x2 - 4x = 32 The sum of the solutions is: Use factoring to solve the quadratic equation. x2 - 4x = 32 The sum of the solutions is: A.) 12 B.) 4 C.) -12 D.) -4 E.) 0 F.) None of these

The sum of the solutions is: Solve by factoring: (x+2)(x-1) = 4 The sum of the solutions is: A.) 1 B.) -5 C.) -2 D.) 5 E.) -1 F.) None of these

The sum of the solutions is: Solve by factoring: (2x-3) (x-4) = (x-5)(x+3) + 7 The sum of the solutions is: A.) 1 B.) 9 C.) -2 D.) -9 E.) -1 F.) None of these

D.) x + 1 E.) -x - 2 F.) None of these Ms. Pain, the algebra teacher, has a habit of standing in front of crucial information . If she did the problem correctly (and she always does!), what is she blocking? Solve: 2 3 -1 2 6x2 x = = 0 x = A.) -x - 1 B.) 2x - 3 C.) 3x - 2 D.) x + 1 E.) -x - 2 F.) None of these

A.) I and II B.) II and III C.) I and III Two of these quadratic equations share a common solution (i.e. one number is a solution to both equations). Find the two equations. I.) x2 = 24 - 5x II.) 2x2 + 2x = 24 III.) x2+ 32 = 12x Ice Cream is always a solution! A.) I and II B.) II and III C.) I and III

A.) I and II B.) II and III C.) I and III Two of these quadratic equations share a common solution (i.e. one number is a solution to both equations). Find the two equations. I.) 2x2 - 3x = 35 II.) 3x2+ 11x - 20 = 0 III.) 6x2 +29x = - 28 A.) I and II B.) II and III C.) I and III

Solve for x: x2 = C.) x = B.) x = A.) x = - D.) x = F.) None of these E.) x =

Solve for x: x2 - = ( ) B.) x = - C.) x = D.) x = F.) None of these + ( ) + A.) x = B.) x = - C.) x = + D.) x = + + E.) x = F.) None of these

(x- )2 = x = 1 x = 4 A.) 3/2 B.) 9/2 C.) 3/4 D.) 9/4 E.) 7/2 Ms. Pain, the algebra teacher, has a habit of standing in front of crucial information . If she did the problem correctly (and she always does!), what number is she blocking? (x- )2 = 5 2 x = 1 x = 4 A.) 3/2 B.) 9/2 C.) 3/4 D.) 9/4 E.) 7/2 F.) None of these

2x2 - x - 4 = 0 Which number is one of the solutions to the equation? D.) C.) E.) None of these

Which number is one of the solutions to the equation? 3x2 - 5x - 1 = 0

Which number is one of the solutions to the equation? 2x2 - 4x - 1 = 0

Which number is one of the solutions to the equation? 7x2 - 8x + 2 = 0

a = 2 b= -3 c = -5 While solving a quadratic equation using the quadratic formula, a study group spilled coffee on their paper. Which of the equations below could have been the original equation? A.) 2(x2 - x) = x + 5 B.) (2x+5)(x - 1) = 0 C.) 2x2 - 1 = 3x - 4 D.) 2x2 - 5x + 2 = 7 - 2x E.) 3x - 5 = -2x2 F.) None of these

Which statements are True?? I.) If x2 = p and p ≥ 0, then x = II.) If AB = 0, then A = 0 or B = 0 or both are = 0 III.) If AB > 0, then either A > 0 and B > 0 or both > 0 A.) I B.) II C.) III D.) 1, II E.) I, III F.) II, III