complete the square to solve 4x 2 24x 4

complete the square to solve 4x 2 24x 4 4x 2 24x 4 Step 1 make the coefficient of x as 1 divide both sides by 4 x 6x 1 Step 2 take half of coefficient of x square it and add it to both sides half of 6 is 3 and 3 9 so add 9 to both sides x 6x 9 1 9 x 6x 3 10 x 3 10 now when we take square root we will get both and 10 on right side x 3 10 x

Free Complete the Square calculator complete the square for quadratic functions step by step Free Complete the Square calculator complete the square for quadratic functions step by step

complete the square to solve 4x 2 24x 4

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complete the square to solve 4x 2 24x 4
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Solving The Equation X 2 4x 7 0 By Completing The Square YouTube
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Completing The Square Example Matematyka Szko a Podstawowa Szko a
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4x 24x 4 Before completing the square we require the coefficient of the x term to be 1 divide through by 4 x 6x 1 To complete the square add half the coefficient of the x term to both sides x 2 3 x 9 1 9 x 3 10 take square root of both sides that is Step by step explanation 1 Move all terms to the left side of the equation 4 x 2 24 x 4 Subtract 4 from both sides 4 x 2 24 x 4 4 4 Simplify the expression 4 x 2 24 x 4 0 2 Identify the coefficients Use the standard form of a quadratic equation a x 2 b x c 0 to find the coefficients 4 x 2 24 x 4 0

To complete the square when a is greater than 1 or less than 1 but not equal to 0 divide both sides of the equation by a This is the same as factoring out the value of a from all other terms As an example let s complete the square for this quadratic equation 2x2 12x 7 0 2 x 2 12 x 7 0 a 1 and a 2 so divide all terms Apr 16 2018 x 3 10 Explanation 4x2 24x 4 Factor out the 4 4 x2 6x 4 Complete the square with b 2 2 and add the same to the other side of the equal to sign 4 x2 6x 9 4 36 Factor 4 x 3 2 40 Simplify x 3 2 10 x 3 10 x 3 10 Answer link

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Solve quadratic equation 4x 2 24x 4 by completing its square Tiger Algebra s step by step solution shows you how to complete the square to solve a quadratic equation Recall the short multiplication formula p q p 2pq q and note that we may apply it backwards to the left hand side of our equation with p x and q 3 We obtain x 3 16 Take the calculate the square root x 3 4 or x 3 4 which gives x 1 and x 7

Subtract 4 from both sides to get 4x 24x 4 0 Divide the entire equation by 4 to simplify x 6x 1 0 To complete the square we need to find a number that when added to x 6x will make it a perfect square trinomial X 2 4x 1 0 x 2 4x 1 adding 1 on both sides of the equation x 2 4x 4 1 4 Adding square of 2 on both sides of the equation x 2 4x 4 3 x 2 2 3 x 2 pm sqrt 3 x sqrt 3 2 or x sqrt 3 2 are the two solution to the quadratic equation above Certainly solving the above problems manually can be time consuming

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complete the square to solve 4x 2 24x 4 - Apr 16 2018 x 3 10 Explanation 4x2 24x 4 Factor out the 4 4 x2 6x 4 Complete the square with b 2 2 and add the same to the other side of the equal to sign 4 x2 6x 9 4 36 Factor 4 x 3 2 40 Simplify x 3 2 10 x 3 10 x 3 10 Answer link