Questions: Q FC VC TC AVC ATC ATC MC ------------------------ 0 units 16,500.00 0.00 80 units 16,500.00 16,000.00 160 units 16,500.00 30,000.00 240 units 16,500.00 42,000.00 320 units 16,500.00 52,000.00 400 units 16,500.00 60,000.00 480 units 16,500.00 66,000.00 560 units 16,500.00 74,000.00 640 units 16,500.00 84,000.00 720 units 16,500.00 96,000.00 800 units 16,500.00 110,000.00 880 units 16,500.00 126,000.00 960 units 16,500.00 144,000.00

To fill in the missing values in the table, we need to calculate the Total Cost (TC), Average Variable Cost (AVC), Average Total Cost (ATC), and Marginal Cost (MC) for each quantity (Q) of units produced. Here's how we can do it:

1. Total Cost (TC): The sum of Fixed Costs (FC) and Variable Costs (VC). \[ TC = FC + VC \]

2. Average Variable Cost (AVC): The Variable Cost per unit of output. \[ AVC = \frac{VC}{Q} \]

3. Average Total Cost (ATC): The Total Cost per unit of output. \[ ATC = \frac{TC}{Q} \]

4. Marginal Cost (MC): The change in Total Cost when one more unit is produced. \[ MC = \frac{\Delta TC}{\Delta Q} \]

• TC: \( \$16,500 + \$0 = \$16,500 \)
• AVC: Not applicable (since Q = 0)
• ATC: Not applicable (since Q = 0)
• MC: Not applicable (since Q = 0)

• TC: \( \$16,500 + \$16,000 = \$32,500 \)
• AVC: \( \frac{\$16,000}{80} = \$200 \)
• ATC: \( \frac{\$32,500}{80} = \$406.25 \)
• MC: \( \frac{\$32,500 - \$16,500}{80 - 0} = \$200 \)

• TC: \( \$16,500 + \$30,000 = \$46,500 \)
• AVC: \( \frac{\$30,000}{160} = \$187.50 \)
• ATC: \( \frac{\$46,500}{160} = \$290.625 \)
• MC: \( \frac{\$46,500 - \$32,500}{160 - 80} = \$175 \)

• TC: \( \$16,500 + \$42,000 = \$58,500 \)
• AVC: \( \frac{\$42,000}{240} = \$175 \)
• ATC: \( \frac{\$58,500}{240} = \$243.75 \)
• MC: \( \frac{\$58,500 - \$46,500}{240 - 160} = \$150 \)

• TC: \( \$16,500 + \$52,000 = \$68,500 \)
• AVC: \( \frac{\$52,000}{320} = \$162.50 \)
• ATC: \( \frac{\$68,500}{320} = \$214.0625 \)
• MC: \( \frac{\$68,500 - \$58,500}{320 - 240} = \$125 \)

• TC: \( \$16,500 + \$60,000 = \$76,500 \)
• AVC: \( \frac{\$60,000}{400} = \$150 \)
• ATC: \( \frac{\$76,500}{400} = \$191.25 \)
• MC: \( \frac{\$76,500 - \$68,500}{400 - 320} = \$100 \)

• TC: \( \$16,500 + \$66,000 = \$82,500 \)
• AVC: \( \frac{\$66,000}{480} = \$137.50 \)
• ATC: \( \frac{\$82,500}{480} = \$171.875 \)
• MC: \( \frac{\$82,500 - \$76,500}{480 - 400} = \$75 \)

• TC: \( \$16,500 + \$74,000 = \$90,500 \)
• AVC: \( \frac{\$74,000}{560} = \$132.14 \)
• ATC: \( \frac{\$90,500}{560} = \$161.61 \)
• MC: \( \frac{\$90,500 - \$82,500}{560 - 480} = \$100 \)

• TC: \( \$16,500 + \$84,000 = \$100,500 \)
• AVC: \( \frac{\$84,000}{640} = \$131.25 \)
• ATC: \( \frac{\$100,500}{640} = \$157.03 \)
• MC: \( \frac{\$100,500 - \$90,500}{640 - 560} = \$125 \)

• TC: \( \$16,500 + \$96,000 = \$112,500 \)
• AVC: \( \frac{\$96,000}{720} = \$133.33 \)
• ATC: \( \frac{\$112,500}{720} = \$156.25 \)
• MC: \( \frac{\$112,500 - \$100,500}{720 - 640} = \$150 \)

• TC: \( \$16,500 + \$110,000 = \$126,500 \)
• AVC: \( \frac{\$110,000}{800} = \$137.50 \)
• ATC: \( \frac{\$126,500}{800} = \$158.125 \)
• MC: \( \frac{\$126,500 - \$112,500}{800 - 720} = \$175 \)

• TC: \( \$16,500 + \$126,000 = \$142,500 \)
• AVC: \( \frac{\$126,000}{880} = \$143.18 \)
• ATC: \( \frac{\$142,500}{880} = \$161.93 \)
• MC: \( \frac{\$142,500 - \$126,500}{880 - 800} = \$200 \)

• TC: \( \$16,500 + \$144,000 = \$160,500 \)
• AVC: \( \frac{\$144,000}{960} = \$150 \)
• ATC: \( \frac{\$160,500}{960} = \$167.19 \)
• MC: \( \frac{\$160,500 - \$142,500}{960 - 880} = \$225 \)

The table is now filled with the calculated values for TC, AVC, ATC, and MC for each quantity of units produced.