Iat Iiser
Definite Integration
IAT (IISER) 2020
MCQ+4 / -12020
If $p(t)=\frac{t(t-1) \cdots(t-2019)}{2019!}$, then the value of
\(\int_0^1\left(\frac{1}{t+1}+\frac{1}{t+2}+\cdots+\frac{1}{t+2020}\right) p(-t-1) d t\)
is:
Iat Iiser
IAT (IISER) 2020
If $p(t)=\frac{t(t-1) \cdots(t-2019)}{2019!}$, then the value of
\(\int_0^1\left(\frac{1}{t+1}+\frac{1}{t+2}+\cdots+\frac{1}{t+2020}\right) p(-t-1) d t\)
is: