Quadratic Equation Solver



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Quadratic Equation Solver
Quadratic Equation Solver
Quadratic Equation Solver
Quadratic Equation Solver
Quadratic Equation Solver
Quadratic Equation Solver
Quadratic Equation Solver
Quadratic Equation Solver
Quadratic Equation Solver
Quadratic Equation Solver
Quadratic Equation Solver
Quadratic Equation Solver
Quadratic Equation Solver
Quadratic Equation Solver
Quadratic Equation Solver
Quadratic Equation Solver
Quadratic Equation Solver
Quadratic Equation Solver
Quadratic Equation Solver

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For most students, factoring by inspection is the first method of solving quadratic equations to which they are exposed. :202–207 If one is given a quadratic equation in the form x2 + bx + c = 0, the sought factorization has the form (x + q)(x + s), and one has to find two numbers q and s that add up to b and whose product is c (this is sometimes called "Vieta's rule" and is related to Vieta's formulas). As an example, x2 + 5x + 6 factors as (x + 3)(x + 2). The more general case where a does not equal 1 can require a considerable effort in trial and error guess-and-check, assuming that it can be factored at all by inspection.