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Pengujian Hipotesis 1

Total questions: 20

Worksheet time: 33mins

Name
Class
Date
1.
Which of the following shows a right-tailed test?
a)
Ha: µ < 15
b)
H0: µ < 15
c)
Ha: µ > 15
d)
H0: µ > 15
2.
In testing hypotheses, which of the following would be strong evidence against the null hypothesis?
a)
using a small level of significance
b)
using a large level of significance
c)
obtaining data with a small p-value
d)
obtaining data with a low test statistic
3.
A P-value indicates:
a)
the probability that the null hypothesis is true
b)
the probability that the alternative hypothesis is true
c)
the probability of obtaining the results (or one more extreme) if the null hypothesis is true
d)
probability of a Type I error
4.

Suppose the P-value for a hypothesis test is 0.0304. Using a = 0.05, what is the appropriate conclusion?

a)

a) Reject the null hypothesis

b)

b) Reject the alternative hypothesis

c)

c) Fail to reject the null hypothesis

d)

d) Fail to reject the alternative hypothesis

5.

When p-value is greater than alpha we:

a)

Reject Ho

b)

Fail to reject Ha

c)

Fail to reject Ho

d)

Reject Ha

6.
Define a Type I error?
a)
The failure to reject a false null hypothesis
b)
Rejecting a true null hypothesis
c)
The acceptance to reject a null hypothesis
d)
Accepting a true null  hypothesis
7.
When do you use a t-value instead of a z-value? 
a)
When n < 30
b)
When n ≥ 30
c)

When all of the data normally distributed

d)

When sig. alpha = 5%

8.

A __________ occurs if you accept the null hypothesis when it is false.

a)

Type I error

b)

Type II error

9.

A __________ occurs if you reject the null hypothesis when it is true.

a)

Type I error

b)

Type II error

10.

What is the 5 steps procedure for hypothesis testing?

a)

1) State the hypotheses and identify the claim

2) Find the critical value

3) Compute the test value

4) Summarize the results

5) Make the decision (reject or not reject)

b)

1) State the hypotheses and identify the claim

2) Compute the test value

3) Find the critical value

4) Make the decision (reject or not reject)

5) Summarize the results

c)

1) State the hypotheses and identify the claim

2) Find the critical value

3) Compute the test value

4) Make the decision (reject or not reject)

5) Summarize the results

11.

A manufacturer claims that his tires last at least 40,000

miles. A test on 25 tires reveals that the mean life of a tire

is 39,750 miles, with a standard deviation of 387 miles.

Test the Manufacturer’s claim at α = .01.

a)

Reject Ho

b)

Reject Ha

c)

Fail to reject Ho

d)

Fail to reject Ha

12.

In performing a hypothesis test where the null

hypothesis is that the μ = 6.9. A random sample of 16

items is selected. The sample mean is 7.1 and the sample

standard deviation is 2.4. It can be assumed that the

population is normally distributed at α = .05.

a)

Reject Ho

b)

Reject Ha

c)

Fail to reject Ho

d)

Fail to reject Ha

13.

A fast food outlet claims that the mean waiting time in

line is less than 1.9 minutes. A random sample of 20

customers has a mean of 1.7 minutes with a standard

deviation of 0.8 minute. If α = 0.05, test the fast food

outlet's claim using P-values.

a)

Reject Ho

b)

Reject Ha

c)

Fail to reject Ho

d)

Fail to reject Ha

14.

A fast food outlet claims that the mean waiting time in

line is less than 3.5 minutes. A random sample of 20

customers has a mean of 3.7 minutes with a standard

deviation of 0.8 minute. If α = 0.05, test the fast food

outlet's claim.

a)

Reject Ho

b)

Reject Ha

c)

Fail to reject Ho

d)

Fail to reject Ha

15.

Heathrow Airport provides a car parking lot where people can wait to pick up arriving passengers. To decide if the car lot has enough parking places, the airport parking manager needs to know if the mean time in the lot is more than 16 minutes. A sample of 12 recent customers showed they were in the lot for the following lengths of time (in minutes): 10, 12, 15, 11, 18, 22, 14, 11, 19, 20, 24, & 17.

The manager feels that the mean time in the lot is more than 16 minutes.

a)

One sample hypothesis testing with σ known

b)

Two sample hypothesis testing with σ known

c)

One sample hypothesis testing with σ unknown

d)

One sample hypothesis testing with σ unknown

e)

All answer are wrong

16.

Kapan kita memilih t statistik?

a)

Kalau varian populasi diketahui

b)

kalau varian populasi tidak diketahui

c)

kalau standar deviasi sample tidak diketahui

d)

kalau degree of fredom diketahui

e)

kalau standar deviasi unknown

17.

Berapakah nilai z untuk α 5%?

a)

95%

b)

0,4750

c)

0,0199

d)

1,96

e)

1,05

18.

Berapakah nilai t table

n = 20

α = 0,01

σ = 0,5

one tailed test

a)

2,539

b)

2,528

c)

2,845

d)

2,861

e)

1,325

19.

Suatu hipotesis null menyatakan = 200 unit.

Apakah rata-rata dari 50 sample sebesar 203,5, dengan σ=16, masih sesuai dengan hipotesis tersebut?

a)

Hypothesis null masih diterima

b)

Hipotesis null ditolak

c)

Hipotesis tidak berlaku karena missing apha

d)

Hipotesis alternate diterima

20.
The weight of the average 6th grade student's backpack (with books in it) is 18.4 lbs. The principal of the school thinks that the backpack does not weight 18.4 lbs. What is the null and alternate hypothesis? 
a)
H0 = 18.4
Ha = 18.4
b)
H0 = 18.4
Ha > 18.4
c)
H0 = 18.4
Ha < 18.4
d)
H0 = 18.4
Ha ≠ 18.4