A. Find the linear model that best fits this data using regression and enter the model below (for entry round the slope value to nearest 0.01 and constant parameter to nearest 1) T(p) = Now answer these two questions: B. What does the model predict will be the weekly demand if the price of an ipod touch is $231 ? (nearest 100) C. According to the model at what should the price be set in order to have a weekly demand of 180,100 ipod Touches? $ (nearest $1)

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
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**Educational Content on iPod Touch Pricing and Demand**

The iPod Touch has been on the market for several years, and significant data has been collected regarding its pricing and demand. Below is a table illustrating the relationship between the *Price of an iPod Touch* and its *Weekly Demand*:

| Price \(P\) ($) | Weekly Demand \(S\) (1,000s) |
|-----------------|-----------------------------|
| 150             | 212                         |
| 170             | 207                         |
| 190             | 193                         |
| 210             | 186                         |
| 230             | 176                         |
| 250             | 174                         |

**Instructions:**

**A.** Use regression analysis to determine the linear model that best fits this data. Round the slope value to the nearest 0.01 and the constant parameter to the nearest 1.

\[ T(p) = \underline{\ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ } \]

**B.** Based on your model, predict the weekly demand if the price of an iPod Touch is $231.

*Round your answer to the nearest 100.*

**C.** According to the model, determine the price necessary to achieve a weekly demand of 180,100 iPod Touches.

*Round your answer to the nearest $1.*
Transcribed Image Text:**Educational Content on iPod Touch Pricing and Demand** The iPod Touch has been on the market for several years, and significant data has been collected regarding its pricing and demand. Below is a table illustrating the relationship between the *Price of an iPod Touch* and its *Weekly Demand*: | Price \(P\) ($) | Weekly Demand \(S\) (1,000s) | |-----------------|-----------------------------| | 150 | 212 | | 170 | 207 | | 190 | 193 | | 210 | 186 | | 230 | 176 | | 250 | 174 | **Instructions:** **A.** Use regression analysis to determine the linear model that best fits this data. Round the slope value to the nearest 0.01 and the constant parameter to the nearest 1. \[ T(p) = \underline{\ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ } \] **B.** Based on your model, predict the weekly demand if the price of an iPod Touch is $231. *Round your answer to the nearest 100.* **C.** According to the model, determine the price necessary to achieve a weekly demand of 180,100 iPod Touches. *Round your answer to the nearest $1.*
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