________ 6. How many ways can 8 students sit around a circular table?
a. 720 b. 5,040 c. 64 d. 40,320
________ 7. How many ways can a teacher select a committee of 5 students out of 12 students?
a. 95,040 b. 972 c. 60 d. 792
_______ 8. Albert has 3 shirts and 5 caps. He wants to know how in how many ways can he wear them to create different outfits. Which counting technique will help him?
Fundamental principle of counting c. linear permutation
Circular permutation d. combination
_______9 Anna wants to determine the number of ways her group with 5 members can be seated around a circular table. Which counting technique will help her?
a Fundamental principle of counting c. linear permutation
Circular permutation d. combination
_______10. 10 students will be arranged in a row. Which counting technique will be used to find the number of ways it can be done?
a Fundamental principle of counting c. linear permutation
b, Circular permutation d. combination​