Tests by an independent auditing firm show that 50% of students in a certain school think that Algebra is the best course they have ever taken. Use the entire line of random numbers below to estimate the probability that a randomly selected group of five students will contain at least 3 Algebra lovers. Let the digits 1-5 represent a student who thinks that Algebra is the best course. 12024 55976 61475 70726 25408 62279 71874 03499 92659 26041 Convert your probability answer to a whole number representing a percent.
so they are already in the groups of 5
so there are 10 altogether
I'm still confused..
now find how many of them have 3 or more numbers that are less than 6 ( meaning they like algebra ) = 5 altogether
the first group, third group , fifth, eigth and tenth
probability = 5/10 = 50%
The eighth group shouldn't count because zero doesn't count as a student who likes algebra (only digits 1-5). I get 4/10=40%
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