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26.11.2019 •
Mathematics
Anormally distributed population has a mean of 475 and a standard deviation of 60.
a. determine the probability that a random sample of size 16 selected from this population will have a sample mean less than 435.
b. determine the probability that a random sample of size 25 selected from the population will have a sample mean greater than or equal to 501.
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Ответ:
a. 0.0038 b. 0.0151
Step-by-step explanation:
Given : A normally distributed population has a mean of 475 and a standard deviation of 60.
i.e.
Let be the sample mean.
Formula :
a. For sample n= 16
Then, the probability that a random sample of size 16 selected from this population will have a sample mean less than 435. will be :-
∴ The probability that a random sample of size 16 selected from this population will have a sample mean less than 435 = 0.0038
b. For sample n= 25
Then, the probability that a random sample of size 16 selected from this population will have a sample mean less than 435. will be :-
∴ The probability that a random sample of size 25 selected from the population will have a sample mean greater than or equal to 501 = 0.0418
Ответ:
-2x+8=x-1
add 2x to both sides
8=3x-1
add 1
9=3x
divide 3
3=x
sub
y=x-1
y=3-1
y=2
(x,y)
(3,2)