Algebra 2, Chapter 5

Algebra 2, Chapter 5

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Section 1

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Local minimums

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Last updated

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Date created

Mar 1, 2020

Cards (11)

Section 1

(11 cards)

Local minimums

Front

y-coordinate of a turning point if the point is smaller than all nearby points

Back

Scientific notation

Front

way of writing a really big or really small number, c X 10 to a power where 1 < c < 10

Back

Leading coefficient

Front

an, number in front of highest exponent

Back

X-intercepts

Front

point where graph crosses x-axis

Back

Monomial factoring

Front

dividing out a term from every term

Back

Polynomial

Front

monomial or sum of monomials

Back

Rational zero theorem

Front

If f(x) = anxn + ... + a1x + a0 has integer coefficients, then every rational zero of f has the following form: p = factor of constant term a0 q factor of leading coefficient an

Back

Polynomial function

Front

is a function of the form f(x) = anxn + an-1xn-1 +... a1x+ a0, exponents are all whole numbers and coefficients are all real numbers

Back

Local maximums

Front

y-coordinate of a turning point if the point is higher than all nearby points

Back

Degree

Front

n, largest exponent

Back

Factor completely

Front

if it is written as a product of unfactorable polynomials with integer coefficients

Back