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Calculate the following integral \[\int\limits 1/(\sqrt (c^2 + m^2y^2)\]
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is it:\[\int \frac{1}{ \sqrt{c^2+ m^2y^2}} dy\]
Yes it is
substitute \[ y = \frac{ctan(u)}m\]
\[ dy = \frac{cdusec^2(u)}{m}\]
try it.
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So you get \[ \frac{ 1 }{(\sqrt{c^2 +m^2 *(\frac{ ctan(u) }{ m })^2}) } * \frac{ cdusec^2(u) }{ m }\]
I don't really know how you can simplify that
i think you can integrate \[\int sec(u)du\]
Yes, thanks a lot
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