Solving Quadratic Equations \( \begin{array}{l}\text { Which of the following statements are true when Solving Quadratic Equations? Check all } \\ \text { that apply. } \\ \text { To use the Quadratic Formula, you need to plug the values of } a \text {, } b \text {, and } c \text { into a } \\ \text { formula } \\ \text { To use the Quadratic Formula, you need to find the values of } a, b \text {, and } c \\ \text { One method of solving a quadratic equation is by Factoring } \\ \text { One method of solving a quadratic equation is by using the Quadratic Formula } \\ \text { To use the Quadratic Formula, you need to have the equation in standard form } \\ \text { Question Help: D Post to forum } \\ \text { Submit Question }\end{array} \)

1. The statement "To use the Quadratic Formula, you need to plug the values of \(a\), \(b\), and \(c\) into a formula" is true because the quadratic formula \[ x=\frac{-b\pm\sqrt{b^2-4ac}}{2a} \] requires these values. 2. The statement "To use the Quadratic Formula, you need to find the values of \(a\), \(b\), and \(c\)" is true. In order to correctly identify the coefficients from an equation (typically written in standard form \( ax^2+bx+c=0 \)), you must determine \(a\), \(b\), and \(c\). 3. The statement "One method of solving a quadratic equation is by Factoring" is true because factoring is a common method used to solve quadratics when the expression can be written as a product of two binomials. 4. The statement "One method of solving a quadratic equation is by using the Quadratic Formula" is true as well. When factoring is not straightforward, the quadratic formula provides a reliable alternative. 5. The statement "To use the Quadratic Formula, you need to have the equation in standard form" is also true since the formula assumes the equation is of the standard form \( ax^2+bx+c=0 \). Thus, all of the statements are true.