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The number of words from the letters of the word 'BHARAT' in w

Question

The number of words from the letters of the word $^{'} B H A R A T^{'}$ in which B and H will never come together, is

360

240

120

none of these

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The number of words from the letters of the word

^{'} B H A R A T^{'}

in which B and H will never come together, is

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Text solutionVerified

Total number of letters = 6

in which letter "A" in repeated

twice

∴

no of different words formed

= \frac{6 !}{2 !} = 360

now, when B and H are together,

trent then as a bunch, then we

get S letters (in which again "A"

in repeated twice) which can

be arranged in

\frac{5 !}{2 !}

ways

Also, B and H can be arranged

in 2! ways in them selves )

∴

no of arrangements with B and H

together

= \frac{5 !}{2 !} \times 2! = 120 w a ys

So Number of words in which B and H

are never together

=

Total number of words

-

Number of words in which

B and H are together

360 - 120 = 240

⋆

wrong option

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Question Text	The number of words from the letters of the word $^{'} B H A R A T^{'}$ in which B and H will never come together, is
Answer Type	Text solution:1
Upvotes	150

The number of words from the letters of the word ′BHARAT′ in which B and H will never come together, is

Text solutionVerified

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The number of words from the letters of the word $^{'} B H A R A T^{'}$ in which B and H will never come together, is