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How do you solve incomplete quadratic equation? - Answers

To solve an incomplete quadratic equation, which is typically in the form ( ax^2 + c = 0 ) (lacking the linear term), you can isolate ( x^2 ) by rearranging the equation to ( ax^2 = -c ). Then, divide by ( a ) to get ( x^2 = -\frac{c}{a} ). If ( -\frac{c}{a} ) is non-negative, take the square root of both sides to find the solutions: ( x = \pm \sqrt{-\frac{c}{a}} ). If ( -\frac{c}{a} ) is negative, there are no real solutions, but you can express the solutions in terms of imaginary numbers.



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How do you solve incomplete quadratic equation? - Answers

https://math.answers.com/math-and-arithmetic/How_do_you_solve_incomplete_quadratic_equation

To solve an incomplete quadratic equation, which is typically in the form ( ax^2 + c = 0 ) (lacking the linear term), you can isolate ( x^2 ) by rearranging the equation to ( ax^2 = -c ). Then, divide by ( a ) to get ( x^2 = -\frac{c}{a} ). If ( -\frac{c}{a} ) is non-negative, take the square root of both sides to find the solutions: ( x = \pm \sqrt{-\frac{c}{a}} ). If ( -\frac{c}{a} ) is negative, there are no real solutions, but you can express the solutions in terms of imaginary numbers.



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https://math.answers.com/math-and-arithmetic/How_do_you_solve_incomplete_quadratic_equation

How do you solve incomplete quadratic equation? - Answers

To solve an incomplete quadratic equation, which is typically in the form ( ax^2 + c = 0 ) (lacking the linear term), you can isolate ( x^2 ) by rearranging the equation to ( ax^2 = -c ). Then, divide by ( a ) to get ( x^2 = -\frac{c}{a} ). If ( -\frac{c}{a} ) is non-negative, take the square root of both sides to find the solutions: ( x = \pm \sqrt{-\frac{c}{a}} ). If ( -\frac{c}{a} ) is negative, there are no real solutions, but you can express the solutions in terms of imaginary numbers.

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      To solve an incomplete quadratic equation, which is typically in the form ( ax^2 + c = 0 ) (lacking the linear term), you can isolate ( x^2 ) by rearranging the equation to ( ax^2 = -c ). Then, divide by ( a ) to get ( x^2 = -\frac{c}{a} ). If ( -\frac{c}{a} ) is non-negative, take the square root of both sides to find the solutions: ( x = \pm \sqrt{-\frac{c}{a}} ). If ( -\frac{c}{a} ) is negative, there are no real solutions, but you can express the solutions in terms of imaginary numbers.

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