How to rewrite quadratic function in standard form

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Step 1: Given a quadratic equation {eq}y = ax^2 + bx + c{/eq}, group the terms with the variables in parentheses, {eq}y = (ax^2 + bx) + c{/eq}. Note: Make sure the the term with {eq}x^2{/eq} has a coefficient of {eq}1{/eq} or {eq}a = 1{/eq}. Otherwise, factor {eq}a{/eq} out of the parentheses such that we have {eq}a\left(x^ See more

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Rewriting the vertex form of a quadratic function into the general form is carried out by expanding the square in the vertex form and grouping like terms. Example: Rewrite f (x) = - (x - 2)2 - 4 into

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Write the quadratic in standard form

Write the vertex form of a quadratic function. y = a(x - h) 2 + k. Square the binomial. y = a(x 2 - 2xh + h 2) + k. y = ax 2 - 2ahx + ah 2 + k. The equation y = ax 2 - 2axh + ah 2 + k is a quadratic
How do you write the quadratic function in standard form y=4(x

Steps to put quadratic function in standard form : Make sure coefficient of x2 is 1.if the leading term is ax2 , where a ≠ 1, then factor a out of each x term. Next, take one of the

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