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[answered] Assignment 3 week 9-week 11 Student Full Name:_____________

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Assignment 3 week 9-week 11

Student Full Name:___________________________________ .

Student ID:__________________________________________ .

CRN No:____________________________________________ .

Branch: _____________________________________________. STATISTICS

(STAT-101) Total Points

True/False ____/6 MCQ ____/6 Short Answer ____/18 Total ____/30 Good Luck STATISTICS (STAT-101) Marks- 30

Answer all the Questions on the same question paper. Section-I

State whether the following statements are True or False. (6 marks, 1 Mark

Each)

1. A type I error is the mistake of rejecting the null hypothesis when it is

actually true.

2. If P ?value is greater than ? (level of significance) reject the null

hypothesis.

3. Two samples are dependent if the sample values are matched pairs.

4. In case of hypothesis testing for a sample, the t statistic is used if is not

known and sample size n is greater than 30 (n > 30).

5. A claim that two population proportions are equal, each of the two

samples must satisfy the requirement that ? 5 and ? 5.

6. In an unpaired samples t-test with sample sizes n1= 21 and n2= 11, the

value of t should be obtained at 10 degree of freedom. Section-II

(Multiple Choice Questions)

(6 marks, 1 Mark Each)

1. Area of the rejection region depends on ?

a. Size of ?

b. Size of ?

c. Test-Statistic.

d. Number of values

2. A two-tailed test is one where:

a. results in only one direction can lead to rejection of the null

hypothesis

b. negative sample means lead to rejection of the null hypothesis

c. results in either of two directions can lead to rejection of the null

hypothesis

d. no results lead to the rejection of the null hypothesis

Page 2 of 4 3. A decision in a hypothesis test can be made by using a

a. P-value

b. Critical Value

c. A and B

d. None of the above

4. When carrying out a large sample test of H0: 0 = 10 vs. Ha: 0 > 10 by

using a rejection point, we reject H0 at level of significance when the

calculated test statistic is:

a. Less than b. Less than - c. Greater than /2

d. Greater than 5. A randomly selected sample of 500 college students was asked whether

they had ever used the drug Ecstasy. Sixteen percent (16% or 0.16) of the

500 students surveyed said they had. Which one of the following

statements about the number 0.16 is correct?

a. It is a population proportion.

b. It is a margin of error.

c. It is a sample proportion.

d. It is a randomly chosen number.

6. Two teams of workers assemble automobile engines at a manufacturing

plant in Michigan. A random sample of 145 assemblies from team 1

shows 130 acceptable assemblies. A similar random sample of 125

assemblies from team 2 shows 120 acceptable assemblies. The pooled

proportion for acceptable assemblies is:

250

a.

b.

c.

d. 270

270

250

20

270

270

20 Part-II (Multiple Choice Questions)

MCQ

1

2

3

4

Answers (6 marks, 1 Mark Each)

5 Page 3 of 4 6 Section ?III

Answer the following Essay Type Questions (18 marks, 3 Mark Each) 1. A medical researcher claims that less than 20% of American adults are

allergic to a medication. In a random sample of 100 adults, 15% say

they have such an allergy. Test the researcher?s claim at = 0.01.

2. Suppose we would like to determine if the typical amount spent per

customer for dinner at a new restaurant in town is more than $20.00. A

sample of 49 customers over a three-week period was randomly

selected and the average amount spent was $22.60. Assume that the

standard deviation is known to be $5.50. Using a 0.05 level of

significance, would we conclude the typical amount spent per customer

is more than $20.00?

3. The scores on an aptitude test required for entry into a certain job

position have a mean at most 500. If a random sample of 36 applicants

have a mean of 546 and a standard deviation of 120, is there evidence

that their mean score is different from the mean that is expected from all

applicants?. Use a 0.05 level of significance.

4. Suppose a researcher believes that college faculty vote at a lower rate

than college students. She collects data from 200 college faculty and 200

college students using simple random sampling. If 120 of the faculty and

150 of the students voted in the 2016 Presidential election, is there

enough evidence at the 5% level of significance to support the

researcher?s claim? Use the following information to answer questions 5 and 6:

Given the following data of two independent samples of normally

distributed populations

Data Population 1 Population 2 n 23 13 43 41 4.5 5.1 ?

s 5. Test the claim that 1 ? 2 at the ?=0.05 level of significance

6. Construct a 95% confidence interval about 1 ? 2 . Page 4 of 4

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