what is the sum when 1+2+3+4+5+6+...........is added till 250
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Answered by
4
This is natural numbers so use the formula n(n+1)/2
so n =250
therefore ....
Sn=250(250+1)/2
=(250*251)/2
=31375
plz mark as d best...if it helped u..
so n =250
therefore ....
Sn=250(250+1)/2
=(250*251)/2
=31375
plz mark as d best...if it helped u..
Answered by
2
1st method:
Sn (Sum of the 'n' numbers) = n/2 (2a+(n-1)d)
given, n=250, a (1st number) = 1, d ( common difference) = 1
then,
Sn = 250/2 (2(1)+(250-1)1)
= 125(2+249)
= 125(251)
= 31375
therefore the sum of 1st 250 numbers = 31375
2nd Method:
Sn = n/2(a+l)
given, n=250, a=1, l (last term) = 250
Sn = 250/2 (1+250)
= 125(251)
Sn = 31375
3d Method:
Sum of 1st 'n' natural numbers = n(n+1)/2 [since given n=250]
= 250 (250+1)/2
= 125(251)
= 31375
therefore, the sum of 1st 250 numbers = 31375
Sn (Sum of the 'n' numbers) = n/2 (2a+(n-1)d)
given, n=250, a (1st number) = 1, d ( common difference) = 1
then,
Sn = 250/2 (2(1)+(250-1)1)
= 125(2+249)
= 125(251)
= 31375
therefore the sum of 1st 250 numbers = 31375
2nd Method:
Sn = n/2(a+l)
given, n=250, a=1, l (last term) = 250
Sn = 250/2 (1+250)
= 125(251)
Sn = 31375
3d Method:
Sum of 1st 'n' natural numbers = n(n+1)/2 [since given n=250]
= 250 (250+1)/2
= 125(251)
= 31375
therefore, the sum of 1st 250 numbers = 31375
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