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by: Kaci Gilmer

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Pre-Calculus Exam 1 Study Guide MATH 1113

Kaci Gilmer

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For those who are taking pre-calculus with a teacher that is required to reteach algebra or in algebra class. This comes from this book: Algebra & Trigonometry, 5th edition, Robert Blitzer. This st...
COURSE
Pre-Calculus
PROF.
Dr. Gordon Boggs
TYPE
Study Guide
PAGES
4
WORDS
CONCEPTS
pre-calculus, Algebra
KARMA
50 ?

Popular in Precalculus (MATH)

This 4 page Study Guide was uploaded by Kaci Gilmer on Thursday September 29, 2016. The Study Guide belongs to MATH 1113 at Chattahoochee Technical College taught by Dr. Gordon Boggs in Fall 2016. Since its upload, it has received 9 views. For similar materials see Pre-Calculus in Precalculus (MATH) at Chattahoochee Technical College.

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Date Created: 09/29/16
Precalculus Exam 1 Study Guide Chapter 1: Sections 2-7 Section 2 Format: 118  Solving Linear Equations (don’t forget about the rules of factoring)  Solving Linear Equations Involving Fractions  Solving Rational Equations Section 3 Format: 134  Solving Dual Investment Problems  Finding Dimensions of a ladder leaning against a building Section 4 Format: 142  Adding and Subtracting Complex Numbers  Multiplying Complex Numbers  Using Complex Conjugates to Divide Complex Numbers  Operations Involving Square Roots of Negative Numbers Section 5 Format: 160  Solving Quadratic Equations by Factoring  Solving Quadratic Equations by the Square Root Property  Completing the Square  Solving a Quadratic Equation by Completing the Square Section 6 Format: 178  Solving a Polynomial Equation by Factoring  Solving a Radical Equation  Solving an Equation that has two Radicals  Solving Equations Involving Rational Exponents  Solving an Equation Quadratic in Form  Solving an Equation Involving Absolute Value Section 7 Format: 196  Using Interval Notation  Finding Intersections and Unions of Intervals  Solving a Linear Inequality  Solving a Linear Inequality Containing Fractions  Solving Linear Inequalities  Solving a Compound Inequality  Solving an Absolute Value Inequality Chapter 2: Section 2 Section 2 Format: 241  Evaluating and Simplifying a Difference Quotient Chapter 4: Sections 1-4 Section 1 Format: 452  Graphing an Exponential Function  Transformations Involving Exponential Functions  Choosing between Investments Section 2 Format: 465  Changing from Logarithmic to Exponential Form  Changing from Exponential to Logarithmic Form  Evaluating Logarithms  Using Properties of Logarithms  Using Inverse Properties of Logarithms  Graphs of Exponential and Logarithmic Functions Section 3 Format: 477  Using the product rule  Using the quotient rule  Using the power rule  Expanding Logarithmic Expressions  Condensing Logarithmic Expressions  Changing Base to Common Logarithms  Changing Base to Natural Logarithms Section 4 Format: 489  Solving Exponential Equations  Solving Logarithmic Equations Chapter 3: Sections 2-4 Section 2 Format: 360  Using the Leading Coefficient Test  Finding zeroes of a polynomial function  Finding Zeroes and their Multiplicities  Graphing a Polynomial Function Section 3 Format: 374  Long Division of Polynomials  Using Synthetic Division  Using the Remainder Theorem to Evaluate a Polynomial Function  Using the Factor Theorem Section 4 Format: 386  Using the Rational Zero Theorem  Finding Zeroes of a Polynomial Function  Solving a Polynomial Equation  Finding a Polynomial Function with Given Zeroes  Using Descarte’s Rule of Signs Chapter 8: Section 1 Section 1 Format: 803  Determining Whether Ordered Pairs are Solutions of a System  Solving a System by Substitution  Solving a System by the Addition Method

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