Given the function is defined by, f(n)=1+0.6^{2}+0.6^{3}+0.6^{4}+0.6^{5}+...+0.6^{n-1}+0.6^{n }How can I define it in a more definite way and shorter? Help please!
Given the function is defined by, f(n)=1+0.6^{2}+0.6^{3}+0.6^{4}+0.6^{5}+...+0.6^{n-1}+0.6^{n }How can I define it in a more definite way and shorter? Help please!
what about f(n) = 1 + 2(0.6)^1 + 2(0.6)^2 + (0.6)^3 + ... + 2(0.6)^n ?
The regularity denoted by ... is not obvious. In other words, it is not clear what the skipped terms are. You have factor 2 in terms where 0.6 is raised to powers 1, 2 and n, but not 0 or 3.