The exponential function f(t) can be written in the form f(t) = ab^t, where b = e^(-0.12) and a = 44000.
To find the value of b, we need to calculate e^(-0.12):
b = e^(-0.12) ≈ 0.8859140402
Now we can rewrite the function in the form f(t) = ab^t:
f(t) = 44000 * 0.8859^t (rounded to four decimal places)
All exponential functions can be written in many forms. Write the function f, of, t, equals, 44000, e, start superscript, minus, 0, point, 1, 2, t, end superscriptf(t)=44000e
−0.12t
in the form f, of, t, equals, a, b, start superscript, 6, t, end superscriptf(t)=ab
6t
. Round all coefficients to four decimal places.
1 answer