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8. When log y is graphed as a function of log x, a straight line results. Graph the straight line given by the following two points (x2, 32) (10,000, 20, 000) = (x1, y1) = (1,20) on a log-log plot. The functional relationship between x and y is: y = (Noto The original - coordinates are given.)

8. When log y is graphed as a function of log x, a straight line results. Graph the straight line given by the following two points (x2, 32) (10,000, 20, 000) = (x1, y1) = (1,20) on a log-log plot. The functional relationship between x and y is: y = (Noto The original - coordinates are given.)

College Algebra
College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter6: Exponential And Logarithmic Functions
Section6.1: Exponential Functions
Problem 60SE: The formula for the amount A in an investmentaccount with a nominal interest rate r at any timet is...
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8. When log y is graphed as a function of log x, a straight line results. Graph the straight line given by the following two points (x1, y₁) = (1, 20) (x2, y2) = (10,000, 20, 000) on a log-log plot. The functional relationship between x and y is: y = (Note: The original x-y coordinates are given.) 92-0² · 07 = h HOME
Transcribed Image Text:8. When log y is graphed as a function of log x, a straight line results. Graph the straight line given by the following two points (x1, y₁) = (1, 20) (x2, y2) = (10,000, 20, 000) on a log-log plot. The functional relationship between x and y is: y = (Note: The original x-y coordinates are given.) 92-0² · 07 = h HOME
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