The graph of a quartic polynomial x) with integer zeros is shown to the right. Write the complete factored form of f(x). f(x) = |:| (Use integers or fractions for any numbers in the expression.) Solve the equation. 4 X - x2 = 13x2 + 32 . . . The real solution(s ) is/are x = (Type an integer or a decimal. Use a comma to separate answers as needed.)Solve the equation. Find all real solutions. x4 - 14x2 + 40=0 . . . The solution(s) is/are x = (Simplify your answer. Type an exact answer, using radicals as needed. Use a comma to separate answers as needed.)Write a polynomial f(x) in completely factored form, with leading coefficient 1, that satisfies the conditions. Then determine the graph of f(x). Degree 4; zeros 3 with multiplicity 3, and 1 with multiplicity 1. (Type your answer in factored form. Type exponential notation with positive exponents.) Complete the following for f(x) = 3(x + 2)(x + 1)2. (a) Find the x- and y-intercepts. (b) Determine the multiplicity of each zero of f. (c) Sketch a graph of y = f(x). Use Desoartes' rule of signs to determine the possible number of positive and negative real zeros for the following function. Then, use a graph to determine the actual numbers of positive and negative real zeros. P(x) = x3 5x2 73x + 77 The temperature T in degrees Fahrenheit on a cold night x hours past midnight can be approximated by T(x) = x3 9x2 + 20x, where O s x s 5. Determine when the temperature was 0F.