What is the value of the expression 1+12(n1)+13(n2)+⋯+1n+1(nn)1+\frac12\binom{n}{1}+\frac13\binom{n}{2}+\cdots+\frac{1}{n+1}\binom{n}{n}1+21(1n)+31(2n)+⋯+n+11(nn) A2n+1−1n+1\frac{2^{n+1}-1}{n+1}n+12n+1−1B2(2n−1)n+1\frac{2(2^n-1)}{n+1}n+12(2n−1)C2n−1n\frac{2^n-1}{n}n2n−1D2(2n+1−1)n+1\frac{2(2^{n+1}-1)}{n+1}n+12(2n+1−1)E2n+2−1n+2\frac{2^{n+2}-1}{n+2}n+22n+2−1F2(2n−1)n\frac{2(2^n-1)}{n}n2(2n−1)