![]() Im not done, though, because the original exercise told me to 'check', which means that I. These two values are the solution to the original quadratic equation. We can use the zero-product property to solve quadratic equations in which we first have to factor out the greatest common factor (GCF), and for equations that have special factoring formulas as well, such as the difference of squares, both of which we will see later in this section. Catapult to new heights your ability to solve a quadratic equation by factoring, with this assortment of printable worksheets. Now I can solve each factor by setting each one equal to zero and solving the resulting linear equations: x + 2 0 or x + 3 0. ![]() ![]() F\left(x\right)=a+x - 6=0 is in standard form. Solving Quadratic Equations by Factoring 1. ![]()
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