The children at a certain school were asked what they prefer to drink with their lunch, and the following table summarizes the children's responses. Drink Percentage soft drinks 46 milk/chocolate milk 26 water 12 tea 5 other 11 The school only serves milk, chocolate milk, or water with lunch. What is the probability that the first student in line for lunch will be served their preferred beverage with their lunch? A) 0.51 B) 0.49 C) 0.62 D) 0.38
Drink | Percentage -------------------- soft drinks | 46 milk/choc | 26 water | 12 tea | 5 other | 11 \(\Huge\ddot\smile\)
milk/choc and {milk, choc}. What's the difference here?
1. milk/chocolate milk = 26 2. The school only serves milk, chocolate milk Two contradicting statements.
,,,,,more like two divergent statements.
I think it just means that milk and chocolate milk are considered as 1 thing in the table So only milk, chocolate milk and water. Together thats 38% (26+12)
Then why the comma in the second statement?
Doesn't matter, both are served
Also, can the child in the front actually choose his drink, or are they randomly served? ;-)
It's kind of a bad question, but I'd go with .38 too.
Yes, it is a crazy question. I just wanted to make sure I wasn't going crazy!
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