Question

The following two samples were collected as matched pairs. Complete parts? (a) through? (d) below. Pair 1 2 3 4 5 6 7 Sample 1 4 5 8 5 7 6 7 Sample 2 5 3 4 3 4 5 4 a. State the null and alternative hypotheses to test if a difference in means exists between the populations represented by Samples 1 and 2. Let mud be the population mean of? matched-pair differences for Sample 1 minus Sample 2. Choose the correct answer below. B. Find the test statistic using a=0.01 The critical value(s) is (are) Interpret the results of the hypothesis test using a=0.01. Choose the correct answer below a. reject the null hypothesis because the test statistic is less than the critical t-score b. do not reject the null hypothesis because the test statistic is greater than the critical t-score c. reject the null hypthesis because the test statistic is greater than the critical t-score d. do not reject the null hypothesis because the test statistic is less than the critical t-score c. identify th p-value interpret the results of the p-value. choose the correct answer below a. do not reject the null hypothesis because the p-value is less that or equal to the given a=0.01 level b. do not reject the null hyptheis because the p-value is greater than 0.01 level c.reject the null hypothesis because the p-vaule is less tah or equal to the given 0.01 level d.reject the null hypothesis because the p-value is grrater than the a=0.01 level d.What assumptions need to be made in order to perform this procedure?

Answer #1

Sample 1 | Sample 2 | |

Mean | 5.375 | 3.75 |

Variance | 4.839286 | 1.071429 |

Observations | 8 | 8 |

The test statistic:

P-value: 0.041675

Critical value:

do not reject the null hypothesis because the test statistic is less than the critical t-score

c) P-value: 0.041675

do not reject the null hypothesis because the p-value is greater than 0.01 level

d) The test statistic is not significant and failed to reject the null hypothesis. There is insufficient evidence to support that the paired means are different.

The accompanying table shows two samples that were collected as
matched pairs. Complete parts (a) through (d) below.
Pair:
1 7 5
2 5 2
3 8 7
4 4 5
5 5 1
6 9 9
a. State the null and alternative hypotheses to test if the
populatio represented by Sample 1 has a higher mean than the
population represented by Sample 2. Let ud be the population mean
of matched-pair differences for Sample 1 minus Sample 2. Choose...

Test the hypothesis, using (a) the classical approach and
then (b) the P-value approach. Be sure to verify the requirements
of the test. H0: p=0.6 versus H1: p>0.6 n=200; x=140,
α=0.05
(a) Choose the correct result of the hypothesis test for the
classic approach below.
A.Do not reject the null hypothesis, because the test statistic
is greater than the critical value.
B.Do not reject the null hypothesis, because the test statistic
is less than the critical value.
C.Reject the null...

Consider the following hypothesis statement using α= 0.10 and
data from two independent samples. Assume the population variances
are equal and the populations are normally distributed. Complete
parts a and b.
H0: μ1−μ2≤11 x1=66.8 x2=54.3
H1: μ1−μ2>11 s1=19.1 s2=17.7 \
n1=19 n2=21
a. Calculate the appropriate test statistic and interpret the
result.
The test statistic is . (Round to two decimal places as
needed.)
The critical value(s) is(are) . (Round to two decimal places
as needed. Use...

The following two samples were collected as matched pairs: Pair
1 2 3 4 5 6 7 8 Sample 1 8 4 6 9 9 7 9 8 Sample 2 5 7 6 5 6 9 7 6
a. State the null and alternative hypotheses to estimate the
difference in means between the populations from which Samples 1
and 2 were drawn. b. Calculate the appropriate test statistic and
interpret the results of the hypothesis test using α = 0.1....

Multiple Choice:
How often do you go out dancing? This question was asked
by a professional survey group on behalf of the National Arts
Survey. A random sample of 95 single men showed that 24% went out
dancing occasionally. Another random sample of 92 single women
showed that 21% went out dancing occasionally. Is the proportion of
single men who go out dancing occasionally higher than the
proportion of single women? Use a 5% level of
significance.
If men are...

The accompanying table contains two samples that were collected
as matched pairs. Complete parts a and b below.
Pair
Sample 1
Sample 2
1
10
4
2
6
7
3
4
6
4
8
3
5
11
5
6
7
9
7
8
5
8
7
5
A.
Construct a 90?% confidence interval to estimate difference in
means between the populations from which Sample 1 and 2 were
drawn.
UCL d-overbar
= ??
LCL d-overbar
= ??
B . What...

Consider the following hypothesis test. Given that n = 84, σ =
8, x = 49.9, and α = 0.01, complete parts a through d below.
H0: μ ≤ 47
HA: μ > 47
a. State the decision rule in terms of the critical value(s) of the
test statistic.
Reject the null hypothesis if the calculated value of the test
statistic, (1)_________ is (2)______________ the critical
value(s),____________ . Otherwise, do not reject the null
hypothesis.
(Round to two decimal places...

Consider the hypotheses shown below. Given that x=41, σ=11,
n=32, α=0.05, complete parts a and b.
H0:μ ≤ 38
H1: μ > 38
a. What conclusion should be drawn?
b. Determine the p-value for this test.
a. The z-test statistic is What? . (Round to two decimal
places as needed.)
The critical z-score(s) is(are) What? . (Round to two decimal
places as needed. Use a comma to separate answers as needed.)
Because the test statistic ▼ (is greater than the...

Use the contingency table to the right to complete parts? (a)
through? (c) below. A B Total 1 42 18 60 2 18 22 40 Total 60 40 100
a. Find the expected frequency for each cell. A B Total 1 nothing
nothing 60 2 nothing nothing 40 Total 60 40 100 ?(Type integers or?
decimals.) b. Compare the observed and expected frequencies for
each cell. Choose the correct answer below. A. The expected values
are always greater than the...

onsider the hypothesis test below, with nequals63 and p
overbarequals0.41. Upper H 0: pequals0.36 Upper H Subscript Upper
A: pnot equals0.36 alphaequals0.01 a. State the decision rule in
terms of the critical value of the test statistic. b. State the
calculated value of the test statistic. c. State the conclusion. a.
Select the correct choice below and fill in the answer box(es) to
complete your choice. (Round to two decimal places as needed.) A.
Reject the null hypothesis if the...

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