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The following situation creates an A.P. as:

204, 211, 218...... 295

Now, number of terms in the A.P.=

an= a+(n-1)d

295= 204+(n-1)7

91= 7(n-1)

n= 14

Sum of these terms,

Sn= n/2( a+an)

Sn= 14/2( 204+295 )

Sn= 7×499 = 3493

Therefore, the sum of all numbers between 200 and 300 which when divided by 7 leaves remainder 1 is 3493.

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