Write the remainder obtained when 1! + 2! + 3! + ..... + 200! is divided by 14

Explanation

Here, the given expression is,

`1!+2!+3!+...+200!`


`1! = 1`

`2! = 2**1=2`

`3! = 3**2**1 = 6`

`4! = 4**3**2**1 = 24`

`5! = 5**4**3**2**1 = 120`

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