Lesson 1-1 for exercise sets. &KDSWHU 3UDFWLFH $FWLYLWLHVWrite an integer for each situation.
1.$10 earned 2.3° below 0° 3.a loss of 5 pounds 4.an increase of 10°Write the opposite of each.
5. 8 6. 9 7.(16) 8.(7)Write the integer for each.
9.|7| 10.|6| 11.|9| 12.|5|Name the integer that corresponds to each lettered point on the number line.13.D 14.E 15.F 16.G17.What integer corresponds to the point that is located 3 units
to the right of point H?Graph each set of integers on a number line.
18.{7, 3, 0} 19.{1, 1, 6} 20.{2, 8, 0, 4} 21.{10, 2, 9, 9}22.Discuss and Write Name the integers between 2 and 2. Name the whole
numbers between 2 and 2. Are your answers the same? Explain.D 10 5 0 10EHFGFor each lettered point on the number line below, name the integer and its opposite.Point Ais at 3. Point Bis at 1. Point Cis at 4.
(3) 3 (1) 1 (4) 41
A 6 5 4 3 2 1 0123456BCThe of an integer is its distance from zero on a number line.
The symbol for absolute value is | |.absolute value 6 5 4 3 2 1 0 1623455 units from 0 5 units from 0Both 5 and 5 are 5 units from 0. |5| |5| 5The absolute value of positive 5 is 5. Write: | 5| 5
The absolute value of negative 5 is 5. Write: |5| 5
The absolute value of 0 is 0. Write: | 0 | 0Key Concept
Absolute Value
Since distance cannot be
negative, the absolute value
of any number is always
positive or 0.