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Find the exact value of tan Find the exact value of tan

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Find the exact value of sec Find the exact value of sec Using the unit circle. Rationalize the denominator, if necessary. A) B) C) D) Using the unit circle. Rationalize the denominator, if necessary.


A) Find the exact value of sec Using the unit circle. Rationalize the denominator, if necessary. A) B) C) D)
B) Find the exact value of sec Using the unit circle. Rationalize the denominator, if necessary. A) B) C) D)
C) Find the exact value of sec Using the unit circle. Rationalize the denominator, if necessary. A) B) C) D)
D) Find the exact value of sec Using the unit circle. Rationalize the denominator, if necessary. A) B) C) D)

E) A) and D)
F) B) and C)

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Sketch the graph of the function Sketch the graph of the function , over the interval . , over the interval Sketch the graph of the function , over the interval . .

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Use the unit circle to find all the exact values of θ\theta that make cot θ\theta = Use the unit circle to find all the exact values of \theta that make cot \theta = In the interval A) B) C) D) In the interval Use the unit circle to find all the exact values of \theta that make cot \theta = In the interval A) B) C) D)


A) Use the unit circle to find all the exact values of \theta that make cot \theta = In the interval A) B) C) D)
B) Use the unit circle to find all the exact values of \theta that make cot \theta = In the interval A) B) C) D)
C) Use the unit circle to find all the exact values of \theta that make cot \theta = In the interval A) B) C) D)
D) Use the unit circle to find all the exact values of \theta that make cot \theta = In the interval A) B) C) D)

E) A) and D)
F) A) and C)

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Match the graph of the sine function to the equation over Match the graph of the sine function to the equation over A) B) C) D) Match the graph of the sine function to the equation over A) B) C) D)


A) Match the graph of the sine function to the equation over A) B) C) D)
B) Match the graph of the sine function to the equation over A) B) C) D)
C) Match the graph of the sine function to the equation over A) B) C) D)
D) Match the graph of the sine function to the equation over A) B) C) D)

E) A) and D)
F) A) and C)

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Find the exact value of cos Find the exact value of cos using the unit circle. using the unit circle.

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Use the unit circle and the fact that the sine is an odd function and the cosine is an even function to find the exact value of sin Use the unit circle and the fact that the sine is an odd function and the cosine is an even function to find the exact value of sin A) B) C) D)


A) Use the unit circle and the fact that the sine is an odd function and the cosine is an even function to find the exact value of sin A) B) C) D)
B) Use the unit circle and the fact that the sine is an odd function and the cosine is an even function to find the exact value of sin A) B) C) D)
C) Use the unit circle and the fact that the sine is an odd function and the cosine is an even function to find the exact value of sin A) B) C) D)
D) Use the unit circle and the fact that the sine is an odd function and the cosine is an even function to find the exact value of sin A) B) C) D)

E) A) and D)
F) B) and C)

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Use the unit circle and the fact that the sine is an odd function and the cosine is an even function to find the exact value of cos (-300°)

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Find the exact value of tan Find the exact value of tan Using the unit circle. A) B) C) D) Using the unit circle.


A) Find the exact value of tan Using the unit circle. A) B) C) D)
B) Find the exact value of tan Using the unit circle. A) B) C) D)
C) Find the exact value of tan Using the unit circle. A) B) C) D)
D) Find the exact value of tan Using the unit circle. A) B) C) D)

E) A) and D)
F) B) and D)

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Sketch the graph of the function Sketch the graph of the function , . , Sketch the graph of the function , . .

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Find an equation of the graph. Find an equation of the graph. A) y = B) y = C) y = D) y =


A) y = Find an equation of the graph. A) y = B) y = C) y = D) y =
B) y = Find an equation of the graph. A) y = B) y = C) y = D) y =
C) y = Find an equation of the graph. A) y = B) y = C) y = D) y =
D) y = Find an equation of the graph. A) y = B) y = C) y = D) y =

E) B) and C)
F) B) and D)

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Atmospheric Temperature. The average daily temperature in Peoria, Illinois, can be approximated by the equation Atmospheric Temperature. The average daily temperature in Peoria, Illinois, can be approximated by the equation where x is the number of days since December 31 of the previous year (Ex: January 1, x = 1; Mar 1, x = 60), and T is in degrees Fahrenheit. What is the expected temperature on July 4th, assuming it is not a leap year? Round your answer to one decimal place. where x is the number of days since December 31 of the previous year (Ex: January 1, x = 1; Mar 1, x = 60), and T is in degrees Fahrenheit. What is the expected temperature on July 4th, assuming it is not a leap year? Round your answer to one decimal place.

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State the amplitude, period, and phase shift of the function. Y = State the amplitude, period, and phase shift of the function. Y = A) B) C) D)


A) State the amplitude, period, and phase shift of the function. Y = A) B) C) D)
B) State the amplitude, period, and phase shift of the function. Y = A) B) C) D)
C) State the amplitude, period, and phase shift of the function. Y = A) B) C) D)
D) State the amplitude, period, and phase shift of the function. Y = A) B) C) D)

E) B) and C)
F) All of the above

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Find an equation of the graph. Find an equation of the graph.

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A weight hanging on a spring will oscillate up and down about its equilibrium position after it's pulled down and released. This is an example of simple hormonic motion. This motion would continue forever if there wasn't any friction or air resistance. Simple harmonic motion can be described with the function A weight hanging on a spring will oscillate up and down about its equilibrium position after it's pulled down and released. This is an example of simple hormonic motion. This motion would continue forever if there wasn't any friction or air resistance. Simple harmonic motion can be described with the function Where A is the amplitude, t is the time in seconds, m is the mass and k is a constant particular to that spring. If a spring is measured in centimeters and the weight in grams, then what are the amplitude and mass if Amplitude: _____cm. Mass: ______ g. A) Amplitude: 5.5 cm.; mass:g. B) Amplitude: 5.5 cm.; mass:g. C) Amplitude: 30.25 cm.; mass:g. D) Amplitude: 30.25 cm.; mass: 77.44 g. Where A is the amplitude, t is the time in seconds, m is the mass and k is a constant particular to that spring. If a spring is measured in centimeters and the weight in grams, then what are the amplitude and mass if A weight hanging on a spring will oscillate up and down about its equilibrium position after it's pulled down and released. This is an example of simple hormonic motion. This motion would continue forever if there wasn't any friction or air resistance. Simple harmonic motion can be described with the function Where A is the amplitude, t is the time in seconds, m is the mass and k is a constant particular to that spring. If a spring is measured in centimeters and the weight in grams, then what are the amplitude and mass if Amplitude: _____cm. Mass: ______ g. A) Amplitude: 5.5 cm.; mass:g. B) Amplitude: 5.5 cm.; mass:g. C) Amplitude: 30.25 cm.; mass:g. D) Amplitude: 30.25 cm.; mass: 77.44 g. Amplitude: _____cm. Mass: ______ g.


A) Amplitude: 5.5 cm.; mass:g. A weight hanging on a spring will oscillate up and down about its equilibrium position after it's pulled down and released. This is an example of simple hormonic motion. This motion would continue forever if there wasn't any friction or air resistance. Simple harmonic motion can be described with the function Where A is the amplitude, t is the time in seconds, m is the mass and k is a constant particular to that spring. If a spring is measured in centimeters and the weight in grams, then what are the amplitude and mass if Amplitude: _____cm. Mass: ______ g. A) Amplitude: 5.5 cm.; mass:g. B) Amplitude: 5.5 cm.; mass:g. C) Amplitude: 30.25 cm.; mass:g. D) Amplitude: 30.25 cm.; mass: 77.44 g.
B) Amplitude: 5.5 cm.; mass:g. A weight hanging on a spring will oscillate up and down about its equilibrium position after it's pulled down and released. This is an example of simple hormonic motion. This motion would continue forever if there wasn't any friction or air resistance. Simple harmonic motion can be described with the function Where A is the amplitude, t is the time in seconds, m is the mass and k is a constant particular to that spring. If a spring is measured in centimeters and the weight in grams, then what are the amplitude and mass if Amplitude: _____cm. Mass: ______ g. A) Amplitude: 5.5 cm.; mass:g. B) Amplitude: 5.5 cm.; mass:g. C) Amplitude: 30.25 cm.; mass:g. D) Amplitude: 30.25 cm.; mass: 77.44 g.
C) Amplitude: 30.25 cm.; mass:g. A weight hanging on a spring will oscillate up and down about its equilibrium position after it's pulled down and released. This is an example of simple hormonic motion. This motion would continue forever if there wasn't any friction or air resistance. Simple harmonic motion can be described with the function Where A is the amplitude, t is the time in seconds, m is the mass and k is a constant particular to that spring. If a spring is measured in centimeters and the weight in grams, then what are the amplitude and mass if Amplitude: _____cm. Mass: ______ g. A) Amplitude: 5.5 cm.; mass:g. B) Amplitude: 5.5 cm.; mass:g. C) Amplitude: 30.25 cm.; mass:g. D) Amplitude: 30.25 cm.; mass: 77.44 g.
D) Amplitude: 30.25 cm.; mass: 77.44 g.

E) C) and D)
F) A) and D)

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Sketch the graph of the function Sketch the graph of the function , . , Sketch the graph of the function , . .

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State the domain and range of the function. y = -7 sec (4 x) Domain = __________ Range = ___________

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Domain = all real nu...

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Find an equation of the graph. Find an equation of the graph.

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Use the unit circle and the fact that the sine is an odd function and the cosine is an even function to find the exact value of cos Use the unit circle and the fact that the sine is an odd function and the cosine is an even function to find the exact value of cos A) B) C) D)


A) Use the unit circle and the fact that the sine is an odd function and the cosine is an even function to find the exact value of cos A) B) C) D)
B) Use the unit circle and the fact that the sine is an odd function and the cosine is an even function to find the exact value of cos A) B) C) D)
C) Use the unit circle and the fact that the sine is an odd function and the cosine is an even function to find the exact value of cos A) B) C) D)
D) Use the unit circle and the fact that the sine is an odd function and the cosine is an even function to find the exact value of cos A) B) C) D)

E) None of the above
F) A) and C)

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Select the answer that cannot be the value of cot Select the answer that cannot be the value of cot A) 0.5 B) 39.31 C) 2.23 D) All are possible values of cot.


A) 0.5
B) 39.31
C) 2.23
D) All are possible values of cot. Select the answer that cannot be the value of cot A) 0.5 B) 39.31 C) 2.23 D) All are possible values of cot.

E) B) and D)
F) A) and B)

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