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Pre-Calculus: Sequences and Series Help & Problems

Find study help on sequences and series for pre-calculus. Use the links below to select the specific area of sequences and series you're looking for help with. Each guide comes complete with an explanation, example problems, and practice problems with solutions to help you learn sequences and series for pre-calcuus.

Study Guides

showing 1 - 7 of 7
  • 1.

    Sequence and Series Practice Test

    Review the following concepts if needed: Sequences and Series Formulas Help

    Source: McGraw-Hill Professional
  • 2.

    Growth by Addition Help

    Introduction to Growth by Addition Rates of change can sometimes be expressed in terms of mathematical constants. The simplest changeable quantities can be written as lists of numbers whose values repeatedly ...

    Source: McGraw-Hill Professional
  • 3.

    Growth by Multiplication Help

    Introduction to Growth by Multiplication Another type of progression has values that are repeatedly multiplied by some constant. Here are a few examples: G = 1, 2, 4, 8, 16, ...

    Source: McGraw-Hill Professional
  • 4.

    Growth and Decay Practice Test

    Review the following concepts if needed: Growth by Addition Help Growth by ...

    Source: McGraw-Hill Professional
  • 5.

    Arithmetic Sequences Help

    Introduction to Arithmetic Sequences A term in an arithmetic sequence is computed by adding a fixed number to the previous term. For example, 3, 7, 11, 15, 19, ... is an arithmetic sequence because we can add 4 to any term to find the ...

    Source: McGraw-Hill Professional
  • 6.

    Geometric Sequences Help

    Introduction to Geometric Sequences In an arithmetic sequence, the difference of any two consecutive terms is the same, and in a geometric sequence, the quotient of any two consecutive terms is the same. A term in a geometric sequence can be found by multiplying ...

    Source: McGraw-Hill Professional
  • 7.

    Precalculus Practice Test

    Precalculus Practice Test Practice What is the maximum or minimum functional value for f ( x ) = −( x − 5)

    Source: McGraw-Hill Professional
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