A) 480
B) 600
C) 720
D) 840
Correct Answer: A
Solution :
Fix up a male and the remaining 4 male can be seated in 4! ways. Now no two female are to sit together and as such the 2 female are to be arranged in five empty seats between two consecutive male and number of arrangement will be\[{}^{5}{{P}_{2}}\]. Hence by fundamental theorem the total number of ways is = \[4!\,\,\times \,\,{}^{5}{{P}_{2}}\] = 24 × 20 = 480 ways.
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