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Integral{sqrt(4-x^2)*dx}
=x*sqrt(4-x^2)-Integral{x*(-2*x)/[2*sqrt(4-x^2)]*dx}
=x*sqrt(4-x^2)-Integral{[4-x^2-4)/[sqrt(4-x^2)]*dx}
=x*sqrt(4-x^2)-Integral{sqrt(4-x^2)*dx}+Integral{4*dx/[sqrt(4-x^2)]}
=x*sqrt(4-x^2)-Integral{sqrt(4-x^2)*dx}+4*Integral{d(x/2)/{sqrt[1-(x/2)^2]}}
=x*sqrt(4-x^2)-Integral{sqrt(4-x^2)*dx}+4*ArcSin(x/2)+2*C
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Integral{sqrt(4-x^2)*dx}=1/2*x*sqrt(4-x^2)+2*ArcSin(x/2)+ C
10Â¥2015-05-27 04:55:21
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2Â¥: Originally posted by a3418766 at 2015-05-26 10:42:12
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ÒýÓûØÌû:
2Â¥: Originally posted by a3418766 at 2015-05-26 10:42:12
y2=4-x2
x2+y2=4
x+y=w
xy=t
w2-2t=4
2t=w2-4
t=w2/2-2
tΪ˫ÇúÏß
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