For a trinomial to be a perfect square, it must fit the form:(x−p)2=x2−2px+p2This means we need to check if:1. The coefficient of x (which is −2p) matches −4.2. The constant term p2 matches 16. Step 3: Solve for pFrom the coefficient of x:−2p=−4Dividing ...
Determine the constant that should be added to the binomial so that it becomes a perfect square trinominal. factor the trinomial. x^2 + 18x What the constant that should be added to the binomial so that it becomes a perfect square trinominal. \boxed{\spa Determine the constant that should...
Our objective is to find the last term to make the trinomial into a perfect square:x2−5x+___=0 The square of a difference may be written... Learn more about this topic: Sum of Squares | Formula & Examples from Chapter 11/ Lesson 3 ...
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Applying the Distributive Property to Linear Equations How to Square a Trinomial Quadratic Trinomial | Definition, Factorization & Examples Start today. Try it now Math 105: Precalculus Algebra 13 chapters | 112 lessons | 12 flashcard sets Ch 1. Mathematical Modeling Ch 2. Linear Eq...
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Factorusing theperfect squarerule. Tap for more steps... Rewrite4as22. u2-4u+22=0 4u=2⋅u⋅2 u2-2⋅u⋅2+22=0 using therulea2-2ab+b2=(a-b)2, wherea=uandb=2. (u-2)2=0 (u−2)2=0(u-2)2=0 Settheu−2u-2equal to00. ...