Respuesta :
This is an example of the associative property of multiplication.
The numbers can be associated in any way (as long as it is all multiplication)
For example (2 x3 ) x 5 could also be expressed as 2 x (3 x 5). (2 x 5) x3 also gives the same answer. It doesn't matter how you associate them.
The numbers can be associated in any way (as long as it is all multiplication)
For example (2 x3 ) x 5 could also be expressed as 2 x (3 x 5). (2 x 5) x3 also gives the same answer. It doesn't matter how you associate them.
Answer:
Option 2nd is correct
Associative Property of Multiplication
Step-by-step explanation:
Associative property of multiplication :
For a, b and c in R we have;
[tex]a \cdot (b \cdot c) = (a\cdot b) \cdot c[/tex]
As per the statement:
Given the expression:
[tex]3x \cdot (7y \cdot 4)[/tex]
By definition of associative property of multiplication we can rewrite this as:
[tex](3x \cdot 7y) \cdot 4[/tex]
⇒[tex]3x \cdot (7y \cdot 4) = (3x \cdot 7y) \cdot 4[/tex]
Therefore, the Associative Property of Multiplication could be used to rewrite 3x ⋅ (7y ⋅ 4) as (3x ⋅ 7y) ⋅ 4