d2y/dx2=d(dy/dx)/dx=d(y'(t)/x'(t)
)/dx(t)=(y''(t)x'(t)-y'(t)x''(t))/x'3(t)
附:d(y'(t)/x'(t))=
(y''(t)x'(t)-y'(t)x''(t))dt/x'2(t)
dx(t)=x'(t)dt
两个相除即得上式
d2y/dx2
=d(dy/dx)/dx
=d(y'(t)/x'(t))/dx
={[y''(t)x'(t)-y'(t)x''(t)]/[x'(t)^2]}/x'(t)
=[y''(t)x'(t)-y'(t)x''(t)]/x'(t)^3