This is my midterm exam. Please help me out ASAP. Thank you!!

Problem 1 (18 Points) A polynomial function f has a graph below. 1.1) Is the function even, odd, or neither? Explain your reasoning. 1.2) On what xintervals is the graph increasing? Write your solution in interval notation. 1.3) Is the degree of f even or odd? How can you tell? 1.4) Is the leading coefcient of f positive or negative? How do you know this? Problem 2 (14 Points) Know that the polynomial h (at) = x4 8:133 | 21:132 20.99 | 4 has a factor (x 2) of degree 2. Find all the zeros of h (:12). (Hint: use synthetic division and quadratic formula) Problem 3 (20 Points) Answer the questions about all the functions. Show work for each part. Mm) = 33;: f(:z:) = a: + 3 9(53) = 3:33\"; 3.1) Find hl. 3.2) Find the domain of g()() 3.3) Compute and simplify (h o f)(m) 3.4) Use the algebraic test to determine if g(x) is even, odd, or neither. Problem 4 (6 Points) Consider each graph. Write a rule for the function. Hint: base function is at) 2 m2