olve each of the following equations for r. Determine the exact value for r and a decimal approximation correct to pur decimals places. 1. 8" – 15 = 0 (Solving this equation will locate the r-intercept on the graph of y = 8 – 15.) 2. log(x + 6) = log(3r – 2) + 2 (Solving this equation will determine the r-coordinate of the point of intersection of the functions y = log(x + 6) and y = log(3r – 2) + 2.) = 2000 (1+ 2045 (Solving this equation will determine the amount of time it takes an investment $2000 to grow to $4400 if interest is 4.5% compounded monthly.) 3. 4400

College Algebra
1st Edition
ISBN:9781938168383
Author:Jay Abramson
Publisher:Jay Abramson
Chapter6: Exponential And Logarithmic Functions
Section6.1: Exponential Functions
Problem 57SE: Repeat the previous exercise to find the formula forthe APY of an account that compounds daily....
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olve each of the following equations for r. Determine the exact value for r and a decimal approximation correct to
pur decimals places.
1. 8" – 15 = 0
(Solving this equation will locate the r-intercept on the
graph of y = 8 – 15.)
2.
log(x + 6) = log(3r – 2) + 2
(Solving this equation will determine the r-coordinate of
the point of intersection of the functions y = log(x + 6)
and y = log(3r – 2) + 2.)
= 2000 (1+ 2045
(Solving this equation will determine the amount of time
it takes an investment $2000 to grow to $4400 if interest is
4.5% compounded monthly.)
3.
4400
Transcribed Image Text:olve each of the following equations for r. Determine the exact value for r and a decimal approximation correct to pur decimals places. 1. 8" – 15 = 0 (Solving this equation will locate the r-intercept on the graph of y = 8 – 15.) 2. log(x + 6) = log(3r – 2) + 2 (Solving this equation will determine the r-coordinate of the point of intersection of the functions y = log(x + 6) and y = log(3r – 2) + 2.) = 2000 (1+ 2045 (Solving this equation will determine the amount of time it takes an investment $2000 to grow to $4400 if interest is 4.5% compounded monthly.) 3. 4400
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