Question: QUESTION 1 . 1 POINT Solve 2x (x + 2) +4 = 0 by using the Quadratic Formula. (Use a comma to separate multiple solutions.)

QUESTION 1 . 1 POINT Solve 2x (x + 2) +4 = 0 by using the Quadratic Formula. (Use a comma to separate multiple solutions.) Provide your answer below:\fQUESTION 3 . 1 POINT Solve: V 4x - 13 = 0. (Use a comma to separate multiple solutions. Enter & if there is no solution.)QUESTION 4 . 1 POINT Find the solution to the following absolute value inequality. -3 x+14 2 -9 Give your answer in interval notation.QUESTION 5 . 1 POINT Add the following complex numbers. (2 + 172) + (4-92) Give your answer in the form a + bi.QUESTION 6 - 1 POINT Find the solutions to the following absolute value equation. 7|m9|+4=1o QUESTION 3' - 1 POINT Solve the following quadratic by completing the square, 3:2 22:1: + 85 = 0 List your answers separated by a comma. For example; if you found the solutions 3 = 1 and x = 2; you would enter 1, 2. QUESTION 8 - 1 POINT Solve the following equation for 1:. 5 l :r+2:I:4 11222528 Enter your answer as a simplified improperfraction. if necessary. Do not include "at: =" in your answer. \fQUESTION 10 - 1 POINT Solve the following quadratic by factoring. 3:2 + a': 42 = 0 List the answers separated by a comma. For example, ifyou found solutions x = 1 and x = 2] you would enter 1, 2. QUESTION 11 . 1 POINT Solve c (7c - 5) +4 = 0 by using the Quadratic Formula. (Use a comma to separate multiple solutions.)Solve the following quadratic equation by factoring. 7x2 - 31x + 12 = 0 List the answers separated by a comma. For example, if you found solutions x = 1 and a = 2, you would enter 1, 2.QUESTION 13 ' 1 POINT Solve the following quadratic by completing the square. 3:2 161: + 60 = 0 List your answers separated by a comma. For example; if you found the solutions 3: = 1 and 3: = 2, you would enter 1, 2. QUESTION 14 . 1 POINT Solve the following quadratic equation by factoring. 6x2 - 25x + 14 = 0 List the answers separated by a comma. For example, if you found solutions x = 1 and a = 2, you would enter 1, 2.QUESTION 15 . 1 POINT Find the solution to the following absolute value inequality. |2$+11|

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