The letters of the word ‘TOSS’ are permuted in all possible ways and the words thus formed are arranged as in a dictionary, the rank of the word ‘TOSS’ is

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Solution

The correct option is B 10
Rank of TOSS = $\frac{3}{2!} \times 3! + 0 \times 2! + 0 \times 1! + 1 = 9 + 1 = 10$

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The letters of the word ‘TOSS’ are permuted in all possible ways and the words thus formed are arranged as in a dictionary, the rank of the word ‘TOSS’ is

The correct option is B 10Rank of TOSS = 32!×3!+0×2!+0×1!+1=9+1=10

The correct option is B 10
Rank of TOSS = $\frac{3}{2!} \times 3! + 0 \times 2! + 0 \times 1! + 1 = 9 + 1 = 10$