Printable Raffle Ticket Templates - Free Printable

The image provided is a template for a raffle ticket. The task appears to involve understanding the details of the raffle and possibly calculating probabilities or prize distributions. Below, I will analyze the information given and explain how to approach solving related problems.

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Information from the Image:

1. Raffle Ticket Number: N°02983475
2. Event Name: BIG RAFFLE - JANUARY 12, 2049
3. Prizes:
- A car valued at AR $20,000
- A grand prize of $10,000
- Two prizes of $5,000 each

4. Ticket Details:
- Fields for "Name," "Phone," and "Email" are provided for participants to fill out.
- The ticket number is repeated at the bottom for verification.

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Possible Tasks and Solutions:

#### Task 1: Calculate the Total Value of Prizes
To determine the total value of all prizes being offered in the raffle:

- Car: AR $20,000
- Grand Prize: $10,000
- Two $5,000 Prizes: $5,000 × 2 = $10,000

Total Prize Value:
\[
20,000 + 10,000 + 10,000 = 40,000 \text{ (AR)}
\]

Answer: The total value of all prizes is AR $40,000.

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#### Task 2: Determine the Probability of Winning a Prize
To calculate the probability of winning any prize, we need to know the total number of tickets sold. Let’s assume \( N \) is the total number of tickets sold.

- There are 4 prizes in total (car, grand prize, and two $5,000 prizes).
- Each ticket has an equal chance of winning one of these prizes.

The probability \( P \) of winning any prize is:
\[
P(\text{Winning a prize}) = \frac{\text{Number of prizes}}{\text{Total number of tickets}} = \frac{4}{N}
\]

If the total number of tickets \( N \) is not provided, the probability cannot be calculated numerically. However, the formula above can be used once \( N \) is known.

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#### Task 3: Expected Value of a Raffle Ticket
The expected value (EV) of a raffle ticket helps determine the average return on investment if the raffle were repeated many times. To calculate this, we need:
1. The cost of a single ticket (not provided in the image).
2. The probabilities of winning each prize.

Let’s denote:
- Cost of a single ticket: \( C \)
- Probability of winning the car: \( P_{\text{car}} = \frac{1}{N} \)
- Probability of winning the grand prize: \( P_{\text{grand}} = \frac{1}{N} \)
- Probability of winning one of the $5,000 prizes: \( P_{\text{$5,000$}} = \frac{2}{N} \)

The expected value \( EV \) is calculated as:
\[
EV = \left( \text{Value of car} \times P_{\text{car}} \right) + \left( \text{Value of grand prize} \times P_{\text{grand}} \right) + \left( \text{Value of $5,000 prize} \times P_{\text{$5,000$}} \right) - C
\]
\[
EV = \left( 20,000 \times \frac{1}{N} \right) + \left( 10,000 \times \frac{1}{N} \right) + \left( 5,000 \times \frac{2}{N} \right) - C
\]
\[
EV = \frac{20,000}{N} + \frac{10,000}{N} + \frac{10,000}{N} - C
\]
\[
EV = \frac{40,000}{N} - C
\]

Without the cost \( C \) and the total number of tickets \( N \), the expected value cannot be computed numerically. However, the formula above can be used once these values are known.

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Summary of Solutions:

1. Total Prize Value: AR $40,000
2. Probability of Winning a Prize: \( \frac{4}{N} \) (where \( N \) is the total number of tickets sold).
3. Expected Value of a Ticket: \( \frac{40,000}{N} - C \) (where \( C \) is the cost of a ticket and \( N \) is the total number of tickets sold).

If additional details such as the cost of a ticket or the total number of tickets sold are provided, these calculations can be completed numerically.

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Final Answer:
\[
\boxed{40,000}
\] (Total Prize Value in AR)