Type

Florida

Clemson

$I$

$$70$

$$45$

$II$

$$30$

$$80$

III

$$0$

$$70$

The table above lists the willingness $to$ pay for tickets $to$ USC$-$Florida and USC$-$Clemson football games. There are equal numbers $of$ each type $of$ consumer and the cost $of$ providing the ticket $is$ assumed $tobe$ zero.

Suppose that USC sells tickets $to$ the two games separately. What price $to$ each game maximizes revenues?

$\begin{array}{cc}\text{T}\text{y}\text{p}\text{e}& \text{F}\text{l}\text{o}\text{r}\text{i}\text{d}\text{a}\\ \text{C}\text{l}\text{e}\text{m}\text{s}\text{o}\text{n}& \text{I}\\ \text{\$}70& \text{\$}45\\ II& \text{\$}30\\ \text{\$}80& \text{I}\text{I}\text{I}\\ \text{\$}0& \text{\$}70\end{array}$

The table above lists the willingness $to$ pay for tickets $to$ USC$-$Florida and USC$-$Clemson football games. There are equal numbers $of$ each type $of$ consumer and the cost $of$ providing the ticket $is$ assumed $tobe$ zero.

Suppose that USC sells tickets $to$ the two games separately. What price $to$ each game maximizes revenues?

$P_F=$$$30,P_C=$$$45$

$P_F=$$$70,P_C=$$$70$

$P_F=$$$30,P_C=$$$70$

$(D)$

$P_F=$$$70,P_C=$$$45$

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