1. **State the problem:** We need to find the sum of the following amounts: 4450, 11760, 10660, 19050, 3870, 5200, 9400, 1750, 2400, 1750, 1200, 4500, 2700, 9000, 5750, 1250, 1200, 470, 62500, 14500, 17500, 44000, 34000, 1800, 2700. 2. **Formula used:** To find the total sum, we use the addition formula: $$\text{Sum} = a_1 + a_2 + a_3 + \cdots + a_n$$ where $a_i$ are the individual amounts. 3. **Add the amounts step-by-step:** $$4450 + 11760 = 16210$$ $$16210 + 10660 = 26870$$ $$26870 + 19050 = 45920$$ $$45920 + 3870 = 49790$$ $$49790 + 5200 = 54990$$ $$54990 + 9400 = 64390$$ $$64390 + 1750 = 66140$$ $$66140 + 2400 = 68540$$ $$68540 + 1750 = 70290$$ $$70290 + 1200 = 71490$$ $$71490 + 4500 = 75990$$ $$75990 + 2700 = 78690$$ $$78690 + 9000 = 87690$$ $$87690 + 5750 = 93440$$ $$93440 + 1250 = 94690$$ $$94690 + 1200 = 95890$$ $$95890 + 470 = 96360$$ $$96360 + 62500 = 158860$$ $$158860 + 14500 = 173360$$ $$173360 + 17500 = 190860$$ $$190860 + 44000 = 234860$$ $$234860 + 34000 = 268860$$ $$268860 + 1800 = 270660$$ $$270660 + 2700 = 273360$$ 4. **Final answer:** $$\boxed{273360}$$ This is the total sum of all the given amounts.