Math  /  Data & Statistics

Question2 ties let, Please try again.
The photography club is selling hot chocolate at soccer games to raise money for new cameras. The table shows their proti per game for the fist five games. \begin{tabular}{|c|c|} \hline Game & Profiti (5) \\ \hline 1 & -1250 \\ \hline 2 & -10.15 \\ \hline 3 & 18.65 \\ \hline 4 & 25.90 \\ \hline 5 & 45.75 \\ \hline \end{tabular}
Based on the average proft per game, how much total money can the club expect to eam oy the end of the to-game season? \qquad dollarts)

Studdy Solution

STEP 1

1. The profits for the first five games are given as: 1250,10.15,18.65,25.90,45.75-1250, -10.15, 18.65, 25.90, 45.75.
2. The average profit per game is calculated by dividing the total profit by the number of games.
3. The total number of games in the season is ten.

STEP 2

1. Calculate the total profit for the first five games.
2. Calculate the average profit per game.
3. Estimate the total expected profit for the ten-game season.

STEP 3

Sum the profits for the first five games:
\[ -1250 + (-10.15) + 18.65 + 25.90 + 45.75 $

STEP 4

Calculate the total profit:
\[ -1250 + (-10.15) + 18.65 + 25.90 + 45.75 = -1169.85 $

STEP 5

Calculate the average profit per game by dividing the total profit by the number of games (5):
\[ \frac{-1169.85}{5} $

STEP 6

Calculate the average profit:
\[ \frac{-1169.85}{5} = -233.97 $

STEP 7

Estimate the total expected profit for the ten-game season by multiplying the average profit per game by the total number of games (10):
\[ -233.97 \times 10 $

STEP 8

Calculate the total expected profit:
\[ -233.97 \times 10 = -2339.70 $
The total expected profit for the ten-game season is:
2339.70 \boxed{-2339.70}

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