kevincan
Two employees are hired at the beginning of 2006 at the same starting salary of $62,000 per year. At the end of each calendar year each employee is given a pay rise ranging from 20 to 50%. One employee’s salary is guaranteed not to double the other’s until the beginning of which year?
(A) 2008 (B) 2009 (C) 2010 (D) 2011 (E) 2012
2 [62000 (1.2)^n] = 62000 (1.5)^n
2 (1.2)^n = (1.5)^n
(1.5/1.2)^n = 2
(1.5/1.2)^n = 2
(1.25)^n = 2
n ln 1.25 = ln 2
n (0.09691) = 0.301029996
n = 3.10628372
so the salary of one of the emplyoee will doubled that of the other after 3.11 years. therefore, it is guarantee that one employee’s salary wont double the other’s until the beginning of 2009 (2006+3).
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