Prentice Hall Algebra 2

Practice and Problem-Solving Exercises

A Practice

Find the measure of each angle in standard position. See Problem 1.

  1. An angle in standard position is rotated counterclockwise. It rises from the origin through (2, 2).
  2. An angle in standard position is rotated counterclockwise. It falls, right to left, from the origin through (negative 5, negative 5).
  3. An angle in standard position lies in quadrant 3, with the terminal side through (negative 1, negative radical 3).
  4. An angle in standard position is rotated counterclockwise. It rises, right to left, from the origin through (negative radical 3 over 2, 1 over 2).
  5. An angle in standard position is rotated clockwise. It falls from the origin through (2 times radical 3, negative 2).
  6. An angle in standard position is rotated counterclockwise. It falls from the origin through (3, negative 3 times radical 3).

Sketch each angle in standard position. See Problem 2.

  1. 40°
  2. negative 130 degrees
  3. negative 270 degrees
  4. 120°
  5. 95°

Find the measure of an angle between 0° and 360° coterminal with each given angle. See Problem 3.

  1. 385°
  2. 575°
  3. negative 405 degrees
  4. negative 356 degrees
  5. 500°
  6. negative 210 degrees
  7. 415°
  8. negative 180 degrees

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Table of Contents

Prentice Hall Algebra 2 Chapter 1 Expressions, Equations, and Inequalities Chapter 2 Functions, Equations, and Graphs Chapter 3 Linear Systems Chapter 4 Quadratic Functions and Equations Chapter 5 Polynomials and Polynomial Functions Chapter 6 Radical Functions and Rational Exponents Chapter 7 Exponential and Logarithmic Functions Chapter 8 Rational Functions Chapter 9 Sequences and Series Chapter 10 Quadratic Relations and Conic Sections Chapter 11 Probability and Statistics Chapter 12 Matrices Chapter 13 Periodic Functions and Trigonometry Chapter 14 Trigonometric Identities and Equations Skills Handbook English/Spanish Illustrated Glossary Selected Answers Index Acknowledgments