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Alle Oberthemen / Mathematics / General

Math Flashcards (25 Karten)

Sag Danke
1
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n+0=n
Identity Property of Addition
2
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Subtraction Property of Inequality
For every real number a,b, and c, if a>b, then a-c> b-c; if a<b, then a-c< b-c
3
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(a*b)*c = a*(b*c)
Associative Property of Multiplication
4
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Addition Property of Equality
For every real number a, b, and c, if a=b then a+c=b+c
5
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a>b, then a+c>b+c
Addition Property of Inequaltiy
6
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Subtraction Property of Equality
fir every real number a, b, and c, if a=b then a-c=b-c.
7
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n+(-n)=0
Inverse Property of Addition
8
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Multiplication Property of Equality
For every real number a, b,and c, if a=b then a*c=b*c
9
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1*n=n
Identity Property of Multiplication
10
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Multiplication Property of Inequality
For every real number a and b, and for c>0, if a>b then ac>bc; if a<b, then ac<bc.
For every real number a and b, and for c<0, if a>b, then ac<bc; a<b, then ac<bc
11
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n*0=0
Multiplication Property of Zero
12
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Divison Property of Equality
For every real number a, b, and c, with c not equal to 0, if a=b then a/c=b/c
13
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-1*n=-n
Multiplication Property of -1
14
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Divisoin Property of Inequality
For every real number a and b, and for c>0, if a>b, then a/c > b/c; if a<b, then a/c < b/c
For every real number a and b, and for c>0, if a<b, then a/c < b/c; if a>b, then a/c>b/c
15
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a(1/a)=1
Inverse Property of Multiplication
16
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Reflexive Property of Equality
Forevery real Number a, a=a
17
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a(b+c)=ab+ac
Disributive Property
18
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Symmetric Property of Equality
For every real number a and b, if a=b then b=a
19
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a+b = b+a
Commutative Property of Addition
20
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Transitive Property of Equality
For every real number a, b, and c, if a=b and b=c, then a=c
21
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a*b = b*a
Commutative Property of Multiplication
22
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Transitive Property of Inequality
For every real number a, b, and c, if a<b and b<c, then a<c
23
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0
n+0=n
Identity Property of Addition
24
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Transitive Property of Inequality
For every real number a, b, and c, if a<b and b<c, then a<c
25
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(a+b)+c = a+(b+c)
Associative Property of Addition
Kartensatzinfo:
Autor: CoboCards-User
Oberthema: Mathematics
Thema: General
Veröffentlicht: 12.01.2011
 
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