For a certain type of computers, the length of time
between charges of the battery is normally distributed with a mean
of 50 hours and a standard deviation of 15 hours. John owns one of
these computers and want to know the probability that the length of
time will be between 50 and 70 hours.
Entry to a certain University is determined by a
national test. The scores on this test are normally
distributed with a mean of 500 and a standard deviation of
100. Jauna wants to be admitted to this university and she
knows that she much score better than at least 70 % of the students
who took the test. Jauna takes the test and scores 585. Will
she be admitted to this university?
The length of similar components produced by a company
are approximated by a normal distribution model with a mean of 5 cm
and a standard deviation of .02 cm. If a component is chosen
at random
What is the probability that the length of this
component is between 4.98 and 5.02 cm?
B. what is the probability that the length of this
component is between 4.96 and 5.04 cm?
a)
b)
582>K, hence she ll be admitted to the University.
c)
Using Empirical formula,
The probability that the length of this component is between 4.98
and 5.02 cm is 0.68.
The probability that the length of this component is between 4.96 and 5.04 cm is 0.95.
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