Question

. In how many ways can the letters of the
words BOTTOM be arranged in the form of
words so that the two 'T's do not come
together?​

Answer 1

Let's consider both the T's to be one letter therefore total ways are 5!/2!×2!= 30 ways.

Now total possible outcomes are 6!/2!×2! = 180 ways

When both the T's wont be together are 180-30 = 150 ways.

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Answer 2

Answer:

The arrangement of these words become senseless without coming 2 t's together.

Step-by-step explanation: