2. Determine whether the statement(s) below is/are true or false. Modify each false statement to make it true statement. i. Every whole number is an integer The sum of any two negative integers is a negative integer. i. i. The product of any two positive integer is a positive integer. iv. The difference of a positive integer and a negative is always a negative integer v. The quotient of any two negative integer is a negative number. 3. Show that the following rational numbers can be expressed as terminating decimal numbers a) b) 13 c) 8 4. A set contains nine elements a) How many subsets does it have? b) How many proper subsets does it have?

Algebra: Structure And Method, Book 1
(REV)00th Edition
ISBN:9780395977224
Author:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Publisher:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Chapter2: Working With Real Numbers
Section2.1: Basic Assumptions
Problem 40WE
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1. Give a set that is not closed under addition.
2. Determine whether the statement(s) below is/are true or false. Modify each false
statement to make it true statement.
i. Every whole number is an integer
ii The sum of any two negative integers is a negative integer.
li. The product of any two positive integer is a positive integer.
iv.
The difference of a positive integer and a negative is always a negative integer
The quotient of any two negative integer is a negative number.
3. Show that the following rational numbers can be expressed as terminating
decimal numbers
b)
20
13
8
4. A set contains nine elements
a) How many subsets does it have?
b) How many proper subsets does it have?
5. Is 40% of 30 equal to 30% of 40? Explain why or why not.
m14
Transcribed Image Text:1. Give a set that is not closed under addition. 2. Determine whether the statement(s) below is/are true or false. Modify each false statement to make it true statement. i. Every whole number is an integer ii The sum of any two negative integers is a negative integer. li. The product of any two positive integer is a positive integer. iv. The difference of a positive integer and a negative is always a negative integer The quotient of any two negative integer is a negative number. 3. Show that the following rational numbers can be expressed as terminating decimal numbers b) 20 13 8 4. A set contains nine elements a) How many subsets does it have? b) How many proper subsets does it have? 5. Is 40% of 30 equal to 30% of 40? Explain why or why not. m14
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