Question

what does $3(g + 1)$ represent? 3 groups of $g + 1$ how many 1s go on the right side of the hanger balance?

Explanation:

Step1: Expand the expression

To find out how many 1s are represented by \( 3(g + 1) \), we first expand the expression using the distributive property. The distributive property states that \( a(b + c)=ab+ac \). Applying this to \( 3(g + 1) \), we get \( 3\times g+3\times1 \), which simplifies to \( 3g + 3 \).

Step2: Identify the number of 1s

In the expanded form \( 3g + 3 \), the term with the constant (representing the number of 1s) is \( 3 \). This is because \( 3\times1 = 3 \), so there are 3 ones.

Answer:

3