SOLUTION: One box contains 10 tokens with numbers on them. Five with the number 2,
three with the number 4 and two with the number 8. Randomly we pick 100 tokens (with returning).
Find th
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-> SOLUTION: One box contains 10 tokens with numbers on them. Five with the number 2,
three with the number 4 and two with the number 8. Randomly we pick 100 tokens (with returning).
Find th
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Question 1144176: One box contains 10 tokens with numbers on them. Five with the number 2,
three with the number 4 and two with the number 8. Randomly we pick 100 tokens (with returning).
Find the probability that the product (multiplication) of the picked tokens is between and .
I think it is solved with the central limit theorem. I found the mean = 38 and the variance = 196 and I know that the numbers
can be in this format 2 = 2, 4 = , 8 = . To use the central limit theorem we need sum, not product (multiplication).
The multiplication of the numbers can be transformed of the Sum of the powers of 2, but I don't know how to transform the given n=100 from the multiplication (product) to the sum. Answer by ikleyn(52780) (Show Source):
