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Complete the following sentence. In 2020, the median age at first marriage of women in a certain country ( 27.1 years) was ___ percent less than the median age at first marriage of men in that country ( 32.2 years). In 2020, the median age at first marriage of women in a certain country ( 27.1 years) was percent less than the median age at first marriage of men in that country ( 32.2 years). (Round to one decimal place as needed.)

Ask by Mcfarlane Vargas. in the United States
Feb 18,2025

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Answer

In 2020, the median age at first marriage of women was 15.8% less than that of men.

Solution

Calculate the value by following steps: - step0: Calculate: \(\left(\frac{\left(32.2-27.1\right)}{32.2}\right)\times 100\) - step1: Remove the parentheses: \(\left(\frac{32.2-27.1}{32.2}\right)\times 100\) - step2: Subtract the numbers: \(\left(\frac{5.1}{32.2}\right)\times 100\) - step3: Divide the terms: \(\frac{51}{322}\times 100\) - step4: Reduce the numbers: \(\frac{51}{161}\times 50\) - step5: Multiply: \(\frac{51\times 50}{161}\) - step6: Multiply: \(\frac{2550}{161}\) Round the number \( 15.838509 \) into 1 decimal place. Round the number by following steps: - step0: Round \(15.838509\) to \(1\) decimal places using standard rounding method: \(15.838509\) - step1: Round \(15.838509\) to \(1\) decimal places using standard rounding method\(:\) \(15.8\) In 2020, the median age at first marriage of women in a certain country (27.1 years) was **15.8 percent** less than the median age at first marriage of men in that country (32.2 years).

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In 2020, the median age at first marriage of women in a certain country (27.1 years) was approximately 16.0 percent less than the median age at first marriage of men in that country (32.2 years). To calculate this, you can use the formula: ((Men's age - Women's age) / Men's age) * 100 = ((32.2 - 27.1) / 32.2) * 100, which results in approximately 16.0.

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