Download e-book for kindle: A college textbook of physics by Arthur Lalanne Kimball

By Arthur Lalanne Kimball

ISBN-10: 1146629885

ISBN-13: 9781146629881

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Copyright © 2011 by Judith A. Muschla, Gary Robert Muschla, and Erin Muschla. All rights reserved. 2. Determine the sign of the product. • If both integers are positive or both are negative, the product is positive. • If one integer is positive and the other is negative, the product is negative. • If one integer is zero, the product is neither positive nor negative. It is zero. EXAMPLES 3 × (−5) = −15 −3 × (−6) = 18 −4 × 5 = −20 5 × 9 = 45 DIRECTIONS: Find each product. 1. 8 × 4 2. 5 × (−4) 3. −3 × (−2) 4.

18, 90 7. 25, 75 8. 64, 28 9. 115, 15 10. 6, 80 11. 4, 24 12. 11, 130 CHALLENGE: Do you agree with the following statement? If two numbers have no common factor other than 1, then their product is the LCM. Explain your answer. 13: Classifying Counting Numbers, Whole Numbers, and Integers Although there are several types of numbers, students often have trouble classifying three of the most common: counting numbers, whole numbers, and integers. Many students simply lump these three types of numbers together.

This is correct because 0 × (−5) = 0. 4. Now offer this example: −5 ÷ 0. Some students may say the answer is 0. Emphasize that 0 is not correct because 0 × 0 = −5. 5. Explain that you cannot divide by zero. In division, a quantity is divided into groups. But a quantity cannot be divided into zero groups. It is impossible. This is why division by zero is undefined. 6. Review the rules for determining the sign of the quotient and the examples on the worksheet with your students. EXTRA HELP: Use multiplication to double-check your work when you divide two integers.

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A college textbook of physics by Arthur Lalanne Kimball


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