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avinash.sharma (1189)

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Olaaa!! Perrrfect answer. 223  [260 rates]

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Hello raja987654321
 
Please post only one querry at once.
 
(i) As per your query there are seven blank spaces and B in the first position
then the query loks like as :
 
1
2
3
4
5
6
7
B
 
 
 
 
 
 
 
It mean we have to arrange six different letters in six place. Now think a set of three letters as ABC and ABC as
           
A
B
C
 
A
B
C
 
In this arrangement the letters in first batch as well as in second batch can be arranged as 3! manner so total arrangements are 3! * 3! = 36 arrangements.
 
Now as in the first set there are two cases where C will be at last place and number of arragements where C be at starting position in second sets are 2! = 2 so there are 2*2 = 4 possible arrangements where C must be come together. Same way when B at last place and A at last place in first set then there are again 2 arrangements possible where each letter at startig in the second set so totol 12 arrangements are possible where letters occupy consecutive positions.
 
Now total requisite arrangements are 36 - 12 = 24
 
Again in the first set there are 2! ways where B in the Starting position so we should avoid these cases too.
 
So we reach at 24 - 2 = 22 cases, which is your answer.
 
 
(2) Answer of this query is (1/120) but if you want to know the complete solution please post it again separately.
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