We can interpret this as a compounded interest. Remember that its formula is:
[tex]T=P(1+r)^n[/tex]Where:
• T, is the total amount after the investment. In this case, after the raise
,• P, is the principal. In this case, the intial salary
,• r, is the interest rate. In this case, the raise percentage
,• n, is the times the interest is compounded. In this case, the times the raise is compounded.
Using this and the data given, we'll have the following equations:
[tex]44300=33900(1+\frac{9.5}{100})^n[/tex]Solving for n,
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