(C) = sin(D) = csc(D) cos(D) = sec(D) tan(D) = cot(D) =
Consider a ray drawn in the first quadrant as pictured below. Let A be the angle between the positive x-axis and the ray pictured. If cos(A) = and sin(A) = what is the point of intersection between the ray and the unit circle? Reflect the ray across the y-axis into the 2nd quadrant. Let B be the angle between the positive x-axis and this new ray in the 2nd quadrant. What are the coordinates of intersection of this ray with angle B and the unit circle? Reflect the original ray across the origin (i.e, about the x-axis and then again about the y-axis) into the 3rd quadrant. Let C be the angle between the positive x-axis and this new ray in the 3rd quadrant. What are the coordinates of intersection of this ray with angle C and the unit circle? Reflect the original ray across the x-axis into the 4th quadrant. Let D be the angle between the positive x-axis and this new ray in the 4th quadrant. What are the coordinates of intersection of this ray with angle D and the unit circle?
Transcribed Image Text:Consider a ray drawn in the first quadrant as pictured below. Let A be the angle between the positive x-axis and the ray pictured. If cos(A) = and sin(A) = what is the point of intersection between the ray and the unit circle? Reflect the ray across the y-axis into the 2nd quadrant. Let B be the angle between the positive x-axis and this new ray in the 2nd quadrant. What are the coordinates of intersection of this ray with angle B and the unit circle? Reflect the original ray across the origin (i.e, about the x-axis and then again about the y-axis) into the 3rd quadrant. Let C be the angle between the positive x-axis and this new ray in the 3rd quadrant. What are the coordinates of intersection of this ray with angle C and the unit circle? Reflect the original ray across the x-axis into the 4th quadrant. Let D be the angle between the positive x-axis and this new ray in the 4th quadrant. What are the coordinates of intersection of this ray with angle D and the unit circle?
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