d/dx (ax) = ax ln(a)
This is because ax = ealn(x) d/dx of that is ealnx ln(a) = axlna
This leads to the conclusion that int(axdx) = ax/ln(a) (think anti-derivative)
Int(2.4x-5) dx = 2.4x-5/ln(2.4)
Harry P.
asked 02/21/22I am doing a math assignement where I find the area of a country using functions. I used an exponential equation that was not a base of e. I was able to integrate it using a calculator, but I wanted to know if there was a method to integrate these functions similar to that of ex.
Would there be a way to integrate an exponential function such as 2 . 4x-5-10? Where it is an exponential but not an ex exponential.
Any help would be appreciated,
Cheers.
d/dx (ax) = ax ln(a)
This is because ax = ealn(x) d/dx of that is ealnx ln(a) = axlna
This leads to the conclusion that int(axdx) = ax/ln(a) (think anti-derivative)
Int(2.4x-5) dx = 2.4x-5/ln(2.4)
Get a free answer to a quick problem.
Most questions answered within 4 hours.
Choose an expert and meet online. No packages or subscriptions, pay only for the time you need.