Exam 28: Graphs of Other Trigonometric Functions

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State the period of the function:​ y=sec⁡8xy = \sec 8 x ​

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Describe the behavior of the function below as x approaches zero.​ f(x)=∣x∣3sin⁡xf ( x ) = \frac { | x | } { 3 } \sin x ​

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Determine which of the graphs below represents ​​ y=∣xsin⁡x∣y = | x \sin x | ​

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Use a graphing utility to select the graph of the function:​ y=14sec⁡(πx2+π2)y = \frac { 1 } { 4 } \sec \left( \frac { \pi x } { 2 } + \frac { \pi } { 2 } \right) ​

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Use a graphing utility to select the graph of the function:​ y=0.3tan⁡(πx4+π4)y = 0.3 \tan \left( \frac { \pi x } { 4 } + \frac { \pi } { 4 } \right) ​

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Select the graph of the function below.Include two full periods.​ y=0.4csc⁡πxy = 0.4 \csc \pi x ​

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Describe the behavior of the function below as x approaches π2+\frac { \pi } { 2 } ^ { + } .​ f(x)=tan⁡xf ( x ) = \tan x ​

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Use a graphing utility to select the graph of the function below and the damping factor of the function in the same viewing window.​ f(x)=7⋅2−x4cos⁡πxf ( x ) = 7 \cdot 2 ^ { - \frac { x } { 4 } } \cos \pi x ​

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Select the graph of the function below.Include two full periods.​ y=13sec⁡πxy = \frac { 1 } { 3 } \sec \pi x ​

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Use a graphing utility to select the graph the damping factor and the function below in the same viewing window.Describe the behavior of the function as x increases without bound.​ f(x)=2−x4cos⁡xf ( x ) = 2 ^ { - \frac { x } { 4 } } \cos x

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Select the graph of the function below.Include two full periods.​ y=−2sec⁡2x+2y = - 2 \sec 2 x + 2 ​

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A television camera is on a reviewing platform a meters from the street on which a parade will be passing from left to right (see figure).Write the distance d from the camera to a particular unit in the parade as a function of the angle x. a = 26. A television camera is on a reviewing platform a meters from the street on which a parade will be passing from left to right (see figure).Write the distance d from the camera to a particular unit in the parade as a function of the angle x. a = 26.

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Describe the behavior of the function below as x approaches zero.​ f(x)=xsin⁡xf ( x ) = x \sin x ​

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State the period of the function:​ y=18cot⁡πxy = \frac { 1 } { 8 } \cot \pi x ​

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An object weighing W pounds is suspended from the ceiling by a steel spring (see figure).The weight is pulled downward (positive direction)from its equilibrium position and released.The resulting motion of the weight is described by the function​ y=12e−t4cos⁡2t,t>0y = \frac { 1 } { 2 } e ^ { - \frac { t } { 4 } } \cos 2 t , t > 0 ​ where y is the distance (in feet)and t is the time (in seconds). Use a graphing utility to select the graph of the function. ​​  An object weighing W pounds is suspended from the ceiling by a steel spring (see figure).The weight is pulled downward (positive direction)from its equilibrium position and released.The resulting motion of the weight is described by the function​  y = \frac { 1 } { 2 } e ^ { - \frac { t } { 4 } } \cos 2 t , t > 0  ​ where y is the distance (in feet)and t is the time (in seconds). Use a graphing utility to select the graph of the function. ​​   ​ ​

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Use the graph shown below to determine if the function is even,odd,or neither. ​​ y=sin⁡xy = \sin x ​  Use the graph shown below to determine if the function is even,odd,or neither. ​​  y = \sin x  ​

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Determine whether the function below is even,odd,or neither. ​​ f(x)=4csc⁡x4f ( x ) = 4 \csc \frac { x } { 4 } ​

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Determine whether the function below is even,odd,or neither.​ f(x)=x3csc⁡x5f ( x ) = x ^ { 3 } \csc \frac { x } { 5 } ​

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Use a graphing utility to select the graph of the two equations in the same viewing window.Use the graphs to determine whether the expressions are equivalent.​ =2xx, =2 ​

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Determine whether the function below is even,odd,or neither. ​ F(x)= 0.8 cot x ​

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