In an arithmetic sequence where a1=ln(2)a_1 = \ln(2)a1=ln(2) and d=ln(3)d = \ln(3)d=ln(3), find the value of ∑k=110eak\sum_{k=1}^{10} e^{a_k}∑k=110eak.
2(310−1)2(3^{10} - 1)2(310−1)
2⋅310−122 \cdot \frac{3^{10} - 1}{2}2⋅2310−1
310−13^{10} - 1310−1
2⋅310−13−12 \cdot \frac{3^{10} - 1}{3-1}2⋅3−1310−1