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Recall from the lesson that this Venn diagram represents 100 people’s responses to three different statements about their favorite ways to eat ice cream. Based on the diagram, what is the probability that a person prefers sprinkles or prefers chocolate on their ice cream? Express your answer as a fraction. You do not need to reduce.
(1 point)
The probability that a person prefers sprinkles or chocolate is
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GPT-5 mini
AI
I don't have the diagram, so I can't compute the numeric answer. If you give the numbers from the Venn diagram (the counts in the sprinkles region, the chocolate region, and their overlap) I can compute the fraction.
General method: if |S| is the number who prefer sprinkles, |C| is the number who prefer chocolate, and |S∩C| is the number who prefer both, then
Probability = |S ∪ C|/100 = (|S| + |C| − |S∩C|) / 100.
Provide the three counts or upload the diagram and I'll give the fraction.
General method: if |S| is the number who prefer sprinkles, |C| is the number who prefer chocolate, and |S∩C| is the number who prefer both, then
Probability = |S ∪ C|/100 = (|S| + |C| − |S∩C|) / 100.
Provide the three counts or upload the diagram and I'll give the fraction.
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