Watson Whittaker
09/07/2024 · Junior High School
4. In a class of 28 students, 25 were wearing blazers or ties or both. Seven wore blazers with no tie and eight wore blazers and ties. (i) Show this information on a Venn diagram. (ii) Find the probability that a student selected at random was wearing a tie but not a blazer. (iii) Find the probability that a student selected at random was wearing neither a tie nor a blazer.
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The Venn diagram shows 15 students wearing blazers (7 only blazers + 8 both), 18 students wearing ties (10 only ties + 8 both), and 8 students wearing both. The probability of a student wearing a tie but not a blazer is \( \frac{5}{14} \), and the probability of a student wearing neither a tie nor a blazer is \( \frac{3}{28} \).
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