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Question

Find the value of 2022!×0!2021!.

A
0
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B
2021
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C
2022
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D
None of the above
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Solution

The correct option is C 2022
Need to Find:––––––––––––––––
The value of 2022!×0!2021!

2022!×0!2021!

=2022×2021!×0!2021! [ n!=n×(n1)! ]

=2022×1 (0!=1)

=2022

Therefore, option (c.) is the correct choice.

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