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1. Find the domain. 10. Sketch the graph of the quadratic function. (a) S() = VAr 6 Identify the vertex, axis of symmetry, and I- intercepts. (b) g(3) = = (1) S(1) - 12 41 13 2. Evaluate the function. Find f(0), S(3), and S(5). (b) g(z) = 12 2r |8 1 1. Describe the left-hand and right-hand behavior of the graph of the function. (a) /(2) -5 211 3. Determine the intervals on which the function (b) g(2) - 321 1 51 is increasing, decreasing, and constant, respec- 12. Use long division. Lively. (a) Divide 452 12c ( 21 by 2 1. (b) Divide 2 1 5.22 2 1 4 by 12 1 25. 13. Use synthetic division to divide. (b) Divide 6 327 7x 1 1 by 2 2. 14. Perform the operation. 1. Determine if each function is even, odd, or nei- (1) (1 1 4) (3 51) ther! (b) (3 1 1)(3 21) (a) S() 3571 (c) 2 (b) 9(2) 15. Solve the quadratic equation using the quadratic (c) I(2) foruila. 317 45 12=0 5. Describe the transformation from /(2) 2) to g(c) + 1 31 2. 16. Find all zeros of the function A() = 2 215 1 20. G. Describe the transformation from ((2) 2 to 17 Find all solutions of F 353 1 4 -0. 9() =4x- 1 2. 18. Find the vertical and horizontal asymptotes of 7. Find the function aher shifting the graph of the function. f(x) = I live units to the right and four units 14 down. 8. Let f() - 3 s and g() 5 1 25. Find each function (@) ( 1 9) () 19. Sketch the graph of the function /(=) (1) ( 9) (3) 20. Solve the incquality. Graph the solution set. () (1/9)(5) (b) 353 152320 (c) -