Algebra Review: Solving Quadratics By Factoring

1. Solve

X = 1 and x = -7

X = 8 and x = -7

X = -6 and x = -7

X = 1 and x = 6

The correct answer is x = 8 and x = -7. This means that the values of x that satisfy the given equations are 8 and -7.

Explanation

The correct answer is x = 8 and x = -7. This means that the values of x that satisfy the given equations are 8 and -7.

2. Solve

by the grouping method

X = 5/2 and x = -2/3

X = 1/2 and x = 3

X = -2/5 and x = -2/3

X = -1/3 and x = -5/3

The given answer x = 5/2 and x = -2/3 is correct because these are the values of x that satisfy the given equation when solved using the grouping method. The grouping method involves grouping the terms in the equation and factoring out common factors to simplify the equation. By using this method, the equation can be rearranged to obtain the values of x that make the equation true.

Explanation

The given answer x = 5/2 and x = -2/3 is correct because these are the values of x that satisfy the given equation when solved using the grouping method. The grouping method involves grouping the terms in the equation and factoring out common factors to simplify the equation. By using this method, the equation can be rearranged to obtain the values of x that make the equation true.

3. Solve

X = 7 and x = 5

X = -7 and x = -5

X = 1 and x = -7

X = - 8 and x = 4

The given answer x = -7 and x = -5 is correct because these values satisfy the given equations x = 7 and x = 5. When we substitute x = -7 and x = -5 into these equations, we get -7 = 7 and -5 = 5, which are both true. Therefore, x = -7 and x = -5 are the correct solutions to the given equations.

Explanation

The given answer x = -7 and x = -5 is correct because these values satisfy the given equations x = 7 and x = 5. When we substitute x = -7 and x = -5 into these equations, we get -7 = 7 and -5 = 5, which are both true. Therefore, x = -7 and x = -5 are the correct solutions to the given equations.