Is this an example of a divergent integral?
Or is there actually a value for I?
I mean, how can you get an actual number with infinity on top?
you're integrating f(v) dx. so v is assumed a constant so you get what MW throws at you. makes sense
But there is not an x there. Check the screenshot
there is , and in the MW output
So that means it is divergent then, right?
@IrishBoy123
clearly
Can you check this answer for me then?
which answer?!
I say by what I got from the last problem this one is.
yes
think of all divergent series, represent them in continuos form,
Thanks so much dan.
mhm sure :)
that is a straight integral: \(-\frac{5}{14}e^{-7x^2}\) from \( - \infty \ to + \infty\) at \( - \infty \) to have a problem
Ok, that makes some sense. How do I go about these?
The one marked was by mistake.
Again, I know the same way you are helping me with, but the dx is in a weird place.
see p test at bottom http://www.sosmath.com/calculus/improper/convdiv/convdiv.html
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