1. The problem is to find the prices after applying a 4% discount to each original price. 2. The formula to calculate the discounted price is: $$\text{Discounted Price} = \text{Original Price} \times (1 - \text{Discount Rate})$$ Here, the discount rate is 4%, or 0.04. 3. For each price $P$, calculate the discounted price as: $$P_{discounted} = P \times 0.96$$ 4. Applying this to the first price 77,262.30: $$77,262.30 \times 0.96 = 74,172.61$$ 5. Repeat this calculation for each price in the list. The discounted prices in the same order are: 74,172.61 76,553.76 72,703.60 74,749.76 75,494.11 61,196.80 84,878.62 74,326.76 70,905.15 69,851.62 63,074.25 61,849.30 63,366.64 73,126.58 73,635.39 77,964.29 74,038.18 76,218.91 76,744.80 73,824.29 77,031.50 77,572.83 87,768.80 75,555.32 74,419.07 77,943.31 78,382.18 75,355.94 78,752.64 79,298.21 89,676.05 79,690.75 80,344.48 83,248.54 90,850.21 78,233.86 77,071.30 80,814.98 81,255.84 91,922.90 81,728.51 82,318.92 93,305.86 84,561.98 80,332.45 79,058.05 72,180.10 82,929.43 86,523.30 85,682.74 81,253.47 80,102.38 73,098.75 83,819.72 87,670.85 97,500.32 88,113.49 83,602.30 82,301.66 81,059.23 75,373.06 74,157.89 98,977.00 100,365.36 86,089.89 85,306.59 77,513.86 90,711.46 78,899.04 80,161.12 80,849.24 82,329.73 83,194.03 83,994.03