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**Finding Complex Roots of Quadratics**

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Complex Number A number consisting of a real and imaginary part. Usually written in the following form (where a and b are real numbers): Example: Solve 0 = 2x2 – 2x + 10 a = b = c = 1 -2 10

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**Classifying the Roots of a Quadratic**

Describe the amount of roots and what number set they belong to for each graph: 1 Repeated Real Root 2 Complex Roots 2 Real Roots

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**Determining whether the Roots are Real or Complex**

What part of the Quadratic Formula determines whether there will be real or complex solutions? Discriminant < 0

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**The sum and product of complex conjugates are always real numbers**

For any complex number: The Complex Conjugate is: The sum and product of complex conjugates are always real numbers Example: Find the sum and product of 2 – 3i and its complex conjugate.

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**Complex Roots Are Complex Conjugates**

A given quadratic equation y = ax2 + bx + c in which b2 – 4ac < 0 has two roots that are complex conjugates. Example: Find the zeros of y = 2x2 + 6x + 10 and Complex Conjugates!

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SOLVE QUADRATIC EQUATIONS BY USING THE QUADRATIC FORMULA. USE THE DISCRIMINANT TO DETERMINE THE NUMBER AND TYPE OF ROOTS OF A QUADRATIC EQUATION. 5.6 The.

SOLVE QUADRATIC EQUATIONS BY USING THE QUADRATIC FORMULA. USE THE DISCRIMINANT TO DETERMINE THE NUMBER AND TYPE OF ROOTS OF A QUADRATIC EQUATION. 5.6 The.

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