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You plan to invest in an account which pays 4% compounded continuously. If the investment period is for 11 years, then A(P) = Pe 0.04 - 11 =Pe0.44 gives the total balance of P dollars, Find a formula for A'(P). Find and interpret A'(8000). Compare the approximation to the actual change. a. b. C. a. A'(P) =. b. A'(8000) = Interpret A'(8000) = 1.55 O A. The future value of a 11 year investment of $8001 will be $ more than the future value of a 11 year investment of $8000. O B. The future value of 11 year investment of $8000 at 5% will be $ more than the future value of a 11 year investment of $4000 at 4%. O C. The future value of a 12 year investment of $8001 will be $ more than the future value of a 12 year investment of $8000. O D. The future value of a 12 year investment of $8000 will be $ more than the future value of a 12 year investment of $8000.

You plan to invest in an account which pays 4% compounded continuously. If the investment period is for 11 years, then A(P) = Pe 0.04 - 11 =Pe0.44 gives the total balance of P dollars, Find a formula for A'(P). Find and interpret A'(8000). Compare the approximation to the actual change. a. b. C. a. A'(P) =. b. A'(8000) = Interpret A'(8000) = 1.55 O A. The future value of a 11 year investment of $8001 will be $ more than the future value of a 11 year investment of $8000. O B. The future value of 11 year investment of $8000 at 5% will be $ more than the future value of a 11 year investment of $4000 at 4%. O C. The future value of a 12 year investment of $8001 will be $ more than the future value of a 12 year investment of $8000. O D. The future value of a 12 year investment of $8000 will be $ more than the future value of a 12 year investment of $8000.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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You plan to invest in an account which pays 4% compounded continuously. If the investment period is for 11 years, then A(P) = Pe 0.04 · 11 = Pe0.44 gives the total balance of P dollars. %3D Find a formula for A'(P). Find and interpret A'(8000). Compare the approximation to the actual change. a. b. C. a. A (P) = Εi. b. A'(8000) = Interpret A'(8000) = 1.55 O A. The future value of a 11 year investment of $8001 will be $ more than the future value of a 11 year investment of $8000. O B. The future value of 11 year investment of $8000 at 5% will be $ more than the future value of a 11 year investment of $4000 at 4%. O C. The future value of a 12 year investment of $8001 will be $ more than the future value of a 12 year investment of $8000. O D. The future value of a 12 year investment of $8000 will be $ more than the future value of a 12 year investment of $8000.
Transcribed Image Text:You plan to invest in an account which pays 4% compounded continuously. If the investment period is for 11 years, then A(P) = Pe 0.04 · 11 = Pe0.44 gives the total balance of P dollars. %3D Find a formula for A'(P). Find and interpret A'(8000). Compare the approximation to the actual change. a. b. C. a. A (P) = Εi. b. A'(8000) = Interpret A'(8000) = 1.55 O A. The future value of a 11 year investment of $8001 will be $ more than the future value of a 11 year investment of $8000. O B. The future value of 11 year investment of $8000 at 5% will be $ more than the future value of a 11 year investment of $4000 at 4%. O C. The future value of a 12 year investment of $8001 will be $ more than the future value of a 12 year investment of $8000. O D. The future value of a 12 year investment of $8000 will be $ more than the future value of a 12 year investment of $8000.
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