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|t_n - t_(n-1)|<\delta
T[y]=\int^{t_b}_{t_a}dt=\int^{x}_{0}\frac{dt}{dx}dx\\
=\int^{x}_{0}\frac{\sqrt{1+y'^2}}{v}dx\\
=\int^{x}_{0}\sqrt{\frac{1+y'^2}{2gy}}dx
\frac{dx}{dt}=f(x)
Adenin
\purinev{4==NH$\mathrm{_2}$;6==H;2==H;1==H}
x_0=4,\hspace{0.2em}y_0=0