Answer:
Associative property of multiplication
Step-by-step explanation:
\((3z)xy=3(zx)y\)
Associative property of multiplication is grouping of terms
\(a(bc)= (ab)c\)
Commutative property of multiplication is multiplying the terms in any order
\(abc= acb\)
Inverse property of multiplication states that the product of a term and its inverse is 1
the inverse of 'a' is \(\frac{1}{a}\)
Commutative property of addition is adding the terms in any order
\(a+b= b+a\)
\((3z)xy=3(zx)y\)
Here the group of terms in multiplication is changes. So it represents associative property of multiplication
