The value of zα/2 when determine the 96%
confidence interval for p.
The decision rule (aka,...
The value of zα/2 when determine the 96%
confidence interval for p.
The decision rule (aka, the rejection region) for testing the
following pair of hypotheses at the .05 level of significance when
the population standard deviation is unknown and a random sample of
size 28 is taken.
H0: µ = 18
Ha: µ < 18
The value of tα/2 when determine the 99%
confidence interval for µ when the sample standard deviation of the
population is unknown and a sample size of 35 was taken from a
normally distribution random variable.
P(Y > 57) where Y has a normal distribution with µ = 64 and
σ = 7.
Please provide diagrams, when needed to be included.
Solutions
Expert Solution
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comment.
When to use a Confidence interval vs a p-value?
How do I find the Confidence interval using Z*?
I have values for r, SE, s, and sample size. Also Z* for 80, 90, 95, 98, 99%
please explain formulas/calculations and info, Thank You
Determine the critical value that
corresponds to a 96% level of confidence.
Determine the point estimate () of the population proportion and
the margin of error (E) for the given confidence interval. Lower
bound: 0.223, upper bound: 0.285 (Round to the
nearest thousandth)
A survey found 195 of 250 randomly selected Internet users have
high-speed Internet access at home. Construct a 90% confidence
interval for the proportion of all Internet users who have
high-speed Internet access at home. (Round to
the nearest thousandth)...
Construct a confidence interval for
p 1 minus p 2
at the given level of confidence.
x 1 equals
379
,
n 1 equals
506
,
x 2 equals
421
,
n 2 equals
559
,
95
%
confidence
The
95
%
confidence interval for
p 1 minus p 2
is
(nothing
,nothing).
Construct a confidence interval for p 1 minus p 2 at the given
level of confidence. x 1 equals29, n 1 equals241, x 2 equals31,
n 2 equals312, 90% confidence
The decision rule (aka, the rejection region) for testing the
following pair of hypotheses at the .01 level of significance when
a sample size of 45 is taken.
H0: p = .45
Ha: p ≠ .45
P (p̂ < 0.35) where p̂ is approximately normally distributed
with p = .33 and n = 100.
c. Determine the p-value for testing:
H0: µ = 43
Ha: µ ≠ 43
when a random sample of size 30 was
taken from a normal...
The decision rule (aka, the rejection region) for testing the
following pair of hypotheses at the .01 level of significance when
a sample size of 45 is taken.
H0: p = .45
Ha: p ≠ .45
P (p̂ < 0.35) where p̂ is approximately normally distributed
with p = .33 and n = 100.
Determine the p-value for testing:
H0: µ = 43
Ha: µ ≠ 43
when a random sample of size 30 was
taken from a normal population...
1. Determine whether to use zα /2
or tα /2 . Find the critical
value.
Given n = 8 and s = 3 for a 95% confidence
interval.
2. Find tα /2 with n =
24 for a 98% confidence interval.
3. In a study of 100 middle school children, the mean number of
hours weekly spent playing video games was 15 hours with a standard
deviation of 2 hours. Find the point estimate for the true mean
number of hours weekly...
1. Find the critical value
?) ??/z 2 , for a 96% confidence level.
?) ??/z 2 , for a 99.5% confidence level.
?) ??/z 2 , for a 98% confidence level and for a sample of size
24.
?) ta/z 2 , for a 90% confidence level and for a sample of size
39.
In each of the studies summarized, determine which type of
confidence interval (for p or μ) is appropriate, then compute a 99%
confidence interval for the underlying population characteristic.
(a) In a recent study, a random sample of 260 adults was asked if
they eat healthy foods when they dine out at restaurants. Seventy
adults indicated they eat healthy foods at restaurants. (b) A
random sample of 21 washing machines was obtained, and the length
(in minutes) of each wash...