Question

. ' ?module_,item_id=20813961 Goal To demonstrate the use of equations and inequalities in a real-world setting. Rate You are the marketing manager at a cell phone provider. \- Audience The customers, and more importantly, your boss. Situation You have been asked to write a report for customers who are having a difficult time determining the best cell phone plan for their needs. This report will be used as a reference guide for your employees that answer the phone and call customers. Performance Task Your company offers three cell phone plans. The details are below: - Plan A allows 450 minutes for $39.99 with .25/minute for each minute over 450. - Plan B allows 900 minutes for $59.99 with .30/minute for each minute over 900. - Plan C allows 1500 minutes for $99.99 with .35/minute for each minute over 1500. Write a report detailing the following: - An equation or inequality to represent each plan above. Determine for how many minutes each plan is the best Option for two customers. Customer Smith uses roughly 750 minutes per month. CustomerJones uses roughly 1350 minutes per month. Which plan should they choOse and why? - Include a detailed explanation of yourwork, which scenario is better, and why. - Write a summary paragraph for your employees that will be answering and making phone calls.

Answer 1

To determine the best cell phone plan for each customer, we can compare the cost of each plan based on the number of minutes they use. For Customer Smith, who uses roughly 750 minutes per month, Plan B is the most affordable option. For CustomerJones, which uses roughly 1350 minutes per month, Plan C offers the most minutes for the same cost as Plan B.

Step-by-step explanation:

To determine the best cell phone plan for each customer, we can compare the cost of each plan based on the number of minutes they use. Let's start by writing equations for each plan:

• Plan A: Cost = $39.99 + $0.25 * (Number of minutes - 450)
• Plan B: Cost = $59.99 + $0.30 * (Number of minutes - 900)
• Plan C: Cost = $99.99 + $0.35 * (Number of minutes - 1500)

For Customer Smith, who uses roughly 750 minutes per month, we can calculate the cost for each plan:

• Plan A: Cost = $39.99 + $0.25 * (750 - 450) = $164.99
• Plan B: Cost = $59.99 + $0.30 * (750 - 900) = $89.99
• Plan C: Cost = $99.99 + $0.35 * (750 - 1500) = $99.99

Based on the cost, Customer Smith should choose Plan B, as it is the most affordable option for their usage. For CustomerJones, who uses roughly 1350 minutes per month:

• Plan A: Cost = $39.99 + $0.25 * (1350 - 450) = $299.99
• Plan B: Cost = $59.99 + $0.30 * (1350 - 900) = $154.99
• Plan C: Cost = $99.99 + $0.35 * (1350 - 1500) = $99.99

In this case, CustomerJones should choose Plan C, as it offers the most minutes for their usage at the same cost as Plan B.

Summary for employees:

When assisting customers, consider their usage and recommend the plan that offers the best value for their needs. Plan A is suitable for customers who use up to 450 minutes, Plan B is ideal for those using between 450 and 900 minutes, and Plan C is the best option for customers exceeding 900 minutes. Ensure to explain the cost and benefits of each plan to help customers make informed decisions.