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The value of cos(x) is a maximum when x = 0. The graph in the question has its minimum value when x = 0. Therefore the sign of the term in cos(x) in the correct equation must be negative. Do you follow this step?
The amplitude is given by half the difference between the maximum and minimum values of the graph. Therefore the amplitude is given by: \[\large amplitude=\frac{5-1}{2}=2\] The amplitude is the coefficient of the term in cos(x). Therefore the term in cos(x) is as follows: -2cos(x)
The y shift of the graph is 3 units. So we must add 3 to the term in cos(x) giving the equation: y = 3 - 2cos(x)
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