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MCR3U1Ch 3 Reviewable ___1. Solve x 11x 18 0 using the method of factoring.2. Solve 5x 30 × 20 0 using the quadratic formula. Leave your answers in exact radical form.3.a)Write the function)Starting
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How to fill out solving quadratics by factoring

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How to fill out solving quadratics by factoring

01
Identify the quadratic equation in standard form: ax^2 + bx + c = 0.
02
Factor out the greatest common factor from the equation if necessary.
03
Find two numbers that multiply to a * c (the product of the coefficients of x^2 and the constant) and add up to b (the coefficient of x).
04
Write the equation in factored form using the two numbers found in the previous step.
05
Set each factor equal to zero and solve for x to find the solutions to the quadratic equation.

Who needs solving quadratics by factoring?

01
Students learning algebra and quadratic equations.
02
Mathematics teachers teaching factoring methods to their students.
03
Anyone encountering real-life problems that can be modeled by quadratic equations.
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Solving quadratics by factoring is a method used to find the roots or solutions of a quadratic equation by factoring the quadratic expression into two binomial factors.
Students learning algebra or higher level math courses often encounter solving quadratics by factoring as part of their curriculum.
To fill out solving quadratics by factoring, one needs to identify the quadratic equation, factor it into two binomial expressions, and solve for the roots by setting each factor to zero.
The purpose of solving quadratics by factoring is to find the solutions to a quadratic equation, which represent the x-intercepts of the corresponding parabolic graph.
The information reported on solving quadratics by factoring includes the original quadratic equation, the factored form of the equation, and the solutions or roots of the equation.
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