+118630 A^n=1.23245^10^5(1+3/5(1-(4/9)^n))=1.23245^10^5/5(8-3(4/9)^n)
\(A^n=1.23245^{10^5}(1+0.6(1-(\frac{4}{9})^n))\\ A^n=1.23245^{100000}(1+0.6-0.6(\frac{4}{9})^n))\\ A^n=1.23245^{100000}(1.6-0.6(\frac{4}{9})^n))\\\)
Solve for n over the integers:
8.5293404291712×10^9076 (1+3/5 (1-(4/9)^n)) = 1.70586808583424×10^9076 (8-3^(1-2 n) 4^n)
Subtract 1.36469446866739×10^9077-1.70586808583424×10^9076 3^(1-2 n) 4^n from both sides and collect in terms of 3^(1-2 n) 4^n:
0 = 0
0 = 0 is trivially true:
Answer: |True
