The function is \"\".

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The first term of zero will not shift the graph of \"\" vertically.

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The factor of 2 will double the y - coordinates.To determine the horizontal shift and period, We check one cycle.

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One cycle :   \"\"

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                \"\"

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                 \"\"

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                  \"\".

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A cycle will begin at \"\", so the graph is \"\" units to the left.

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To find the period, we compute the difference between end points for the cycle :

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Period \"\"

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          \"\".

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Dividing the period by 4 gives us \"\", so we mark the x - axis at intervals of \"\".

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Beginning with \"\" as follows(we only need to find the three middle points).

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\"\"

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A cycle will begin and end with x - intercepts at \"\" and \"\"(on the shifted axis).

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There will be a vertical asymptote at \"\".

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