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7. x 2 x 10 9 8. 9n2 6n 6 5 9. 8k 3k 3 0 10. 3a 2 7a 11. 3b 4b 3 7 12. 6m 8m 7 Simplify the following expressions. 2 x2 3 x 9 x2 10 38 x 5 6. 2 x2 2 x 9 x 2 Discriminant and Simplifying the Quadratic Formula Find the discriminant of each quadratic equation. State the number and type of solutions. Honors Algebra 2 1. 7 HW Name Date Review Solving Factoring Square Roots and Completing the Square x2 x 56 0 x2 6x 3 0 5.
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How to fill out solving quadratics by completing?

01
Start by identifying the quadratic equation that needs to be solved. It should be in the form of ax^2 + bx + c = 0.
02
If the coefficient 'a' is not 1, divide the entire equation by 'a' to make it easier to work with.
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Next, ensure that the quadratic equation is in standard form, that is, the terms are arranged in descending powers of x.
04
Identify the values of 'a', 'b', and 'c' in the quadratic equation.
05
If necessary, rearrange the equation so that the constant term 'c' is isolated on one side of the equation, and the rest of the terms are on the other side.
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Once the equation is in standard form and the constant term is isolated, it's time to complete the square.
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Take half of the coefficient of 'b', square it, and add that value to both sides of the equation. This step ensures that the quadratic equation can be factored into a perfect square.
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On one side of the equation, you should have a perfect square trinomial. Factor it, and rewrite the equation in factored form.
09
Solve for x by setting each factor equal to zero and finding the corresponding values for x. This will give you a set of possible solutions.
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Check all the solutions by substituting them back into the original equation. Ensure that both sides of the equation are equal when the solutions are plugged in.

Who needs solving quadratics by completing?

01
Students studying algebra or advanced mathematics often encounter quadratic equations and need to solve them using various methods, including completing the square.
02
Engineers and scientists frequently come across quadratic equations while working on problems related to motion, physics, or optimization. The ability to solve these equations through completing the square is essential in their line of work.
03
Individuals preparing for standardized tests such as the SAT, ACT, or GRE may need to solve quadratic equations using completing the square method, as it is one of the techniques covered in the math section of these exams.
04
Anyone interested in developing problem-solving and critical thinking skills might find solving quadratics by completing an engaging exercise. It helps enhance logical reasoning and mathematical abilities.
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Solving quadratics by completing the square is a method used in algebra to solve quadratic equations.
Students learning algebra or anyone solving quadratic equations may use completing the square method.
To fill out solving quadratics by completing, you need to follow the steps of completing the square method which involves manipulating the equation to make it a perfect square trinomial.
The purpose of solving quadratics by completing is to find the roots or solutions to a quadratic equation.
The information reported on solving quadratics by completing includes the original quadratic equation, steps taken to complete the square, and the final solution.
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