2. You need to make 7 usable experimental prototypes for a part that is rather difficult to fabricate effectively. On any attempt to make the part there is a 0.8 probability that the process will turn out successful and the part will be usable. a.) What is the probability that it will take you 10 attempts to end up with 7 usable parts?
b.) What is the expected number of attempts you must make and what is the standard deviation?
3. Suppose now that instead of setting out to make 7 usable
parts, you decide in advance you will just attempt the process 10
times and see how many usable parts you get from that.
a.) What is the probability you will end up with exactly 7 usable
parts?
b.) What is the expected value and standard deviation of the number of usable parts you'll have?
2. You need to make 7 usable experimental prototypes for a part that is rather difficult...
QUESTION 1 2 points Save Answer You have a device that wants to transmit many packets to a router, which is sometimes busy serving other users. At every second, your device attempts to send a packet. It succeeds with probability 1/5 and the success of any attempt is independent of the success of other attempts. Let N be the number of attempts until the first success. What type of random variable is N? Bernoulli Binomial Geometric O Poisson QUESTION 2...
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