In an egg carton there are 12 eggs, of which 9 are hard-boiled and 3 are raw. Six of the eggs are chosen at random to take to a picnic (yes, the draws are made without replacement). Find the chance that at least one of the chosen eggs is raw.
In a population of 500 voters, 40% belong to Party X. A simple random sample of 60 voters is taken. What is the chance that a majority (more than 50%) of the sampled voters belong to Party X?
pls any one can ans the above two questions
A quiz consists of 20 true-false questions. The score for each question is 1 point if it is answered correctly, and 0 otherwise. PROBLEM 4A : 1.0 POINTS Suppose a student guesses the answer to Question 1 on the test by tossing a coin: if the coin lands Heads, she answers True, and if it lands Tails, she answers False. What is the chance that she gets the right answer? unanswered
PROBLEM 4B : 1.0 POINTS Suppose a student guesses the answers to both Questions 1 and 2 as described in 4A, using a different toss for each question. Are the events “gets the right answer to Question 1” and “gets the right answer to Question 2” independent? This can't be determined with the information given. No. Yes.
To get an A grade on the test, you need a total score of more than 16 points. One of the students knows the correct answer to 6 of the 20 questions. The rest she guesses at random by tossing a coin (one toss per question, as in 4B). What is the chance that she gets an A grade on the test? unanswered
plsss any one can explain above questions plsss
plsss post the ans
any one plsss reply fr ans
help me out pls
can any one can explain
any one is thr to help
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