Mathematics Exam Review

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Flashcards created to help review key concepts for the mathematics exam.

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19 Terms

1
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To rationalize an expression with radicals, you should multiply by __.

The conjugate of the expression.

2
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When simplifying expressions using properties of exponents, remember that negative exponents represent __.

The reciprocal of the base raised to the positive exponent.

3
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Operations with complex numbers involve and .

Addition, subtraction, multiplication, and division.

4
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To solve a literal equation for a given variable, you need to isolate the __.

Variable of interest.

5
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One method to solve a quadratic equation is by using the __.

Quadratic formula.

6
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Two lines are if they have the same slope and if the product of their slopes is -1.

Parallel; Perpendicular.

7
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End behavior in limit notation describes the behavior of polynomial functions as __ approaches infinity.

x.

8
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To write a polynomial function given the zeros and multiplicity, you use the format __.

f(x) = a(x - r1)^(m1)(x - r2)^(m2)…

9
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Horizontal and vertical asymptotes of rational functions can be found by analyzing __.

The degrees of the polynomial in the numerator and denominator.

10
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Operations with polynomials include and .

Addition, subtraction, multiplication, and division.

11
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To solve rational equations, it's important to find a common __.

Denominator.

12
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Simplifying radicals involves both and .

Numbers; variables.

13
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To find the inverse of a function, you switch the and .

x; y.

14
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To determine the factors of a polynomial, you can use methods such as or .

Factoring; synthetic division.

15
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Evaluating a piecewise function involves identifying which __ applies to the input.

Condition.

16
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Partial fraction decomposition is used to break down __ into simpler fractions.

Rational expressions.

17
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Finding the zeros of a polynomial function is equivalent to solving __.

The equation f(x) = 0.

18
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To solve a rational inequality, you need to consider the zeros and __ of the expressions involved.

Asymptotes.

19
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The domain of a function consists of all __ over which the function is defined.

Possible input values.