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If there are six periods in each working day of a school, in how many ways can one arrange 5 subjects such that each subject is allowed at least one period?
3500
1800
3550
3650
Alternatively this can be derived using the following approach. 5 subjects can be selected in 5C5 ways. Remaining 1 subject can be selected in 5C1 ways. These 6 subjects can be arranged themselves in 6! ways. Since two subjects are same, we need to divide by 2! Total number of arrangements = (5C5 × 5C1 × 6!)/2! = 1800
By: MIRZA SADDAM HUSSAIN ProfileResourcesReport error
jeenu singla
correct answer is not in option
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