Finite Math and Applied Calculus (6th Edition)

Published by Brooks Cole
ISBN 10: 1133607705
ISBN 13: 978-1-13360-770-0

Chapter 2 - Section 2.1 - Simple Interest - Exercises - Page 134: 45

Answer

No, the text does not describe simple interest growth.

Work Step by Step

Simple interest growth complies with $FV=PV(1+rt)$. PV is (always) the initial amount. So, after 1 year, taking 100 units as PV, FV should be $FV=PV(1+0.1\times 1)=100\cdot 1.01=101$ units After 2 years, $FV=PV(1+0.1\times 2)=100\cdot 1.02=102$ units. The problem text, however, does not take PV to be the initial PV, but the FV of the year before, and t is again t=1: Again, taking 100 units as PV: After one year, $FV=PV(1+0.1\times 1)=100\cdot 1.01=101$ units After 2 years, they take PV=101 $FV=PV(1+0.1\times 1)=101\cdot 1.01=1.0201$ units. So, no, the text does not describe simple interest growth.
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