3.A quantity with an initial value of 980 grows exponentially at a rate of 9.5% every 7 years. What is the value of the quantity after 93 years, to the nearest hundredth?
We have the following quantities
a=980, r=0.095, a = 980, \space\space r = 0.095, \space\space \space\space \space\spacea=980, r=0.095,
γ−? t=93years=937=13.28\gamma - ? \space\space t = 93years = \frac{93}{7} = 13.28γ−? t=93years=793=13.28,
γ=a∗(1+r)t=980∗(1+0.095)13.28, γ=a∗(1+r)t=3270\gamma = a*(1+r)^t = 980 * (1+0.095)^{13.28},\\\space\space γ=a∗(1+r)^ t = 3270γ=a∗(1+r)t=980∗(1+0.095)13.28, γ=a∗(1+r)t=3270
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