S sd1234 New member Joined Oct 6, 2014 Messages 1 Oct 6, 2014 #1 integrate 1/(x^(2)-a^(2)) from b to infinity. assume b>a>0
stapel Super Moderator Staff member Joined Feb 4, 2004 Messages 16,550 Oct 6, 2014 #2 sd1234 said: integrate 1/(x^(2)-a^(2)) from b to infinity. assume b>a>0 Click to expand... What do you get as the indefinite integral, using inverse-trig derivatives?
sd1234 said: integrate 1/(x^(2)-a^(2)) from b to infinity. assume b>a>0 Click to expand... What do you get as the indefinite integral, using inverse-trig derivatives?
pka Elite Member Joined Jan 29, 2005 Messages 11,978 Oct 6, 2014 #3 sd1234 said: integrate 1/(x^(2)-a^(2)) from b to infinity. assume b>a>0 Click to expand... Because \(\displaystyle b > a > 0\) the integral \(\displaystyle \int_b^\infty {\frac{{dx}}{{{x^2} - {a^2}}}} \) exists. Last edited: Oct 6, 2014
sd1234 said: integrate 1/(x^(2)-a^(2)) from b to infinity. assume b>a>0 Click to expand... Because \(\displaystyle b > a > 0\) the integral \(\displaystyle \int_b^\infty {\frac{{dx}}{{{x^2} - {a^2}}}} \) exists.