Question

A student entering a doctoral program in educational psychology is required to select three courses from the list of courses provided as part of his or her program.


(a) List all possible three-course selections. 

(b) Comment on the likelihood that EPR 662, EPR 609, and EPR 656 will be selected.


Score: 0 of 1 pt 14 of 17 (13 complete) 1.3.7 A student entering a doctoral program in educational psychology is required to select three courses from the list of courses provided as part of his or her program (a) List all possible three-course selections. (b) Comment on the likelihood that EPR 662, EPR 609, and EPR 656 will be selected. Click the icon to view the course list (a) Select all the possible three-course selections below 609, 608, 656 D. 662, 608, 656 B. A. 609, 608, 622 C. 622, 671, 622 DE. 662, 656, 622 G. 608, 622, 608 DL 608, 656, 622 DK. 682, 662, 609 M. 662, 609, 608 F. 662, 662 H. 609, 656, 622 . 662, 608, 622 L 662, 609, 622 N 662, 609, 656 1 Course list EPR 662, Fieldwork Methods in Educational Research EPR 609, Theory of Measurement EPR 608, Research in Child Development EPR 656, Methods of Multivariate Analysis EPR 622, Educational Research Planning and Interpretation Print Done Click to select your Clear All O Type here to search


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Answer #1

(A)

option B is incorrect because 671 is not a coure

option F is incorrect because only two courses selected

option G is incorrect because 608 is selected twice

Optin K is incorrect because 662 is selected twice

Except these options, all are correct answer

Option A, C, D, E,H,I,J,L,M and N are correct

(b) there are 5 courses in total and we can select only 3 at a time

So, total number of possible selection = \binom{5}{3} = 5!/[(5-3)!*3!] = 10

So, there are 10 possible ways to select three courses at a time

So, the likelihood of selecting EPR 662, EPR 609 and EPR 656 = 1/10 = 0.1

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