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mukulss (493)

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4 some natural number  N,
the number of positive integral  'x' satisfying the eqn:::::


1! + 2! + 3! + ...........................+(x!) = N2 is:



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feynmann (2088)

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give the ans.
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nadeemoidu (1184)

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the answer is 2 ( for x= 1 and x=3).

1! = 1 = 12
1! + 2! = 3
1! + 2! + 3!  = 9 = 32
1! + 2! + 3! + 4! = 33
1! + 2! + 3! + 4! + 5!= 153

From 5 onwards, all the factorials are divisible by 10.that means , the last digit in the sum of the given series remains same. but a square cannot have 3 as the last digit. so there are no more perfect squares in the series.
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mukulss (493)

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first of all the ans is :

2.....


and can any one plawese explain it to me.....

thnx in advance...........

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mukulss (493)

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nyone please??????????????

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