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5.5CompletingtheSquareandVertexFormnotes.notebook October23,2015 Warm up: 1. Writeinvertexform. 2. Findthevalueof “b “thatwillmake aperfectsquare. Thenfindthevalueofthe trinomial. 1 5.5CompletingtheSquareandVertexFormnotes.notebook
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How to fill out 55 completing the square

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01
First, identify the given quadratic equation. Let's say we have the equation 55x^2 + bx + c = 0.
02
Next, make sure the coefficient of x^2 is 1. If it's not already, divide the entire equation by 55 to simplify it.
03
After that, rearrange the equation so that the x terms are on one side and the constant term is on the other side.
04
Now, take half of the coefficient of x and square it. Let's call this value "k".
05
Add and subtract k inside the parentheses of the quadratic equation. The equation becomes 55x^2 + bx + k - k + c = 0.
06
The first three terms inside the parentheses can be rewritten as a perfect square trinomial: (sqrt(55)x + sqrt(k))^2.
07
Simplify the equation to 55x^2 + bx + k - k + c = (sqrt(55)x + sqrt(k))^2 - k + c.
08
Finally, simplify the equation further by combining like terms and solving for x. This will give you the completed square form of the original equation.
09
Completing the square is a technique used in algebra to solve quadratic equations or to convert them into a different form. It is usually applied by students studying quadratic equations or in mathematical problem-solving contexts where quadratic equations are involved.
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55 completing the square refers to a mathematical technique used to rewrite quadratic expressions in the form of (x-h)^2 + k.
55 completing the square is not something that needs to be filed, it is a mathematical concept.
To fill out 55 completing the square, you need to follow the steps to rewrite a quadratic expression in the standard form (x-h)^2 + k.
The purpose of completing the square is to rewrite quadratic expressions in a form that allows for easier analysis and solving.
The information reported when completing the square includes the quadratic expression, the values of h and k, and the final rewritten form.
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