Commutative Property
Trending Questions
- rational numbers are not closed under subtraction
- subtraction of rational numbers is not commutative.
- rational numbers are closed under subtraction
- subtraction of rational numbers is commutative
Solve using appropriate proper properties.
25×−37−114−37×35
Prove that multiplication is commutative for rational numbers.
- Subtraction and division.
- Addition and subtraction.
- Multiplication and addition.
- Division and multiplication.
- Associative
- Commutative
- Distributive
- closure
- a+b=b−a
- a+b=b+a
- ab=ba
- a−b=b+a
- commutative
- associative
- additive inverse
- multiplicative inverse
State whether true or false
Division of whole numbers follows the commutative law.
True
False
Addition of whole number follows commutative law.
True
False
(v) 4 and−35
Question 31
In the given question, fill in the blanks to make the statement true.
If A x 3 = 1A, then A =
Which of the following holds true?
35 ÷ 75 = 75 ÷35
35 + 75 = 75 + 35
35 - 75 = 75 - 35
35 - 75 = 75 ÷ 35
(iv) 2−7and12−35
(iii) −35 and−2−15
(i) −115 and47
- Division
- Addition
- Subtraction
- Multiplication
Commutative law of rational numbers is ____ .
applicable to addition and multiplication
applicable to addition only
applicable to addition and division
applicable to division only
Which of the following shows the commutative property of multiplication?
Verify commutativity of addition of rational numbers for each of the following pairs of rational numbers:
vi. −4 and4−7
The
- 156
- 1
- −1
- 0
- 25
- 32
- 17
[4 MARKS]
i) x=−15, y=27 ii) x=0, y=34
Evaluate the following :
1. -5/18 - 7/24 + 5/12.
2. -5/36 + 3/8 - -2/9.
- (7+3)+6=(3+7)+6 : Commutative property of multiplication
- (2+9)+4=2+(9+4) : Commutative property of addition
- (2+9)+4=2+(9+4) : Associative property of addition
- 0.3+(−0.3)=0 : Inverse (opposite) property for addition
Step 1: Read two numbers X and Y.
Step 2: ?
Step 3: Y=X−Y
Step 4: X=X−Y
- X=X+Y
- X=X×Y
- X=XY
- X=X−Y
- a+b=b+a
- ab=ba
- a(b+c)=ab+ac
- a(b-c)=ab-ac
(ii) 49 and7−12
Fill in the blanks to make each of the following a true statement :