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Extra Insights
To solve for \( n \) in the equation \( 3.5 = 2.5n \), you'll need to isolate \( n \). Start by dividing both sides by \( 2.5 \): \[ n = \frac{3.5}{2.5} \] Calculating that gives: \[ n = 1.4 \] So, \( n = 1.4 \). Now you've found \( n \), but let's explore a little more about how you can avoid mixing up decimal places when doing similar calculations. One common mistake in calculations is overlooking multiplication or division involving decimals, leading to errors. Always double-check your placement of the decimal point after performing operations. A tip for managing decimals is to convert them into fractions when possible—this can often simplify calculations! For example, \( 3.5 \) can be rewritten as \( \frac{35}{10} \) and \( 2.5 \) as \( \frac{25}{10} \), allowing you to cancel out the denominators before performing the division.