The value of 1+112+122+1+122+132+..+1+1(2020)2+1(2021)2 is
2021
2021−12021
2020−12020
2021−12020
Tn=1+1n2+1(n+1)2=n2+(n+1)2+n2(n+1)2n2(n+1)2=2n2+2n+1+n2(n+1)2n2(n+1)2=n(n+1)+1n(n+1)=1+1n−1n+1required sum=S=∑x=12020 1+1n−1n+1=2020+1−12021=2021−12021