View question - sqrt(1+i) Is this proof correct?
)&line2=\mathrm{Solution:\:}4\sqrt{2}%CF%80%2B4%CF%80\ln(\sqrt{2}%2B1) "4*pi*(sqrt(2)+ln(sqrt(2)+1))")
4*pi*(sqrt(2)+ln(sqrt(2)+1))
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SOLVED: Find the length of the curve described by: r(t) = 2cos(t)i + 2sin(t)j +t sqrt(5)k for 0 ≤ t ≤ pi
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How to prove[math] \pi > 4\sqrt{2-\sqrt{2}} [/math] - Quora
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begin{array}{l} \left.=\frac{t}{2} \sqrt{1+t^{2}}+\frac{1}{2} \ln \le..
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%2B\sec(\frac{%CF%80}{4}))&line2=\mathrm{Solution:\:}\ln(1%2B\sqrt{2}) "ln(tan(pi/4)+sec(pi/4))")
ln(tan(pi/4)+sec(pi/4))
How to prove[math] \pi > 4\sqrt{2-\sqrt{2}} [/math] - Quora
&line2=\mathrm{Solution:\:}\frac{\ln(2)}{2}-i\frac{%CF%80}{4} "ln(sqrt(2)e^{(-pi)/4 i})")
ln(sqrt(2)e^{(-pi)/4 i})
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Calculus/Integration/Solutions - Wikibooks, open books for an open world
A total charge $ Q $ is distributed uniformly along a straight rod of Length $ L $ . The potential at a point P at a distance $ h $ from
