Transcript text: The table below shows the demand and supply for the World Cup Final game in the Lusail Stadium in Qatar.
\begin{tabular}{|c|c|c|c|c|}
\hline Price (\$) per ticket & Quantity Demanded 1 & Quantity Supplied & \multicolumn{2}{|c|}{ Quantity Demanded 2 } \\
\hline 150 & 149,000 & 109,000 & & \\
\hline 200 & 139,000 & 109,000 & & \\
\hline 250 & 129,000 & 109,000 & & \\
\hline 300 & 119,000 & 109,000 & & \\
\hline 350 & 109,000 & 109,000 & & \\
\hline 400 & 99,000 & 109,000 & & \\
\hline 450 & 89,000 & 109,000 & & \\
\hline
\end{tabular}
a. If the organizers wish to ensure a sell out for the final game, the highest price per ticket they can charge is $\$$ $\square$ .
b. If the organizers decided to charge a price of $\$ 200$ per ticket, there would be a $\square$ (Click to select) $v$ of $\square$ .
c. Suppose that the demand for each game in the qualifying rounds is 20,000 less than for the final game. In the table above, show the demand for a qualifying round game in the column titled Quantity Demanded 2.
d. If the organizers wish to ensure a sell out for each qualifying round game, the highest price per ticket they can charge is $\$$ $\square$