Exam 28: Graphs of Other Trigonometric Functions

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Consider the functions given by​ f(x)=2sinxf ( x ) = 2 \sin x andand g(x)=12cscxg ( x ) = \frac { 1 } { 2 } \csc x on the interval (0,π). Describe the behavior of each of the functions as x approaches π. ​

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Consider the function given by​ y=xcosxy=x-\cos x ​ Use a graphing utility to select the graph of the function. ​

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Determine whether the function below is even,odd,or neither.​ f(x)=3secxf ( x ) = 3 \sec 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)=2x/4cosxf ( x ) = 2 ^ { - x / 4 } \cos x ​ ​

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Use a graphing utility to select the graph of the function below.Describe the behavior of the function as x approaches 0. ​​ f(x)=xcos1xf ( x ) = x \cos \frac { 1 } { 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.​ g(x)=3ex22sinxg ( x ) = 3 e ^ { - \frac { x ^ { 2 } } { 2 } } \sin x

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Use a graphing utility to select the graph of the function​ y=6x+cosx,x>0y = \frac { 6 } { x } + \cos x , x > 0 ​ ​

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Describe the behavior of the function below as x approaches zero.​ f(x)=x5cos(x)f ( x ) = \frac { | x | } { 5 } \cos ( x )

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Select the graph of the given function.Make sure to include at least two periods.​ y=csc2xy = \csc 2 x

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State the period of the function: ​​ y=tanx3y = \tan \frac { x } { 3 }

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Describe the behavior of the function below as x approaches zero.​ f(x)=5xcosxf ( x ) = | 5 x \cos x |

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