In a resort, three people jointly filled out 30 regular lottery tickets. For this, $A$ contributed 25 Ft, $B \quad 36$ Ft, and $C \quad 38$ Ft. They managed to win with more than one ticket and received 1100 Ft. From this, they bought 30 monthly (5-week) and $20 \mathrm{db} 1$ weekly tickets for the following week, and divided the remaining amount so that $C$ received twice as much as $B$, and $B \quad$ received twice as much as $A$. They won again, receiving 73000 Ft. They could no longer play together, so they agreed to divide the winnings according to the ratio of their second-week contributions, and that each would take 10 of the remaining tickets. How much cash did each person receive?
The players collectively paid 99 Ft for the 30 lottery tickets. From the first week's net profit of $1100 \mathrm{Ft}$, the players are to receive the following shares in proportion to their contributions:

$$
A: \quad \frac{25 \cdot 1100}{99}=277 \frac{7}{9} \mathrm{Ft}, \quad B: \quad \frac{36 \cdot 1100}{99}=400 \mathrm{Ft}, \quad C: \quad \frac{38 \cdot 1100}{99}=422 \frac{2}{9} \mathrm{Ft}
$$

For the second week, the cost of $30 \mathrm{db} 5$ weekly tickets is $30 \cdot 5 \cdot 3.30=495 \mathrm{Ft}$, and the cost of $20 \mathrm{db}$ regular tickets is $66 \mathrm{Ft}$, totaling $561 \mathrm{Ft}$. Thus, $539 \mathrm{Ft}$ was distributed. The shares are in the ratio of $1: 2: 4$, with the sum of the ratio numbers being 7, so $A$ received $539: 7=77 \mathrm{Ft}$, $B$ received $154 \mathrm{Ft}$, and $C$ received $308 \mathrm{Ft}$.

Thus, the individual players' shares of the cost of the new tickets are as follows:

$$
A: \quad 200 \frac{7}{9} \mathrm{Ft}, \quad B: \quad 246 \mathrm{Ft}, \quad C: \quad 114 \frac{2}{9} \mathrm{Ft}
$$

These shares are in the ratio:

$$
1807: 2214: 1028
$$

and the sum of the ratio numbers is 5049. Accordingly, they must distribute their wealth after the second draw. This wealth consists of $73000 \mathrm{Ft}$ in cash, and $30 \mathrm{db}$ continuation tickets worth $30 \cdot 4 \cdot 3.30=396 \mathrm{Ft}$, as they are valid for 4 more weeks. Thus, the shares, rounded to the nearest filler, are:

$$
\begin{gathered}
A: \quad \frac{1807 \cdot 73396}{5049}=26267.89 \mathrm{Ft} \\
B: \quad \frac{2214 \cdot 73396}{5049}=32184.34 \mathrm{Ft}, \quad C: \quad \frac{1028 \cdot 73396}{5049}=14943.77 \mathrm{Ft}
\end{gathered}
$$

Each received continuation tickets worth $132 \mathrm{Ft}$, so their cash shares are:

$$
A: \quad 26135.89 \mathrm{Ft}, \quad B: \quad 32052.34 \mathrm{Ft}, \quad C: \quad 14811.77 \mathrm{Ft}
$$

Note. Many contestants made a minor mistake by only distributing the 73000 Ft in the ratio of $1807: 2214: 1028$, forgetting about the continuation tickets, even though they are part of the shared wealth. - However, some forgot to subtract the cost of the tickets from the total forint value received by each player.