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In a test, the average score of 50 students is 66. Out of the total students, 40% are girls and the rest are boys. The average
score of the boys is 20% less than that of the girls. What is the average score of the girls?
80
65
75
70
- There are 50 students in total: 40% are girls. This implies there are 20 girls (since 40% of 50 = 20) and 30 boys.
- The average score for all students is 66.
- Let the average score of the girls be \( x \). The average score of the boys is then 20% less, which is \( 0.8x \).
- We use the equation: \((20 \times x) + (30 \times 0.8x) = 50 \times 66\).
- Simplifying gives: \(20x + 24x = 3300\), leading to \(44x = 3300\).
- Solving for \( x \) gives \( x = 75 \).
- Option 1: 80: Too high compared to calculated 75.
- Option 2: 65: Lower than needed and doesn't solve equation.
- Option 3: 75: Solves the equation accurately.
- Option 4: 70: Lesser than required to reach average of 66.
By: santosh ProfileResourcesReport error
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