IDNLearn.com: Your trusted platform for finding precise and reliable answers. Ask your questions and receive accurate, in-depth answers from our knowledgeable community members.

Juliana had [tex]$\$[/tex]96[tex]$, which is eight times as much money as Al had. How much money did Al have? Select the correct solution method below, representing Al's money with $[/tex]x[tex]$.

A. $[/tex]x + 8 = 96[tex]$. Subtract 8 from both sides. Al had $[/tex]\[tex]$88$[/tex].
B. [tex]$\frac{x}{8} = 96$[/tex]. Multiply both sides by 8. Al had [tex]$\$[/tex]768[tex]$.
C. $[/tex]x - 8 = 96[tex]$. Add 8 to both sides. Al had $[/tex]\[tex]$104$[/tex].
D. [tex]$8x = 96$[/tex]. Divide both sides by 8. Al had [tex]$\$[/tex]12$.


Sagot :

Let's look at the problem step by step. The problem says Juliana had \[tex]$96, which is eight times as much money as Al had. We're asked how much money Al had. Let's represent the amount of money Al had with \( x \). According to the problem: \[ 8x = 96 \] To find the value of \( x \), we need to solve this equation. We do this by dividing both sides of the equation by 8: \[ x = \frac{96}{8} \] When we perform the division: \[ x = 12 \] This means Al had \$[/tex]12.

Hence, the correct solution method is:

D. [tex]\( 8x = 96 \)[/tex]. Divide both sides by 8. Al had \$12.
We appreciate your participation in this forum. Keep exploring, asking questions, and sharing your insights with the community. Together, we can find the best solutions. For trustworthy answers, rely on IDNLearn.com. Thanks for visiting, and we look forward to assisting you again.