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Q: Solve the quadratic equation using factoring x2 3x 2 0?

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Using the quadratic equation formula is a method of solving quadratic equations.

For an equation of the form ax² + bx + c = 0 you can find the values of x that will satisfy the equation using the quadratic equation: x = [-b ± √(b² - 4ac)]/2a

Using the quadratic equation formula: x = 8.42 or x = -1.42

It is a quadratic equation and its solutions can be found by using the quadratic equation formula.

The main advantage is that, when it works, it is simple and gives the roots quickly. The main disadvantage is that it does not always work. If the discriminant of the quadratic equation is not a square, then it will not work. Also, if the coefficients have many factors, there may be a very large number of factor pairs you need to try to find the required sum/difference.

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Using the quadratic equation formula is a method of solving quadratic equations.

It means you are required to "solve" a quadratic equation by factorising the quadratic equation into two binomial expressions. Solving means to find the value(s) of the variable for which the expression equals zero.

(3x+4)(3x-4)=0 x=±4/3

By using the quadratic equation formula

using the quadratic formula or the graphics calculator. Yes, you can do it another way, by using a new method, called Diagonal Sum Method, that can quickly and directly give the 2 roots, without having to factor the equation. This method is fast, convenient and is applicable to any quadratic equation in standard form ax^2 +bx + c = 0, whenever it can be factored. It requires fewer permutations than the factoring method does, especially when the constants a, b, and c are large numbers. If this method fails to get answer, then consequently, the quadratic formula must be used to solve the given equation. It is a trial-and-error method, same as the factoring method, that usually takes fewer than 3 trials to solve any quadratic equation. See book titled:" New methods for solving quadratic equations and inequalities" (Trafford Publishing 2009)

You can solve a quadratic equation 4 different ways. graphing, which is quick but not reliable, factoring, completing the square and using the quadratic formula. There is a new fifth method, called Diagonal Sum Method, that can quickly and directly give the 2 roots in the form of 2 fractions, without having to factor the equation. It is fast, convenient, and is applicable whenever the equation can be factored. Finally, you can proceed solving in 2 steps any given quadratic equation in standard form. If a=1, solving the equation is much simpler. First, you always solve the equation in standard form by using the Diagonal Sum Method. If it fails to find answer, then you can positively conclude that the equation is not factorable, and consequently, the quadratic formula must be used. In the second step, solve the equation by using the quadratic formula.

There are different methods of using quadratic functions depending on the equation.

For an equation of the form ax² + bx + c = 0 you can find the values of x that will satisfy the equation using the quadratic equation: x = [-b ± √(b² - 4ac)]/2a

Using the quadratic equation formula:- x = 3.795831523 or x = -5.795831523

ambot cniu nmang kot gnie kmu. . . . . . . . .

With great difficulty because it is not a quadratic equation or even a quadratic expression.

7r2 = 70r-175 Rearrange the equation and treat it as a quadratic equation: 7r2-70r+175 = 0 Divide all terms by 7: r2-10+25 = 0 Solve by factoring or using the quadratic equation formula or by completing the square: (r-5)(r-5) x = 5 and x also = 5 (they both have equal roots)

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