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(First # in the pattern)(rate)^(variable)

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The input for the function is typically the letter "n" and the "n" stands for the number or place in the pattern/geometric sequence

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The input for the function is typically the letter "n" and the "n" stands for the number or place in the pattern/geometric sequence

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Coefficient - The number being multiplied by a variable in a given term

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Coefficient - The number being multiplied by a variable in a given term

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15xy, 15 is the coefficient

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Terms - the parts being added or subtracted 

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Terms - the parts being added or subtracted 

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5xy, -18x

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Associative Prop, Distributive Prop, Commutative Property...

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Associative Prop, Distributive Prop, Commutative Property...

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Like terms have the SAME VARIABLE raised to the SAME POWER

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Parent Function - it is the most simple version of a graph of a function

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Parent Function - it is the most simple version of a graph of a function

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Quadratic Functions create a graph with a shape called a parabola

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Quadratic Functions create a graph with a shape called a parabola

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The parabola is also called the "mathematical cup"

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It tells you your y-intercept

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(h, k) is the vertex of the parabola, x=h is the axis of symmetry

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It tells you where your "Zeroes" are. Your Zeroes are also called "the roots" of the parabola, they are related to the factors of the quadratic. They are your x-intercepts.

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Parabola Notes and Types of Quadratic Functions

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Parabola Notes and Types of Quadratic Functions

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Answers for a quadratic are where the parabola crosses the x-axis. Aka our "roots", "zeros", "x-intercepts", "factors."

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Answers for a quadratic are where the parabola crosses the x-axis. Aka our "roots", "zeros", "x-intercepts", "factors."

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1) The number of terms. For 1 term, it is a monomial. For 2 terms, it is a binomial. For 3 terms, it is a trinomial. And for more than that we just call it a polynomial.
2) The exponents on the variables (degree of the polynomial). Add the exponents of the variables for each term. Whichever term has the highest degree, that is the degree of the whole polynomial.
3) The leading coefficient