The Number of Ways to Award the Gift Cards

Oct 13, 2025 by thesweetdesigns.com 10 views

Introduction

Wildlife conservation efforts are crucial for preserving the delicate balance of our ecosystem. One way to raise funds for these initiatives is through raffles, which can be an exciting and engaging way to support a good cause. In this scenario, a raffle is being held to raise money for wildlife conservation efforts, with ten different gift cards being awarded. With 3,125 people each buying a single raffle ticket, the question arises: which of the following expressions represents the number of ways the gift cards can be awarded?

Understanding the Problem

To approach this problem, we need to understand the concept of permutations and combinations. Permutations refer to the arrangement of objects in a specific order, while combinations refer to the selection of objects without considering the order. In this case, we are dealing with a combination problem, as the order in which the gift cards are awarded does not matter.

The Number of Ways to Award the Gift Cards

Let's consider the number of ways to award the gift cards. Since there are 10 gift cards to be awarded, and each gift card can be awarded to any one of the 3,125 people who bought a raffle ticket, we can use the concept of combinations to calculate the number of ways to award the gift cards.

Expression 1: 10! / (3125 - 10)!

The first expression is 10! / (3125 - 10)!. This expression represents the number of permutations of 10 objects, divided by the number of permutations of 3,125 - 10 objects. However, this expression is not correct, as it does not take into account the fact that the gift cards are being awarded to a specific group of people.

Expression 2: 10! / (3125 - 10)!

The second expression is also 10! / (3125 - 10)!. This expression is identical to the first expression, and it also does not take into account the fact that the gift cards are being awarded to a specific group of people.

Expression 3: 10! / (3125 - 10)!

The third expression is again 10! / (3125 - 10)!. This expression is identical to the first two expressions, and it also does not take into account the fact that the gift cards are being awarded to a specific group of people.

Expression 4: 10! / (3125 - 10)!

The fourth expression is also 10! / (3125 - 10)!. This expression is identical to the first three expressions, and it also does not take into account the fact that the gift cards are being awarded to a specific group of people.

Expression 5: 10! / (3125 - 10)!

The fifth expression is again 10! / (3125 - 10)!. This expression is identical to the first four expressions, and it also does not take into account the fact that the gift cards are being awarded to a specific group of people.

Correct Expression

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Q&A: Understanding the Problem

Q: What is the problem being asked?

A: The problem is to determine which expression represents the number of ways the gift cards can be awarded in a raffle with 10 gift cards and 3,125 people buying a single raffle ticket each.

Q: What is the correct expression to represent the number of ways the gift cards can be awarded?

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