Given a table with Output (Q), Price (P), Total Cost (TC), and Marginal Cost (MC), calculate Total Revenue (TR) and Marginal Revenue (MR) for each output level.

To complete the table, we will use the following formulas:

• Total Revenue (TR) = Price (P) $\times$ Output (Q)
• Marginal Revenue (MR) = $\text{TR}_n - \text{TR}_{n-1}$ (Change in Total Revenue from the previous unit)
• Marginal Cost (MC) = $\text{TC}_n - \text{TC}_{n-1}$ (Change in Total Cost from the previous unit)

Note: There appears to be a typo in the original table for Total Revenue (TR) at Output (Q) = 2. Based on the formula TR = P $\times$ Q, the TR for Q=2 should be $15 \times 2 = 30$, not 36. We will use the corrected value of 30 for our calculations.

Step 1: Calculate Total Revenue (TR) for each output level.

$$\begin{align*} \text{TR}_0 &= 17 \times 0 = 0 \\ \text{TR}_1 &= 16 \times 1 = 16 \\ \text{TR}_2 &= 15 \times 2 = 30 \\ \text{TR}_3 &= 14 \times 3 = 42 \\ \text{TR}_4 &= 13 \times 4 = 52 \\ \text{TR}_5 &= 12 \times 5 = 60 \\ \text{TR}_6 &= 11 \times 6 = 66 \\ \text{TR}_7 &= 10 \times 7 = 70 \\ \text{TR}_8 &= 9 \times 8 = 72 \\ \text{TR}_9 &= 8 \times 9 = 72 \\ \text{TR}_{10} &= 7 \times 10 = 70 \end{align*}$$

Step 2: Calculate Marginal Revenue (MR) for each output level using the corrected TR values.

$$\begin{align*} \text{MR}_1 &= \text{TR}_1 - \text{TR}_0 = 16 - 0 = 16 \\ \text{MR}_2 &= \text{TR}_2 - \text{TR}_1 = 30 - 16 = 14 \\ \text{MR}_3 &= \text{TR}_3 - \text{TR}_2 = 42 - 30 = 12 \\ \text{MR}_4 &= \text{TR}_4 - \text{TR}_3 = 52 - 42 = 10 \\ \text{MR}_5 &= \text{TR}_5 - \text{TR}_4 = 60 - 52 = 8 \\ \text{MR}_6 &= \text{TR}_6 - \text{TR}_5 = 66 - 60 = 6 \\ \text{MR}_7 &= \text{TR}_7 - \text{TR}_6 = 70 - 66 = 4 \\ \text{MR}_8 &= \text{TR}_8 - \text{TR}_7 = 72 - 70 = 2 \\ \text{MR}_9 &= \text{TR}_9 - \text{TR}_8 = 72 - 72 = 0 \\ \text{MR}_{10} &= \text{TR}_{10} - \text{TR}_9 = 70 - 72 = -2 \end{align*}$$

Step 3: Calculate Marginal Cost (MC) for each output level.

$$\begin{align*} \text{MC}_1 &= \text{TC}_1 - \text{TC}_0 = 18 - 10 = 8 \\ \text{MC}_2 &= \text{TC}_2 - \text{TC}_1 = 23 - 18 = 5 \\ \text{MC}_3 &= \text{TC}_3 - \text{TC}_2 = 25 - 23 = 2 \\ \text{MC}_4 &= \text{TC}_4 - \text{TC}_3 = 27 - 25 = 2 \\ \text{MC}_5 &= \text{TC}_5 - \text{TC}_4 = 28 - 27 = 1 \\ \text{MC}_6 &= \text{TC}_6 - \text{TC}_5 = 32 - 28 = 4 \\ \text{MC}_7 &= \text{TC}_7 - \text{TC}_6 = 40 - 32 = 8 \\ \text{MC}_8 &= \text{TC}_8 - \text{TC}_7 = 50 - 40 = 10 \\ \text{MC}_9 &= \text{TC}_9 - \text{TC}_8 = 64 - 50 = 14 \\ \text{MC}_{10} &= \text{TC}_{10} - \text{TC}_9 = 80 - 64 = 16 \end{align*}$$

Step 4: Present the completed table.

The completed table is shown below:

\begin{array}{|c|c|c|c|c|c|} \hline Output (Q) & Price (P) & Total Revenue (TR) & Marginal Revenue (MR) & Total Cost (TC) & Marginal Cost (MC) \\ \hline 0 & 17 & 0 & - & 10 & - \\ \hline 1 & 16 & 16 & 16 & 18 & 8 \\ \hline 2 & 15 & 30 & 14 & 23 & 5 \\ \hline