Question
An irregular example of 100 understudies is taken from the number of inhabitants in all low maintenance understudies in the U.S., for which the general
An irregular example of 100 understudies is taken from the number of inhabitants in all low maintenance understudies in the U.S., for which the general populace of females is 0.6.
n=100
p=0.6
1) Test to check whether we can utilize the typical dissemination.
np= Answer and nq= Answer
2) Since the populace extent is p=0.6, we know the mean of the examining extents is
p= Answer
3) What is the standard deviation?
p^= Answer (Round to the closest thousandth.)
A review was taken at a nursing home with respect to inclinations in music and it was discovered that:
12 tune in to western
11 tune in to old style
14 tune in to jazz
8 tune in to western and jazz
9 tune in to jazz and old style,
5 tune in to western and old style
8 tune in to none of these
3 tune in to every one of the three.
What number of individuals were reviewed?
The extent of left-gave individuals in everybody is about 0.1. Assume an irregular example of 225 individuals is noticed.
1) What are guess esteems, mean of test extent, and standard blunder?
np= Answer and nq= Answer
p= Answer
p= Answer
2)
What span is practically sure (likelihood 0.997) to contain the example extent of left-gave individuals?
The example extent is practically sure to be among ______ and ________.
3)
a) Find the rough likelihood of in any event 30 of every 225 of being left-given. What is the example extent?
p= Answer (Round to the closest 100th.)
b) What is the z-score?
P(p 0.13) = P(z Answer )
4) Find the likelihood utilizing the ordinary table (opens in new window).
P(p^ 0.13) = P(z 1.5) = Answer
The yearly compensation for a specific occupation has a typical circulation with a mean of $54,000 and a standard deviation of =$5000. What is the likelihood that the mean compensation of arbitrary example of 100 specialists is close to $54,215?
1)
x= Answer (Do exclude the dollar sign)
x= Answer
..1..
2) Fill in spaces.
P(x ___ 54,215) = P(z __ ______) = ____________
3)There is a(n) _____% chance that the mean size of an irregular example is close to $54,215.
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