A lunar mission is made up of x astronauts and is formed from a total

I tried to solve it but Im not sure if I am right or not

Total = 12

so teams can be made as such
2 2 2 2 2 2 here x= 2
3 3 3 3 here x= 3
4 4 4 here x= 4
6 6 here x= 6

If p members are added then what CANT BE P?

1) x , so we need to put p= x ,

if we take x = 2 then p=2 cant be distributed equally among team of 2 as we need 6 members to add one in every team to keep same number of teams

if we take x = 3 then p=3 cant be distributed equally among team of 3 as we need 4 members to add one in every team to keep same number of teams

if we take x = 4 then p=4 cant be distributed equally among team of 4 as we need 3 members to add one in every team to keep same number of teams

if we take x = 6 then p=6 CAN be distributed equally among team of 6 as we need 2 members to add one in every team to keep same number of teams and we can distribute 6 members in 2 teams


2) x + 3 , so we need to put p = x+3 ,

if we take x = 2 then p=5 cant be distributed equally among team of 2 as we need 6 members to add one in every team to keep same number of teams

if we take x = 3 then p=6 cant be distributed equally among team of 3 as we need 4 members to add one in every team to keep same number of teams

if we take x = 4 then p=7 cant be distributed equally among team of 4 as we need 3 members to add one in every team to keep same number of teams

if we take x = 6 then p=9 cant be distributed equally among team of 6 as we need 2 members to add one in every team to keep same number of teams

3) p = 3

3 members can be divided equally when x = 4

4) p = 6

6 members can be divided equally when x= 2

5) p = 8

8 members can be divided equally when x= 3


SO ONLY B don't have all possible ways in which p can be equally divided .

B answer