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sqrt[(48t)9] = sqrt(489)*sqrt(t9) = sqrt(488)*sqrt(48)*sqrt(t)*sqrt(t8) = 484*sqrt(48)*sqrt(t)*t4 = 5308416*6.9282*t4*sart(t) = 36777785*t4*sqrt(t)
T1= t2= t3= t4= r=
(e3.50t - t2)/(1 + t4)
The ratio of the quantity between two sets of time an equal period apart are the same. That is, the rate of growth over the same time is a constant. Suppose V(t) is the value of the variable V at time t. Then, if t1, t2, t3 and t4 are four times such that t2 - t1 = t4 - t3 then V(t2)/V(t1) = V(t4)/V(t3) whether V is compound interest or exponential growth.
If that's + 36, the answer is (t + 6)(t + 1)(t - 6)(t - 1). If that's - 36, it gets ugly in a hurry.