Number of ways in which all the letters of the words "ALASKA" can be arranged in a circle distinguishing between the clockwise and anticlockwise arrangement, is

Number of ways in which all the letters of the words "ALASKA" can be a

1.	Number of ways in which all the letters of the words "ALASKA" can be arranged in a circle distinguishing between the clockwise and anticlockwise arrangement, is
Answer» Total possible combinations=`(6!)/(3!)=120` Total possible ways=`(6!)/(3!)*1/6=120/6=20` Option 3 is correct.

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Number of ways in which all the letters of the words "ALASKA" can be arranged in a circle distinguishing between the clockwise and anticlockwise arrangement, is

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