To answer this question we need to remember that in a function of the form:

we have that:
• The amplitude is A
,
• The period is

• The phase shift is C (here if C>0 the shift is to the left, otherwise is to the right).
,
• The midline is

Now that we know this we need to determine the values of each constant, comparing the function given by the general expression above we have:

Using the definitions given above we have that:




The graph of the function is: