sum of integers from 1 to 100 which are divisible by 7 from 50 to 100 is
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We have to find Sum of integers from 50 to 100 which are divisible by 7.
So, AP is 56,..............98
Here, a = 56, d = 7
Let there be n terms in this AP so an = 98
56+ (n-1)d = 98
56+ (n-1)7 = 98
n-1 = 6
n= 7
So, S = S7 = 7/2 [a+l]
= 7/2[56+98]
= 7[28+49]
= 7*77
= 539
So, AP is 56,..............98
Here, a = 56, d = 7
Let there be n terms in this AP so an = 98
56+ (n-1)d = 98
56+ (n-1)7 = 98
n-1 = 6
n= 7
So, S = S7 = 7/2 [a+l]
= 7/2[56+98]
= 7[28+49]
= 7*77
= 539
Rizwan71:
But in the option a)644 b)630 c)720 d)680
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