Apply the Zero Power Rule to create an equivalent expression to 4/3(−2+1(0))

Question

.(1 point)
An equivalent expression to 4/3(−2+1(0))
is 4/3(−2+?

Answer 1

To apply the Zero Power Rule, we need to identify what \(1(0)\) evaluates to.

The expression \(1(0)\) equals \(0\) because multiplying any number by \(0\) results in \(0\).

Now we can substitute \(1(0)\) in the expression:

\[ 4/3(-2 + 1(0)) = 4/3(-2 + 0) \]

So, simplifying this, we get:

\[ 4/3(-2 + 0) = 4/3(-2) \]

The equivalent expression to \(4/3(-2 + 1(0))\) is \(4/3(-2 + 0)\), or simply \(4/3(-2)\).

Thus, the answer is:

An equivalent expression to \(4/3(-2+1(0))\) is \(4/3(-2+0)\).