A box contains 35 gems, of which 10 are real diamonds and 25 are fake diamonds. Gems are randomly taken out of the box, one at a time without replacement. What is the probability that exactly 2 fakes are selected before the second real diamond is selected?
A box contains 35 gems, of which 10 are real diamonds and 25 are fake diamonds....
A display case contains thirty-five gems, of which ten are real diamonds and twenty-five are fake diamonds. A burglar removes four gems at random, one at a time and without replacement. What is the probability that the last gem she steals is the second real diamond in the set of four? Then, suppose that the burglar removes 10 diamonds instead. How many real diamonds is she more likely to steal?
TO CLARIFY: I am confused about part b) of the problem. a) A display case contains thirty-five gems, of which ten are real diamonds and twenty-five are fake diamonds. A burglar removes four gems at random, one at a time and without replacement. What is the probability that the last gem she steals is the second real diamond in the set of four? b) Then, suppose that the burglar removes 10 diamonds instead. How many real diamonds is she more...
Can anyone help me with the 8 and 10 pls. Thank you 8) A jar contains ten black buttons and six brown buttons. If nine buttons are picked at random, what is the probability that exactly five of them are black? 10) A bag contains six real diamonds and five fake diamonds. If six diamonds are picked from the bag at random, what is the probability that at most four of them are real?
5. (10) A standard deck of cards contains 52 cards. (Round to THREE decimal places as needed.) Compute the probability of randomly selecting a heart or spade if one card is selected from the deck randomly a. Compute the probability of randomly selecting a heart or spade or club if one card is selected from the deck randomly. b. c. Compute randomly. the probability of randomly selecting a two or diamond if one card is selected from the deck d....
Suppose a box of apples contains 10 good apples and 6 rotten apples. If four apples are randomly selected without looking and without replacement, a. What is the probability that all four apples are good? Round answer to 3 significant digits. b. What is the probability that at least one of the apples is good? Round answer to 3 significant digits.
N Suppose a box of apples contains 10 good apples and 6 rotten apples. If four apples are randomly selected without looking and without replacement, What is the probability that all four apples are good? Round answer to 3 picant digts b. What is the probability that at least one of the apples is good? Round answer to 3 significant digits.
Q3. A box in a certain supply room contains 15 green balls and 8 red balls. Suppose that four balls are randomly selected without replacement. (a) What is the probability that exactly two of the selected balls are red? (b) What is the probability that at least one of the selected balls are green? (c) Suppose that there are now 15 green balls and 8 red balls and 4 yellow balls. What is the probability that exactly one of the...
A box contains seven chips, each of which is numbered (one number on each chip). The number 1 appears on one chip. The number 4 appears on one chip. The number 2 appears on three chips. The number 3 appears on two chips. Two chips are to be randomly sampled from the box without replacement. Let X be the sum of the numbers on the two chips to be sampled. (a) Write out all of the possible outcomes for this...
answer is A. show work please A box contains 14 electrical switches: 8 working switches & 6 "duds." Switches will be randomly chosen, one-at-a-time & without replacement, until the 3rd working switch is selected Determine the probability that 7 switches are chosen. 20) a) .105 b).122 c).136 d) .148e).175 A box contains 14 electrical switches: 8 working switches & 6 "duds." Switches will be randomly chosen, one-at-a-time & without replacement, until the 3rd working switch is selected Determine the probability...
Problem 3: An urn contains 50 marbles(35 green and 15 white). (a)15 marbles are selected without replacement. Find the probability that exactly 10 out of 15 selected are green. (b) 2 marbles are selected without replacement. Find the probability that 1 green and 1 white is obtained. (c) Can you solve part (a) and part (b) by using binomial distribution? And why?