This is all the information. I started working on it, and I could not proceed. The first three attachments are the example I used, while the last two are the questions I need help with.

A manufacturing plant has a potential production capacity of 1,000 units per month (capacity can be increased by 10% if subcontractors are employed). The plant is normally operated at about 80% of capacity. Operating the plant above this level significantly increases variable costs per unit because of the need to pay the skilled workers higher overtime wage rates. For output levels up to 80% of capacity, variable cost per unit is $200. Above 80% and up to 90%, variable costs on this additional output increase by 10%. When output is above 90% and up to 100% of capacity, the additional units cost an additional 25% over the unit variable costs for outputs up to 80% of capacity. For production above 100% and up to 110% of capacity, extensive subcontracting work is used and the unit variable costs of these additional units are 50% above those at output levels up to 80% of capacity. At 80% of capacity, the plant's fixed costs per unit are $100. Total fixed costs are not expected to change within the production range under consideration. Based on the preceding information, complete the following table. (Hint: If necessary, round to two decimal places.) TTC TFC TVC ATC AFC AVC MC Q (Dollars) (Dollars) (Dollars) (Dollars) (Dollars) (Dollars) (Dollars) 500 180,000 80,000 100,000 360.00 160.00 200.00 200 600 80,000 133.33 200 700 80,000 114.29 200 800 80,000 100.00 200 900 262,000 80,000 182,000 291.11 88.89 202.22 220 1,000 80,000 80.00 250 1,100 80,000 72.73 300A manufacturing plant has a potential production capacity of 1,000 units per month (capacity can be increased by 10% if subcontractors are employed). The plant is normally operated at about 80% of capacity. Operating the plant above this level significantly increases variable costs per unit because of the need to pay the skilled workers higher overtime wage rates. For output levels up to 80% of capacity, variable cost per unit is $100. Above 80% and up to 90%, variable costs on this additional output increase by 10%. When output is above 90% and up to 100% of capacity, the additional units cost an additional 25% over the unit variable costs for outputs up to 80% of capacity. For production above 100% and up to 110% of capacity, extensive subcontracting work is used and the unit variable costs of these additional units are 50% above those at output levels up to 80% of capacity. At 80% of capacity, the plant's fixed costs per unit are $50. Total fixed costs are not expected to change within the production range under consideration. Based on the preceding information, complete the following table. (Hint: If necessary, round to two decimal places.) TTC TFC TVC ATC AFC Avc MC Q (Dollars) (Dollars) (Dollars) (Dollars) (Dollars) (Dollars) (Dollars) 500 90,000 V 40,000 V 50,000 V 180.00 V 80.00 V 100.00 V 180 X 600 100,000 V 40,000 V 60,000 V 166.67 V 66.67 V 100.00 V 100 V 700 110,000 V 40,000 V 70,000 V 157.14 V 57.14 V 100.00 V 100 V OU 600 100,000 40,000 60,000 166.67 66.67 100.00 100 700 110,000 40,000 70,000 157.14 57.14 100.00 100 800 120,000 40,000 80,000 150.00 50.00 100.00 100 900 131,000 40,000 91,000 145.56 44.44 101.11 110 1,000 143,500 40,000 103,500 143.50 40.00 103.50 125 1,100 158,500 40,000 118,500 144.09 36.36 107.73 150 Points: 0.98 / 1 Explanation: Close Explanation ~ For output levels up to 800 units, both average variable (AVC) and marginal costs (MC) are constant at $100. When output is between 800 and 900 units, variable cost per unit for the additional output is $100 + 10% x $100 = $110.00. In other words, MC for the 900th unit is $110.00. Similarly, MC for the 1,000th and 1,100th units are $100 + 25% x $100 = $125.00 and $100 + 50% x $100 = $150.00, respectively. When the output level is 800 units, the plant average fixed cost (AFC) is $50, which means the total fixed cost (TFC) for the entire production range given is $50 x 800 = $40,000. You can determine the remaining values using the relationships between the various cost functions. For example, when output (Q) = 500 units,