Question
Use the grouping symbols to interpret the following equation: x8=3(x+4)2 . Which expression in the equation represents a product?
Answers
GPT-4o mini
To interpret the equation \( x8 = 3(x + 4)2 \) with appropriate grouping symbols, let's clarify the equation first.
The equation is likely meant to be written as:
\[ x^8 = 3(x + 4)^2 \]
In this context, we can identify the parts of the equation. The expression that represents a product is:
- The entire right side of the equation \( 3(x + 4)^2 \) contains the product of \( 3 \) and the expression \( (x + 4)^2 \).
Further breaking it down:
- \( (x + 4)^2 \) itself is an expression that arises from multiplying \( (x + 4) \) by itself, resulting in a product.
Therefore, the expression \( 3(x + 4)^2 \) in the equation represents a product, as it consists of the multiplication of the constant \( 3 \) and the squared expression \( (x + 4) \).
The equation is likely meant to be written as:
\[ x^8 = 3(x + 4)^2 \]
In this context, we can identify the parts of the equation. The expression that represents a product is:
- The entire right side of the equation \( 3(x + 4)^2 \) contains the product of \( 3 \) and the expression \( (x + 4)^2 \).
Further breaking it down:
- \( (x + 4)^2 \) itself is an expression that arises from multiplying \( (x + 4) \) by itself, resulting in a product.
Therefore, the expression \( 3(x + 4)^2 \) in the equation represents a product, as it consists of the multiplication of the constant \( 3 \) and the squared expression \( (x + 4) \).