In: Math
Can someone send me a screen shot of how to input this into SPSS data and variable view to obtain the information provided below?
Question 1
The nominal scale of measurement is used to measure academic program in this example because data collected for the students is nothing but the names of their major subjects or classes and their status of mood whether they are nervous or excited.
Question 2
The nominal scale of measurement is used to measure feeling about PSY 3002 because the feeling is explained by two categories such as nervous and excited.
Question 3
This scenario required a Chi-square test of independence between two categorical variables. For this scenario, two categories are given as major subject and feeling. Here, we have to check the hypothesis whether the two categorical variables major subject of student and feeling of a student are independent of each other or not.
Question 4
For this scenario, the null and alternative hypotheses are given as below:
Null hypothesis: H0: The two categorical variables major subject of student and the feeling of the student are independent of each other.
Alternative hypothesis: Ha: The two categorical variables major subject of student and feeling of student are not independent from each other.
We can also write these hypotheses as below:
Null hypothesis: H0: There is no any relationship between two categorical variables such as major subject of student and feeling of student.
Alternative hypothesis: Ha: There is a relationship between the two categorical variables such as major subject of student and feeling of student.
Question 5
The Chi square test statistic is given as 16.94235589.
Question 6
Number of rows = r = 2
Number of columns = c = 2
Degrees of freedom = (r – 1)*(c – 1) = (2 – 1)*(2 – 1) = 1*1 = 1
Degrees of freedom = 1
Question 7
P-value = 0.0000385
(by using Chi square table or excel)
Question 8
Reject the null hypothesis because p-value is less than alpha value 0.05.
Question 9
Yes, results are statistically significant because p-value for this test is given as 0.0000385 which is less than alpha value 0.05.
Question 10
There is sufficient evidence to conclude that there is a relationship between the two categorical variables such as major subject of student and feeling of student.
There is sufficient evidence to conclude that two categorical variables major subject of student and feeling of student are not independent from each other.
Required output for Chi square test is given as below:
Observed Frequencies |
|||
Column variable |
|||
Row variable |
Nursing |
Psychology |
Total |
Nervous |
16 |
3 |
19 |
Excited |
4 |
17 |
21 |
Total |
20 |
20 |
40 |
Expected Frequencies |
|||
Column variable |
|||
Row variable |
Nursing |
Psychology |
Total |
Nervous |
9.5 |
9.5 |
19 |
Excited |
10.5 |
10.5 |
21 |
Total |
20 |
20 |
40 |
Data |
|
Level of Significance |
0.05 |
Number of Rows |
2 |
Number of Columns |
2 |
Degrees of Freedom |
1 |
Results |
|
Critical Value |
3.841459149 |
Chi-Square Test Statistic |
16.94235589 |
p-Value |
0.0000385 |
Reject the null hypothesis |
Can someone send me a screen shot of how to input this into SPSS data and variable view to obtain the information provided below?
Observed Frequencies |
|||
Column variable |
|||
Row variable |
Nursing |
Psychology |
Total |
Nervous |
16 |
3 |
19 |
Excited |
4 |
17 |
21 |
Total |
20 |
20 |
40 |
Enter data in SPSS in three variables. Row, col and frequency.
Now weight the data by frequency:
In menu DATA ---weight cases--- ( weight cases by frequency)
Or spss command is
WEIGHT BY frequency.
Now you do chi square analysis for the two variables row and column.
Analyze---descriptive statistics ---cross tabs ( select row in row variable and col in col variable, in sub menu statistics select chi square and ok
CROSSTABS
/TABLES=row BY col
/FORMAT=AVALUE TABLES
/STATISTICS=CHISQ
/CELLS=COUNT
/COUNT ROUND CELL.
row * col Crosstabulation |
||||
Count |
||||
col |
Total |
|||
1 |
2 |
|||
row |
1 |
16 |
3 |
19 |
2 |
4 |
17 |
21 |
|
Total |
20 |
20 |
40 |
Chi-Square Tests |
|||||
Value |
df |
Asymptotic Significance (2-sided) |
Exact Sig. (2-sided) |
Exact Sig. (1-sided) |
|
Pearson Chi-Square |
16.942a |
1 |
.000 |
||
Continuity Correctionb |
14.436 |
1 |
.000 |
||
Likelihood Ratio |
18.427 |
1 |
.000 |
||
Fisher's Exact Test |
.000 |
.000 |
|||
Linear-by-Linear Association |
16.519 |
1 |
.000 |
||
N of Valid Cases |
40 |
||||
a. 0 cells (0.0%) have expected count less than 5. The minimum expected count is 9.50. |
|||||
b. Computed only for a 2x2 table |