C camilus the villain with x-ray glasses Registered Senior Member Sep 27, 2007 #1 $$\int^{6}_{0} \sqrt{1-n^2x^2}dx=\pi+e$$ can anyone solve this for n??
D D H Some other guy Valued Senior Member Sep 27, 2007 #2 No problem. $$3\sqrt{1-36n^2}+\frac{\sin^{-1}(6n)}{2n}=\pi+e$$ There ya go.
C camilus the villain with x-ray glasses Registered Senior Member Sep 27, 2007 #3 Thats the easy part D, try solving for the exact value of n. I obtained $$n \approx {10000000 \over 162011025}$$
Thats the easy part D, try solving for the exact value of n. I obtained $$n \approx {10000000 \over 162011025}$$
C camilus the villain with x-ray glasses Registered Senior Member Sep 27, 2007 #4 Actually, I'm starting to believe n may be transcedental. I dont know how but maybe that could imply e+pi is transcedental?
Actually, I'm starting to believe n may be transcedental. I dont know how but maybe that could imply e+pi is transcedental?
