A major bank offers a credit card which can be used domestically and internationally. Data gathered over time indicate that the collection percentage for credit issued in any month is an exponential function of the time since the credit was issued. Specifically, the function approximating this relationship is P = f(t) = 0.92(1- e-0.10t) Where P equals the percentage of accounts receivable collected t months after the credit is granted. Use Newton-Raphson method to approximate that after how many months the collected amount will reach 16.676 %. Consider to = 0 , and solve till tolerance level reaches less than 1x105

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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A major bank offers a credit card which can be used domestically and internationally. Data
gathered over time indicate that the collection percentage for credit issued in any month is an
exponential function of the time since the credit was issued. Specifically, the function
approximating this relationship is
P = f(t) = 0.92(1 - e-0.10t)
Where P equals the percentage of accounts receivable collected t months after the credit is granted.
Use Newton-Raphson method to approximate that after how many months the collected amount
will reach 16.676 %. Consider to = 0, and solve till tolerance level reaches less than 1x10$
Transcribed Image Text:A major bank offers a credit card which can be used domestically and internationally. Data gathered over time indicate that the collection percentage for credit issued in any month is an exponential function of the time since the credit was issued. Specifically, the function approximating this relationship is P = f(t) = 0.92(1 - e-0.10t) Where P equals the percentage of accounts receivable collected t months after the credit is granted. Use Newton-Raphson method to approximate that after how many months the collected amount will reach 16.676 %. Consider to = 0, and solve till tolerance level reaches less than 1x10$
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