additive inverse associative commutative multiplicative cancellation additive identity distributive closure There are also three essential properties of the equality numbers reflexive symmetric transitive Finally, substitution plays a role in both sets of properties. In each of the boxes below enter one of the phrases from the list given above which identifies the just careful not to change the capitalization of the words in the list or put more than one space between Proof: Suppose that a is an integer. Then assertion justification a + 0 = a а- (а+ 0) € Z а - (а + 0) %3Dа - а а - а + а:0 — а- а а:а 3D а-а +0 а - а +а:0 3D а - а +0 a · 0 = 0

Algebra and Trigonometry (6th Edition)
6th Edition
ISBN:9780134463216
Author:Robert F. Blitzer
Publisher:Robert F. Blitzer
ChapterP: Prerequisites: Fundamental Concepts Of Algebra
Section: Chapter Questions
Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...
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additive inverse
associative
commutative
multiplicative cancellation
additive identity
distributive
closure
There are also three essential properties of the equality numbers
reflexive
symmetric
transitive
Finally, substitution plays a role in both sets of properties.
In each of the boxes below enter one of the phrases from the list given above which identifies the justi
careful not to change the capitalization of the words in the list or put more than one space between th
Proof: Suppose that a is an integer. Then
assertion
justification
a + 0 = a
а (а + 0) € Z
а - (а + 0) %3 а а
а а +а:0 — а -а
а а — а.а +0
а : а +а:0 3D а - а +0
a · 0 = 0
Transcribed Image Text:additive inverse associative commutative multiplicative cancellation additive identity distributive closure There are also three essential properties of the equality numbers reflexive symmetric transitive Finally, substitution plays a role in both sets of properties. In each of the boxes below enter one of the phrases from the list given above which identifies the justi careful not to change the capitalization of the words in the list or put more than one space between th Proof: Suppose that a is an integer. Then assertion justification a + 0 = a а (а + 0) € Z а - (а + 0) %3 а а а а +а:0 — а -а а а — а.а +0 а : а +а:0 3D а - а +0 a · 0 = 0
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