What does this expression simplify to?
\(\large \dfrac{3^{2019} + 3^{2020} + 3^{2021}}{3^{2020} + 3^{2020} + 3^{2020}} = ?\)
+45 3^2020 + 3^2020 + 3^2020 = 3(3^2020) = 3^2021
3^2019 + 3^2020 + 3^2021 = 3^2019(1 + 3 + 9) = 3^2019 * 13
3^2021 = 3^2019 * 9
13/9 is the answer?
Not sure, but I think.
