2. (a) In how many ways can 5 blue balls, 4 white balls and the rest 6 dierent colour balls be arranged in a
row?
(b) A company has 10 software engineers and 6 civil engineers. In how many ways can a committee of 4
engineers be formed from them such that the committee must contain exactly 1 civil engineer?
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a) 5 b, 4w, 6d
total 15 balls
no. of ways in which the balls can be arranged in a row = 15! / (5!×4!)
b) 10 s, 6c
committee 4 s and 1c
= 10c4× 6c1
= 10×9×8×7×6/4×3×2
=1260
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