Equations Quadratic in Form Test #4

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In this section, we will learn how to solve non-quadratic equations that are quadratic in form. In some cases, we will
encounter a non-quadratic equation that can be rewritten as a quadratic equation via substitution. When this occurs,
we have a simplified equation that contains three terms. Two terms will have the same variable involved where the higher
power is double that of the smaller. The third term will be a constant. We can create a quadratic equation by making a
simple substitution. Choose any variable and set it equal to the variable raised to the smaller power. We can then rewrite
our equation with this new variable as a quadratic equation. Once this is done, we can use our quadratic formula to obtain
a solution. When we obtain the solution, we have to substitute once more. We will then find the answer in terms of our
original variable.

Equations Quadratic in Form Resources:

Videos:

Math with Mister A - YouTube - Video
Math by Fives - YouTube - Video
Joshua Helston - YouTube - Video
Text Lessons:

Lamar EDU - Text Lesson
Cliffs Notes - Text Lesson
WTAMU - Text Lesson
Worksheets:

Tutor Vista - Worksheet
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