A service organization in a large town organizes a raffle each month. One thousand raffle tickets are sold for $1 each. Each has an equal chance of winning. First prize is $300, second prize is $200, and third prize is $100. Let X denote the net gain from the purchase of one ticket. a. Construct the probability distribution of X. b. Find the probability of winning any money in the purchase of one ticket. c. Find the expected value of X, and interpret its meaning.

Q: hypothesis test

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Q: I am seeing different answers for the same question, can you do it again properly and precisouly

A: This is the correct way of solving and solution

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Q: p value is incorrect. please fix that!

A: Take t value from above given data t = 0.6004 df = 57.7 ~ 58

Q: a) If you take a sample of size 60, can we say that the sampling distribution of p is approximately…

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Q: what are my variable?

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Q: The test you conducted is one tail or tep tail

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Q: Can you explain the hypothesis?

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Q: it is wrong, can you try doing it again?

A: We have to find the particular solution for the given differential equation.