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A stockbroker tracks the progress of the price of a stock for several months. From the table of values, determine an equation that model's the stocks growth, and determine the price; to the nearest penny, of the stock after 9 months. Month (1) Stock Price P(1) 0 $26.00 1 $28.08 2 $30.33 3 $32.75 4 $35.37 5 $38.20

A stockbroker tracks the progress of the price of a stock for several months. From the table of values, determine an equation that model's the stocks growth, and determine the price; to the nearest penny, of the stock after 9 months. Month (1) Stock Price P(1) 0 $26.00 1 $28.08 2 $30.33 3 $32.75 4 $35.37 5 $38.20

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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A stockbroker tracks the progress of the price of a stock for several months. From the table of values, determine an equation that model's the stocks growth, and determine the price, to the nearest penny, of the stock after 9 months. Month (t) Stock Price P(t) Paragraph 0 $26.00 BI 1 $28.08 U v 2 $30.33 A/ 3 4 - $32.75 $35.37 Ev ≡≡く AO =C 5 $38.20 30 + v
Transcribed Image Text:A stockbroker tracks the progress of the price of a stock for several months. From the table of values, determine an equation that model's the stocks growth, and determine the price, to the nearest penny, of the stock after 9 months. Month (t) Stock Price P(t) Paragraph 0 $26.00 BI 1 $28.08 U v 2 $30.33 A/ 3 4 - $32.75 $35.37 Ev ≡≡く AO =C 5 $38.20 30 + v
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