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11 Jun 2021
Quadratic Functions - Part 1
Solving Quadratic Equations by Factoring - Special Cases
Independent Practice
1. Factor the equation
2. Determine whether
is a perfect square trinomial. Justify your answer.
3. Each rectangle has the area written inside and the expression that represents the are is written below the box. Find the side length of each rectangle.
![](data:image/png;base64,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)
Quadratic Functions - Part 1
Solving Quadratic Equations by Factoring - Special Cases
Independent Practice
1. Factor the equation
2. Determine whether is a perfect square trinomial. Justify your answer.
3. Each rectangle has the area written inside and the expression that represents the are is written below the box. Find the side length of each rectangle.