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Update Unit 2: Polynomials.md
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## Introduction to Polynomials
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- A ```variable``` is a letter that represents one or more numbers
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- An ```algebraic expression``` is a combination of variables and constants ```(e.g. x+y+6. y + 8)```
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- An ```algebraic expression``` is a combination of variables and constants (e.g. $`x+y+6, y + 8`$)
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- When a specific value is assigned to a variable in a algebraic expression, this is known as substitution.
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## Methods to solve a polynomial
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1. ```Combine like terms```
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- An algebraic expression is an expression with numbers, variables, and operations. You may expand or simplify equations thereon.
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## Factoring
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- Two methods of solving; decomposition and criss-cross. First of all, the polynomial must be in the form of a quadratic
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- equation (ax<sup>2</sup> + bx + c). As well, simplify the polynomial, so that all common factors are outside
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- (e.g 5x + 10 = 5(x + 2) ).
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- Two methods of solving; decomposition and criss-cross.
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- First of all, the polynomial must be in the form of a quadratic equation ($`ax^2 + bx + c`$).
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- As well, simplify the polynomial, so that all common factors are outside (e.g $`5x + 10 = 5(x + 2) )`$.
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|Type of Polynomial|Definition|
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|:-----------------|:---------|
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