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please help me on this
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\[\int\limits_{0.5}^{1} \coth2x dx\] evaluate this
here is how to find the integral of cothx http://math2.org/math/integrals/more/coth.htm
I get 0.5635 as the final answer :)
\[\int coth{2x} dx = \frac{1}{2}log{(sinh{2x})}\]
thanks :)
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but i don't get the ln and modulus part.
okay so what part are you up to?
i get it when we use the exponent and u substitution,but what is the ln |u| + C ? integrated form of exponent?
yes so \[\int \frac{1}{u} du = ln(u)+c\] My answer above was supposed to be a ln, sorry
alrighty now i get it :) thanks
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no worries :)
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