Apply the Associative Property of Multiplication to rewrite the expression p⋅(q⋅r) .

Answer 1

The Associative Property of Multiplication states that the way in which numbers are grouped in a multiplication operation does not affect the product. In other words, for any numbers $a,b,$ and $c$:

$$a\cdot (b\cdot c)=(a\cdot b)\cdot c.$$

Applying this property to the expression $p\cdot (q\cdot r)$, we can rewrite it as:

$$(p\cdot q)\cdot r.$$

So, the expression $p\cdot (q\cdot r)$ can be rewritten as $(p\cdot q)\cdot r$.