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9 Sep 2020
Ten percent of the engines manufactured on an assembly line are
defective. If engines are randomly selected one at a time and
tested
a) What is the probability that the first non-defective engine
will be found on the second trial?
b) What is the probability that the third non-defective engine
will be found
i. on the fifth trial?
ii. on or before the fifth trial?
c. Find the mean and variance of the number(position) of the
trial on which:
i. the first non-defective engine is found.
ii. the third non-defective engine is found.
d. Given that the first two engines tested were defective, what
is the probability that at least two more engines must be tested
before the first non-defective is found?
e. Find the probability that out of 8 randomly selected engines
exactly 5 will be defective.
Ten percent of the engines manufactured on an assembly line are
defective. If engines are randomly selected one at a time and
tested
a) What is the probability that the first non-defective engine
will be found on the second trial?
b) What is the probability that the third non-defective engine
will be found
i. on the fifth trial?
ii. on or before the fifth trial?
c. Find the mean and variance of the number(position) of the
trial on which:
i. the first non-defective engine is found.
ii. the third non-defective engine is found.
d. Given that the first two engines tested were defective, what
is the probability that at least two more engines must be tested
before the first non-defective is found?
e. Find the probability that out of 8 randomly selected engines
exactly 5 will be defective.
9 Mar 2023
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