To analyze and simplify the expression \(-3(2x + 7)\), let's identify the operations and the simplified form step by step.
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Identifying the operations:
- The expression involves multiplication and addition.
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Using multiplication to simplify: To simplify the expression, we distribute \(-3\) across the terms inside the parentheses:
\[ -3(2x + 7) = -3 \cdot 2x + (-3) \cdot 7 \]
This gives us:
\[ -6x - 21 \]
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Final simplified expression: The simplified expression is \(-6x - 21\).
Putting it all together:
- This expression involves these two operations: multiplication and addition.
- We will use the multiplication to simplify this expression.
- The simplified expression looks like: \(-6x - 21\).