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There are 12 balls numbered from 1 to 12. The number of ways in which they can be used to fill 8 places in a row so that the balls are with numbers in ascending or descending order is equal to ______. -

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Question

There are 12 balls numbered from 1 to 12. The number of ways in which they can be used to fill 8 places in a row so that the balls are with numbers in ascending or descending order is equal to ______.

Options

  • 12C8

  • 12P8

  • 2 × 12P8

  • 2 × 12C8

MCQ
Fill in the Blanks

Solution

There are 12 balls numbered from 1 to 12. The number of ways in which they can be used to fill 8 places in a row so that the balls are with numbers in ascending or descending order is equal to `underlinebb(2 xx ""^12C_8)`.

Explanation:

Given: 12 balls numbered from 1 to 12 we have to arrange the balls in a row either they are in ascending order or descending order at eight places.

No. of ways = 12C8 + 12C8

= 2 × 12C8

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