x 2 3x 6 0 completing the square Free Complete the Square calculator complete the square for quadratic functions step by step
X 2 3x 6 Now the clever bit Take the coefficient of x which is 3 divide by two giving 3 2 and finally square it giving 9 4 Add 9 4 to both sides of the equation On the right X 2 3x left frac 3 2 right 2 6 left frac 3 2 right 2 Divide 3 the coefficient of the x term by 2 to get frac 3 2 Then add the square of frac 3 2 to both sides of the
x 2 3x 6 0 completing the square
x 2 3x 6 0 completing the square
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Completing the square method Do this only when the numerical coefficient of x2 is 1 Start with the numerical coefficient of x which is the number 3 Divide this 2x 12x 5 0 by completing the square We see that a 2 Dividing either side by 2 we obtain x 6x 2 5 0 and so the coefficient in front of x is equal to 1 Now just go ahead with the steps
1 Identify the coefficients Use the standard form of a quadratic equation a x 2 b x c 0 to find the coefficients of the equation x 2 3 x 6 0 a 1 b 3 c 6 2 Move Free equations calculator solve linear quadratic polynomial radical exponential and logarithmic equations with all the steps Type in any equation to get the solution steps
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1 Divide the entire equation by 5 x 2 2x 23 5 2 Complete the square 2 2 1 1 2 1 Add 1 to both sides x 2 2x 1 23 5 1 3 Rewrite the left side as a binomial squared and add the fractions on the Answer Verified 355 8k views Hint To solve the given equation using completing the square method we start with the middle term of the equation evaluate
Get Solutions Here Solve it To use this Solve by completing the square calculator Enter a quadratic equation above Click the button to Solve Example 1 2x2 3x 5 9 Try It There are different methods you can use to solve quadratic equations depending on your particular problem Solve By Factoring Example 3x 2 2x 1 0 Complete The Square
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x 2 3x 6 0 completing the square - 2x 12x 5 0 by completing the square We see that a 2 Dividing either side by 2 we obtain x 6x 2 5 0 and so the coefficient in front of x is equal to 1 Now just go ahead with the steps