match with their laws
a.distributive law over addition
b.asscoiate law for multiplication
c.additive identity
d.commulative law over addition.
e.multiplicative identity
1.a+0=a=0+a
2.a+b=b+a
3. (a×b)×c=a(b×c)
4.a×1=1×a=a
5.a×(b+c)=a×b+a×c
Answers
Answer:
Required Knowledge =>
Distributive Law Over Addition:
Distributive property states that, to multiply a sum, we may add first and then multiply or multiply the addends separately and then add.
For example - 3×(7+5)=3×12=36 or 3×(7+5)=3×7+3×5=21+15=36
Answer =>
Distributive Law Over Addition - Option - 5
Required Knowledge =>
Associative Law For Multiplication:
We say that multiplication possesses the associative property. The associative property can be used to rearrange the factors, so that the product may be found easily and mentally.
For example - (25×12)×4=12×(25×4)
300×4=12×100
1200=1200
Thus, the product is same in both the ways, regardless of the way in which the factors are grouped.
Answer =>
Thus, Associative Law For Multiplication - Option - 3
Required Knowledge =>
Additive Identity:
Adding 0 to a number or a number to 0 does not change the value of the number.
For example - 7+0=7 or 0+7=7
0 is, therefore, called the identity number of addition of additive identity.
Answer =>
Thus, Additive Identity - Option - 1
Required Knowledge =>
Commutative Law Over Addition:
When you add a pair of numbers, you get the same number no matter what order you use in adding them.
For example - 4+3=7 and 3+4=7. This property is known as the commutative property of addition.
Answer =>
Thus, Commutative Law Over Addition - Option - 2
Required Knowledge =>
Multiplicative Identity:
When we multiply a number by 1 or when a multiply 1 by a number, the value of the number remains unchanged. So, 1 is said to be the identity number of multiplication or multiplicative identity.
Answer =>
Thus, Multiplicative Identity - Option - 4
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