associative law of multiplication for integer is expressed by choosing the correct one a)A×B= a×b b) a×(b+c) =a ×b+a×c c)a×1=1×a d) a×(b×c)=(a×b)×c
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Answer:
A
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Answer:
The answer is D ax(bxc)=(axb)xc
Explanation:
Law of Commutative Multiplication
This law states that no matter how the numbers are arranged, the outcome of their multiplication remains the same.
Distributive and Associative Laws
In addition to the commutative law, there are two additional significant laws that are frequently applied in mathematics.
Law of distribution :According to the associative law, if three real integers A, B, and C are present;
A + B + C = A + B + C
(A.B.C) = A.(B.C).
This law is likewise relevant to addition and multiplication, just like the commutative rule.
For instance, if the numbers 2, 3, and 5 are three, then;
2+(3+5) = (2+3)+5
⇒2+8 = 5 + 5
⇒10 = 10
&
2.(3.5) = (2.3).5
⇒ 2.(15) = (6).5
⇒ 30 = 30
Therefore, the answer is D ax(bxc)=(axb)xc
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