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4) Write an expression for the sequence of operations described below. 4)) multiply the sum of \( f \) and \( g \) by 9 4)) Do not simplify any part of the expression. \begin{tabular}{|lll}\hline 믐 \\ \hline Submit \end{tabular}

Ask by Rodriquez Wood. in the United States
Feb 21,2025

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Answer

The expression is \( 9(f + g) \).

Solution

To write an expression for the sequence of operations described, we will follow the steps outlined: 1. **Identify the operations**: We need to find the sum of \( f \) and \( g \), and then multiply that sum by 9. 2. **Write the expression**: - The sum of \( f \) and \( g \) can be expressed as \( f + g \). - Multiplying this sum by 9 gives us \( 9(f + g) \). Thus, the final expression for the sequence of operations is: \[ 9(f + g) \] This expression represents the required operations without any simplification.

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Beyond the Answer

To represent the sequence of operations described, you can write the expression as \( 9 \times (f + g) \). This shows that first, you’re adding \( f \) and \( g \), and then multiplying the result by 9. Easy peasy! Now, if we break it down, keeping the structure clear is key! Remember that using parentheses helps indicate the order of operations, ensuring that the sum of \( f \) and \( g \) is calculated before multiplying by 9. That's crucial in many mathematical contexts!

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