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We want to determine a possible equation for the given graph using the sine function. We will determine the equation in the form y equals a times sine of the quantity b x plus c plus d, where the absolute value of a is equal to the amplitude. If a is less than zero or negative, the graph is reflected across the midline. Two pi divided by b is equal to the period, negative c divided by b is equal to the phase shift, and d is equal to the vertical shift. So looking at the graph, the first step is to recognize that the midline is y equals one. Because the midline is y equals one, we know the graph has been shifted up one unit, and therefore d is equal to positive one. From here, we need to highlight one period of the graph to determine the values of a, b, and c. Remember, when graphing the basic sine function, we start at the midline and then we have a maximum, then were back to the midline, then a minimum, and then back to the midline. Of course, if a is negative, we would have a refle