I need help with the questions in bold only:

Betsy is interested in relating quality of teaching to quality of research by college professors. She has access to a sample of 50 social science professors who were teaching at the same university for a 10-year period. Over this 10-year period, the professors were evaluated on a 5-point scale on quality as instructors and on quality of their courses. Betsy has averaged these ratings to obtain an overall quality rating as an instructor (rating_1) and the overall quality rating of the courses (rating_2) for each professor. In addition, Betsy also has the number of articles that each professor published during this time period (num_pubs) and the number of times these articles were cited by other authors (cites).

1. Conduct a correlational analysis to investigate the relationships among these variables. Identify the following on the output:

a. p value for the correlation between rating_1 and rating_2 - Where is it in the table?

b. Correlation between cites and num_pubs

c. Correlation between cites and rating_1

2. What is the relationship between the number of articles published and the overall quality of the instructor?

Descriptive Statistics
	Mean	Std. Deviation	N
Overall quality as an instructor	4.1670	.59731	50
Overall course quality	3.9310	.64664	50
Number of publications	8.40	11.348	50
Number of times cited by other authors	49.52	57.272	50

Correlations
	Overall quality as an instructor	Overall course quality	Number of publications	Number of times cited by other authors
Overall quality as an instructor	Pearson Correlation	1	.638**	.232	.312*
Sig. (2-tailed)		<.001	.105	.028
N	50	50	50	50
Overall course quality	Pearson Correlation	.638**	1	.347*	.372**
Sig. (2-tailed)	<.001		.014	.008
N	50	50	50	50
Number of publications	Pearson Correlation	.232	.347*	1	.828**
Sig. (2-tailed)	.105	.014		<.001
N	50	50	50	50
Number of times cited by other authors	Pearson Correlation	.312*	.372**	.828**	1
Sig. (2-tailed)	.028	.008	<.001
N	50	50	50	50
**. Correlation is significant at the 0.01 level (2-tailed).
*. Correlation is significant at the 0.05 level (2-tailed).