Red flag, 3 white flags and 2 blue flags are arranged in a line such that: i. No two adjacent flags are of the same colour ii. The flags at the ends are of 2 different colours. In how many different ways the flags be arranged?
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Answer:5 different flags so we can make flag by
2flags=5x4=20
3flags=5x4x3=60
4flags=5x4x3x2=120
5flags=5x4x3x2x1=120 ways
so the number of ways to make different signs is 120+120+60+20=320 ways
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