Exam 6: Trigonometric Identities and Conditional Equations
Exam 1: Equations, Inequalities, and Modeling531 Questions
Exam 2: Functions and Graphs365 Questions
Exam 3: Polynomial and Rational Functions396 Questions
Exam 4: Exponential and Logarithmic Functions203 Questions
Exam 5: The Trigonometric Functions398 Questions
Exam 6: Trigonometric Identities and Conditional Equations674 Questions
Exam 7: Applications of Trigonometry332 Questions
Exam 8: Systems of Equations and Inequalities293 Questions
Exam 9: Matrices and Determinants218 Questions
Exam 10: The Conic Sections218 Questions
Exam 11: Sequences, Series, and Probability338 Questions
Exam 12: Basic Algebra Review226 Questions
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Use a sum-to-product identity to rewrite the expression.
-sin (11t + 8) + sin (2t - 4)
(Multiple Choice)
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Use an appropriate identity to find the exact value of the expression.
-

(Multiple Choice)
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Write the word or phrase that best completes each statement or answers the question.
Provide an appropriate response.
-How does the graph of y = cos (-x) compare to that of y = cos x?
(Essay)
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Find all angles in [0°, 360°) that satisfy the equation.
-csc 

(Multiple Choice)
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Find the exact value of the expression using the provided information.
-Find sin(B - C)
, with B in quadrant IV, and sin
, with C in quadrant II.


(Multiple Choice)
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Find the exact value by using a sum or difference identity.
-tan 

(Multiple Choice)
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Simplify the expression by using a sum or difference identity.
-cos (13°) cos(87°) + cos(-77°) sin(-87°)
(Multiple Choice)
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Write in terms of the cofunction of a complementary angle.
-tan (90° - 19°)
(Multiple Choice)
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Use an appropriate identity to find the exact value of the expression.
-cos (75°)
(Multiple Choice)
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Use odd and even identities to simplify the expression.
-cos (-x) cos x - sin (-x) sin x
(Multiple Choice)
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Solve the problem.
-A block hanging from a spring is free to oscillate. If a 1-kg block attached to the spring is given an upward velocity of 0.4 m/sec from a point 0.2 m above its resting position, then at any time t in seconds its position in
Meters is given by x = -0.4 sin t - 0.2 cos t. Find the maximum distance that the block travels from its resting
Position.
(Multiple Choice)
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