Question
Use the grouping symbols to interpret the following equation: x8=3(x+4)/2. Which expression in the equation represents a product?(1 point)%0D%0AResponses%0D%0A%0D%0A2%0D%0A2%0D%0A%0D%0Ax8%0D%0AStart Fraction x over 8 End Fraction%0D%0A%0D%0A3(x+4)2%0D%0AStart Fraction 3 left parenthesis x plus 4 right parenthesis over 2 End Fraction%0D%0A%0D%0A3(x+4)
Answers
GPT-4o mini
To interpret the equation \( x8 = \frac{3(x+4)}{2} \) with appropriate grouping symbols:
1. The left side \( x8 \) can be interpreted as \( \frac{x}{8} \) if assumed to be a fraction.
2. The right side, \( \frac{3(x + 4)}{2} \), clearly shows that the expression \( 3(x + 4) \) is being divided by 2.
In this equation, \( 3(x + 4) \) represents a product because it is the multiplication of 3 by the expression \( (x + 4) \).
So, the expression in the equation that represents a product is:
**3(x + 4)**.
1. The left side \( x8 \) can be interpreted as \( \frac{x}{8} \) if assumed to be a fraction.
2. The right side, \( \frac{3(x + 4)}{2} \), clearly shows that the expression \( 3(x + 4) \) is being divided by 2.
In this equation, \( 3(x + 4) \) represents a product because it is the multiplication of 3 by the expression \( (x + 4) \).
So, the expression in the equation that represents a product is:
**3(x + 4)**.