Exam 6: Analytic Trigonometry
Exam 1: Functions and Their Graphs297 Questions
Exam 2: Linear and Quadratic Functions302 Questions
Exam 3: Polynomial and Rational Functions354 Questions
Exam 4: Exponential and Logarithmic Functions517 Questions
Exam 5: Trigonometric Functions354 Questions
Exam 6: Analytic Trigonometry342 Questions
Exam 7: Applications of Trigonometric Functions105 Questions
Exam 8: Polar Coordinates; Vectors253 Questions
Exam 9: Analytic Geometry200 Questions
Exam 10: Systems of Equations and Inequalities235 Questions
Exam 11: Sequences; Induction; the Binomial Theorem238 Questions
Exam 12: Counting and Probability115 Questions
Exam 13: A Preview of Calculus: the Limit, Derivative, and Integral of a Function145 Questions
Exam 14: Foundations: a Prelude to Functions234 Questions
Exam 15: Graphing Utilities29 Questions
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-A mass hangs from a spring which oscillates up and down. The position (in feet) of the mass at time (in secon given by
For what values of , will the position be feet? Find the exact values. Do not use a calculator.
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Complete the identity.
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Establish the identity.
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Establish the identity.
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Find the exact value of the expression.
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Solve the problem.
-The formula
can be used to approximate the number of hours of daylight when the declination of the sun is i orth latitude for any date between the vernal equinox and autumnal equinox. To use this formula, must be expressed in radians. Approximate the number of hours of daylight in Fargo, North Dakota,
for vernal equinox
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Complete the identity.
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Write the trigonometric expression as an algebraic expression in u.
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Find the exact value of the expression.
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Establish the identity.
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-You are flying a kite and want to know its angle of elevation. The string on the kite is 43 meters long and the
kite is level with the top of a building that you know is 28 meters high. Use an inverse trigonometric function to
find the angle of elevation of the kite. Round to two decimal places.
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Solve the problem.
-If , and terminates in quadrant III, then find .
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Express the product as a sum containing only sines or cosines.
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Express the sum or difference as a product of sines and/or cosines.
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Complete the identity.
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