Question

given the equation 8(n + 6)=104, identify the real - world problem that corresponds to this equation. (1 point)

Explanation:

Step1: Recall the area formula for a rectangle

The area of a rectangle is $A = l\times w$ (length times width). The equation is $8(n + 6)=104$. This implies one - side of the rectangle is 8 and the other side is the sum of a number $n$ and 6.

Step2: Analyze the options

In the second option, the width of the rectangle is 8 and the length is $n + 6$, and the area $A=104$. The area formula for this rectangle is $A=8\times(n + 6)$ which is the given equation.

Answer:

The second option (the rectangle with width 8 and length $n + 6$ and area $A = 104$ square units)