- Tardigrade
- Question
- Mathematics
- There are nine different books on a shelf, four red and five are green. Number of ways in w̧hich it is possible to arrange these books if Column I Column II A the red books must be together and green books together P (4) 6 ! B the red books must be together whereas the green books may or may not be together Q (8) 6 ! C no two books of the same colour are adjacent R (20) 6 ! D if the books are arranged on a round table and no two of the three specified books are together S (24) 6 !
Q.
There are nine different books on a shelf, four red and five are green. Number of ways in w̧hich it is possible to arrange these books if
Column I
Column II
A
the red books must be together and green books together
P
B
the red books must be together whereas the green books may or may not be together
Q
C
no two books of the same colour are adjacent
R
D
if the books are arranged on a round table and no two of the three specified books are together
S
Column I | Column II | ||
---|---|---|---|
A | the red books must be together and green books together | P | |
B | the red books must be together whereas the green books may or may not be together | Q | |
C | no two books of the same colour are adjacent | R | |
D | if the books are arranged on a round table and no two of the three specified books are together | S |
Solution: