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Suppose the graph of a cubic polynomial function has the same zeroes . . . To write the equation of a cubic polynomial with given zeros and a point it passes through, first identify the zeros and write the general form Then use the point to determine the constant and substitute it back into the general equation This results in the complete equation of the cubic polynomial
Suppose the graph of a cubic polynomial function has the same zeroes . . . To write a cubic polynomial with specified zeroes passing through (0, -5), start with the general form and identify the zeroes Use the point to find the constant a, then substitute it into the polynomial to complete the equation Finally, optionally expand the polynomial for a clearer view of its form