You start with an initial value of 7400000000
This accumulates to exponentially to 1000000000000 at a rate of 0.02
How long did this take?:
Since r = 0.02 > 0, we have an exponential growth equation
Pert = A where P is your initial starting value, r is your rate,
and t is time it takes to grow your initial investment/amount to A, your final value.
Note: e is Eulers Constant = 2.718281828459
7400000000e0.02t = 1000000000000
7400000000e0.02t | |
7400000000 |
1000000000000 |
7400000000 |
e0.02t = 135.13513513514
Ln(e0.02t) = Ln(135.13513513514)
There exists a logarithmic identity which states: Ln(en) = n, so we have
0.02t = 4.906275278772
4.906275278772 |
0.02 |
t = 245.3137639386
Therefore, it would take 245.3137639386 units of time to increase an initial value of 7400000000 to 1000000000000 at a rate of 0.02 exponentially!
Therefore, it would take 245.3137639386 units of time to increase an initial value of 7400000000 to 1000000000000 at a rate of 0.02 exponentially!
Free Exponential Growth Calculator - This solves for any 1 of the 4 items in the exponential growth equation or exponential decay equation, Initial Value (P), Ending Value (A), Rate (r), and Time (t).
This calculator has 4 inputs.
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