x=ln(u^2-1),dx={2u/(u^2-1)}du
x=ln(u^2-1),dx={2u/(u^2-1)}du
du/(u^2-1)^(1/2)=dx/x 如何得到ln(u+(u^2-1))=lnx
∫du/(u^2-1)^(1/2)=ln[u+(u^2-1)^(1/2)]+C1
matlab du/dt=d(du)/dx^2 x属于(0,1),t属于(0,T]u(0,t)=u(1,t)=0u(x,
x=e^-t y=∫(0到t)ln(1+u^2)du
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不定积分换元法∫(x/1+x^2)dx=1/2∫(dx^2/1+x^2)=1/2∫(du/1+u)=1/2∫[d(u+1