Solving Quadratics Using the Quadratic Formula

To identify the graph's symmetry

To calculate the coefficient of the quadratic term

To find the maximum value of the quadratic function

To determine the zeros of the quadratic equation

The product of the roots

The sum of the roots

The coefficient of the linear term

The number of real solutions

-4

-2

1

2

B^2 + 4ac

4ac - B^2

2a - B^2

B^2 - 4ac

x = -B ± √(B^2 + 4AC) / 2A

x = B ± √(B^2 + 4AC) / 2A

x = -B ± √(B^2 - 4AC) / 2A

x = B ± √(B^2 - 4AC) / 2A

It denotes the potential for one or two solutions

It represents the uncertainty in the coefficient values

It signifies that there can be two different roots

It indicates the possible fluctuation of the discriminant

There are no real roots

There are two distinct real roots

There is one real root

The roots are complex numbers

2√10

2√5

4√5

√5

x = 1 ± 2√5

x = 2 ± √5

x = 1 ± √5

x = -1 ± √5

1 ± 2√5

2 ± 2√5

1 ± √5

2 ± √5