2. {KU: 3) Determine the equation of the polynomial function whose graph is shown below. Express the polynomial expression in factored form. 4 3 2 1 1 O 0 y = f(x) 2 3 4

Draw (by hand) a graph of a polynomial function of degree 3 that has x-intercepts 1, 2, and 3, has a y-intercept of 6, and passes through the point (-1, 25). Can you actually have the graph you just drew?

Determine whether the statement is true or false. If P(x) = (x-4)²(x+3)7, then the graph of the polynomial function y = P(x) crosses the x-axis at (4,0). Choose the correct answer below. ○ A. О в. ○ C. ○ D. The statement is false because (x-4)² is a factor of the given polynomial function P(x), and the exponent, 2 is even. Thus, the graph is tangent to the x-axis at (4,0). 2 The statement is true because (x-4)² is a factor of the given polynomial function P(x), and the exponent, 2 is even. Thus, the graph crosses the x-axis at (0,4). The statement is false because (x-4)² is a factor of the given polynomial function P(x), and the exponent, 2 is odd. Thus, the graph is tangent to the x-axis at (0,4). The statement is true because (x-4)² is a factor of the given polynomial function P(x), and the exponent, 2 is odd. Thus, the graph crosses the x-axis at (4,0).

write it out pls                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                                     `