Exam 30: Applications and Models
Exam 1: Rectangular Coordinates69 Questions
Exam 2: Graphs of Equations63 Questions
Exam 3: Linear Equations in Two Variables61 Questions
Exam 4: Functions53 Questions
Exam 5: Analyzing Graphs of Functions56 Questions
Exam 6: A Library of Parent Functions50 Questions
Exam 7: Transformations of Functions32 Questions
Exam 8: Combinations of Functions Composite Functions58 Questions
Exam 9: Inverse Functions59 Questions
Exam 10: Mathematical Modeling and Variation49 Questions
Exam 11: Quadratic Functions and Models61 Questions
Exam 12: Polynomial Functions of Higher Degree63 Questions
Exam 13: Polynomial and Synthetic Division76 Questions
Exam 14: Complex Numbers59 Questions
Exam 15: Zeros of Polynomial Functions49 Questions
Exam 16: Rational Functions96 Questions
Exam 17: Nonlinear Inequalities56 Questions
Exam 18: Exponential Functions and Their Graphs59 Questions
Exam 19: Logarithmic Functions and Their Graphs64 Questions
Exam 20: Properties of Logarithms57 Questions
Exam 21: Exponential and Logarithmic Equations51 Questions
Exam 22: Exponential and Logarithmic Models56 Questions
Exam 23: Radian and Degree Measure52 Questions
Exam 24: Trigonometric Functions The Unit Circle50 Questions
Exam 25: Right Triangle Trigonometry56 Questions
Exam 26: Trigonometric Functions of Any Angle53 Questions
Exam 27: Graphs of Sine and Cosine Functions37 Questions
Exam 28: Graphs of Other Trigonometric Functions51 Questions
Exam 29: Inverse Trigonometric Functions50 Questions
Exam 30: Applications and Models52 Questions
Exam 31: Using Fundamental Identities60 Questions
Exam 32: Verifying Trigonometric Equations46 Questions
Exam 33: Solving Trigonometric Equations54 Questions
Exam 34: Sum and Difference Formulas62 Questions
Exam 35: Multiple Angle and Product to Sum Formulas50 Questions
Exam 36: Law of Sines43 Questions
Exam 37:Law of Cosines43 Questions
Exam 38:Vectors in the Plane50 Questions
Exam 39:Vectors and Dot Products67 Questions
Exam 40: Trigonometric Form of a Complex Number104 Questions
Exam 41: Linear and Nonlinear Systems of Equations58 Questions
Exam 42: Two Variable Linear Systems49 Questions
Exam 43: Multivariable Linear Systems54 Questions
Exam 44: Partial Fractions48 Questions
Exam 45: Systems of Inequalities50 Questions
Exam 46: Linear Programming50 Questions
Exam 47: Matrices and Systems of Equations65 Questions
Exam 48: Operations With Matrices59 Questions
Exam 49: The Inverse of a Square Matrix59 Questions
Exam 50: The Determinant of a Square Matrix52 Questions
Exam 51: Applications of Matrices and Determinants54 Questions
Exam 52: Sequences and Series68 Questions
Exam 53: Arithmetic Sequences and Partial Sums52 Questions
Exam 54: Geometric Sequences and Series67 Questions
Exam 55: Mathematical Induction48 Questions
Exam 56: The Binomial Theorem67 Questions
Exam 57: Counting Principles55 Questions
Exam 58: Probability47 Questions
Exam 59: Lines50 Questions
Exam 60: Introduction to Conics Parabolas124 Questions
Exam 61: Ellipses68 Questions
Exam 62: Hyperbolas62 Questions
Exam 63: Rotation of Conics52 Questions
Exam 64: Parametric Equations50 Questions
Exam 65: Polar Coordinates50 Questions
Exam 66: Polar Equations of Conics50 Questions
Exam 67: Graphs of Polar Equations49 Questions
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Find the length of the sides of a regular pentagon inscribed in a circle of radius 26 inches.Round your answer to one decimal place.
(Multiple Choice)
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Find a model for simple harmonic motion satisfying the specified conditions. ?
Displacement (t = 0): 0
Amplitude: 5 meters
Period: 10 seconds
?
(Multiple Choice)
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The length of a shadow of a tree is 120 feet when the angle of elevation of the sun is 33º.Approximate the height of the tree.Approximate the answer to one decimal place.
(Multiple Choice)
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Find the length of the sides of a regular hexagon inscribed in a circle of radius 29 inches.
(Multiple Choice)
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A granular substance such as sand naturally settles into a cone-shaped pile when poured from a small aperture.Its height depends on the humidity and adhesion between granules.The angle of elevation of a pile,θ,is called the angle of repose.If the height of a pile of sand is 11 feet and its diameter is approximately 34 feet,determine the angle of repose.Round answer to nearest degree. 

(Multiple Choice)
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Find the lengths of all the unknown members of the truss. Round your answer to one decimal place.?
? ?

(Multiple Choice)
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For the simple harmonic motion described by the trigonometric function,find the frequency per second.? ?
(Multiple Choice)
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Find the angle between two nonvertical lines and .The angle satisfies the equation? ? where and are slopes of and ,respectively.
(Assume that . )
?? ?
Round your answer to one decimal place.
?
(Multiple Choice)
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For the simple harmonic motion described by the trigonometric function,find the maximum displacement.? ?
(Multiple Choice)
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Find the altitude of the isosceles triangle shown below if and .Round your answer to two decimal places.

(Multiple Choice)
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For the simple harmonic motion described by the trigonometric function,find the least positive value of t for which d = 0.? ?
(Multiple Choice)
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For the simple harmonic motion described by the trigonometric function,find the least positive value of t for which ? ?
(Multiple Choice)
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For the simple harmonic motion described by the trigonometric function,find the frequency per second.? ?
(Multiple Choice)
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Find the angle ? between two nonvertical lines and .The angle ? satisfies the equation? ? where and are slopes of and ,respectively.
(Assume that . )? : 5x - 4y = 5 : x + y = 1
?
Round your answer to one decimal place.
?
(Multiple Choice)
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Determine the angle between the diagonal of a cube and its edge,as shown in the figure,where .Round your answer to one decimal place.?
?

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Solve the right triangle shown in the figure for all unknown sides and angles.Round your answers to two decimal places.?
?? ?

(Multiple Choice)
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An engineer erects a 111-foot cellular telephone tower.Find the angle of elevation to the top of the tower at a point on level ground 62 feet from its base.Round your answer to one decimal place.
(Multiple Choice)
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You are holding one of the tethers attached to the top of a giant character balloon in a parade.Before the start of the parade the balloon is upright and the bottom is floating approximately 20 feet above ground level.You are standing approximately a = 130 feet ahead of the balloon (see figure).?
? Find an expression for the angle of elevation from you to the top of the balloon.
?

(Multiple Choice)
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You are holding one of the tethers attached to the top of a giant character balloon in a parade.Before the start of the parade the balloon is upright and the bottom is floating approximately 20 feet above ground level.You are standing approximately a = 130 feet ahead of the balloon (see figure).?
? Find the length l of the tether you are holding in terms of h,the height h of the balloon from top to bottom.
?

(Multiple Choice)
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For the simple harmonic motion described by the trigonometric function,find the frequency per second.? ?
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