Monic quadratic polynomials p(x) and q(x) have the property that p(q(x)) has zeros at x = -23, -21, -17, and -15, and q(p(x)) has zeros at x = -59, -57, -51, and -49. what is the sum of the minimum values of p(x) and q(x)?

Sample response: if the graph passes the horizontaline test, then the function is one to one. functions that are one to one have inverses that a therefore, the inverse is a hinction compare your response to the sample response above. what did you include in your explanation? a reference to the horizontal-line test d a statement that the function is one-to-one the conclusion that the inverse is a function done