Economics: Principles, Problems, and Policies, 19th Edition

Published by McGraw-Hill Education
ISBN 10: 0073511447
ISBN 13: 978-0-07351-144-3

Chapter 13 - Wage Determination - Problems - Page 285: 1b

Answer

$5\%$ Average annual percentage increase: $0.49\%$

Work Step by Step

In 2000, wages were ${$20}$, while in 2010, wages grew to ${$21}$. So the percentage increase in wages is equal to the change over the initial, therefore $\frac{$21 - $20}{$20} = 5\%$. Let the average annual percentage increase be equal to $x$. We have $21=20(1+x)^{10}$ $(1+x)^{10}=\frac{21}{20}=1.05.$ $1+x=\sqrt[10]{1.05}\approx 1.0049$ So the approximate average annual percentage change in wages was $0.49\%$.
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