How many premutations of the letters of the word " BAHRAIN" end with "R"?
BAHRAIN
If R is the ending word,
Then, number of B= 1
number of A= 2
number of H= 1
number of I = 1
number of N= 1 left in the word "BAHRAIN"
Total number of letters = 1+2+1+1+1=6
So, Total number of permutations= "\\dfrac{6!}{1!\\times 2!\\times1!\\times1!\\times1!}=\\dfrac{6!}{2!}=360"
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