Step 1:

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The graph of the function is in the form of \"\",

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where \"\" is amplitude, \"\"is the period and \"\" is the shift along \"\"-axis.

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Observe the graph.

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 The difference between the maximum height and the minimum height is twice of the amplitude of the function.

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\"\"

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\"\"

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The amplitude of the function is \"\".

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From the graph, the sine curve starts down wards from the origin.

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So, consider the period as \"\".

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Step 2:

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Period of the function is \"\".

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The sine function completes one half of the cycle between the times at maximum height and minimum height.

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\"\"

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Then Period of the function is \"\".

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\"\"

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Step 3:

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Phase shift along \"\" - axis is the time where minimum height occurs.

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The time at minimum height is \"\".

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\"\"

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Substitute the values \"\", \"\" and \"\" in the function \"\".

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\"\", \"\", and \"\"

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\"\".

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Solution:

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The function is \"\".