# Operations on Complex Numbers Notes Key

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1. We will define the solutions of a polynomial that contain an imaginary component as "complex" and simplify expressions involving adding, subtracting and multiplying complex expressions.
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2. In Unit 3 we will focus on polynomial functions exclusively. We will learn to interpret end behavior, number of critical values and y-intercept from the equation of the polynomial and then how to unpack these components to find specific roots, whether the equations factor or not.We will also be int
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We will define the solutions of a polynomial that contain an imaginary component as "complex" and simplify expressions involving adding, subtracting and multiplying complex expressions.

Solve quadratic equations with real coefficients that have complex solutions.
Use the relation πͺΒ² = β1 and the commutative, associative, and distributive properties to add, subtract, and multiply complex numbers.
Know there is a complex number πͺ such that πͺΒ² = β1, and every complex number has the form π’ + π£πͺ with π’ and π£ real.
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2 pages
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45 minutes
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