Math, asked by nidharshansubu, 5 months ago

Find the number of words of 5 letters such that each can be formed with the
letters of the words "CHROMATE". (These words need not have meaning) if each
letter may be repeated in any arrangement.​

Answers

Answered by yaminijayaraman38
27

Answer:

Case 1 out of 5 3 are alike of one kind and 2 are different =2C1×5C2×5!÷3!=400

Case 2 3 are alike of one kind and 2 of other kind = 2C1×2C1×5!÷3!2!=40

CASE 3 2 are alike of one kind and two are alike of other kind and one is different =3C2×4C1×5!÷2!2!=3C260

CASE 4 2 are alike 3 are different =3C2×5C3×5!÷2!=1800

CASE 5 all are different =6!=720

Total = 400+40+360+720+1800

=3320

Answered by saranyan19082000
3

Answer:

32768

Step-by-step explanation:

the number of words is  8^5 = 8*8*8*8*8 = 32768.

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