Crossing the Bridge: McDonald's Caterers and a Calculus Class Party

  • Thread starter apaulo
  • Start date
In summary, in order to get the caterers across the bridge in time for the Calculus class party, Ronald and Grimace should cross first (10min), followed by French Fry Guy and Grimace (5min), and then Ronald and Hambugular (2min). This will take a total of 17 minutes, leaving them with 2 minutes to spare before the party starts. Remember, only 2 people can cross at a time and the flashlight must be walked at the pace of the slower person. Good luck!
  • #1
apaulo
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McDonald's is catering dinner for a Calculus class party that starts in 17 minutes and the caterers must cross a bridge to get there. All four of them start on the same side of the bridge. You must help them across to the other side. It is night. There is only one flashlight. A maximum of 2 people can cross at on time. Any Party, who crosses, either 1 or 2 people, must have the flashlight with them. The flashlight must be walked together at a rate of the slower man's pace. It takes Ronald McDonald 1 minute to cross, the Hambugular 2 minutes to cross, ther French Fry Guy 5 minutes to cross, and Grimace 10 minutes to cross. For example: if Ronald and Grimace walk across, 10 minutes have elapsed wehn they get to the other side of the bridge. If Grimace then returns with the flashlight, a total of 20 minutes have passed and you have the mission. Good luck! Those Calculas students are hungry! Note: There is no trick to this and all 4 must attend the party.
 
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  • #2
I would inform the manager that they need to be more disciplined in time keeping, particularly 10 minute grimace. Afterall they are losing customers here.

Seriously though here's my answer.

Ronald and Grimace walk across taking 10 minutes. They shine the flashlight back at the other two to follow, which will take them 5 minutes. Then they have two minutes to spare.
 
  • #3
It takes Ronald McDonald 1 minute to cross, the Hambugular 2 minutes to cross, ther French Fry Guy 5 minutes to cross, and Grimace 10 minutes to cross.


(->) Ronald McDonald and Hambugular: 2min.
(<-) Ronald McDonald: 1min.
(->) French Fry Guy and Grimace: 10min
(<-) Hambugular: 2min.
(->) Ronald McDonald and Hambugular: 2min.

Total: 17min.
 

Related to Crossing the Bridge: McDonald's Caterers and a Calculus Class Party

1. What is the purpose of "Crossing the Bridge: McDonald's Caterers and a Calculus Class Party"?

The purpose of "Crossing the Bridge: McDonald's Caterers and a Calculus Class Party" is to explore the mathematical concept of optimization through a real-life scenario of planning a party for a calculus class. The article discusses how the caterers for the party can use calculus to determine the most cost-effective way to serve McDonald's food items to the guests.

2. How does calculus play a role in planning a party?

In this particular scenario, calculus is used to optimize the cost of the party by determining the most efficient way to serve McDonald's food items. By using derivatives and optimization techniques, the caterers can minimize the cost while still providing enough food for the guests.

3. What is the significance of using McDonald's food items in this scenario?

The use of McDonald's food items in this scenario allows for a practical and relatable example of how calculus can be applied in real life. Additionally, McDonald's is a popular and well-known brand, making it easier for readers to understand and follow along with the calculations.

4. Can this concept of optimization be applied to other scenarios?

Yes, the concept of optimization through calculus can be applied to various scenarios in real life, such as determining the most cost-effective way to produce goods or services, maximizing profits, or minimizing waste. Calculus is widely used in fields such as engineering, economics, and physics to optimize various processes.

5. Is this article suitable for all levels of understanding in calculus?

This article is geared towards individuals who have a basic understanding of calculus, as it involves the use of derivatives and optimization techniques. However, the concept of optimization can be understood by anyone, even without a strong background in calculus. The article also provides a step-by-step explanation of the calculations, making it accessible to a wider audience.

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