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    • https://espanol.libretexts.org/Matematicas/Calculo_Integral_CLP-2_(Feldman_Rechnitzer_y_Yeager)/04%3A_Ap%C3%A9ndices/4.04%3A_Soluci%C3%B3n_Num%C3%A9rica_de_ODE/4.4.01%3A_Solvers_ODE_simples_%E2%80%94_Derivaci%C3%B3n
      \ begin {alignat*} {2} t_0&=0 & y_0&=3\\ &\ implica & k_ {1,0} &=f (0,3) =-2*0+3 =3\\ &\ implica & &y_0+\ tfrac {h} {2} k_ {1,0} =3+0.05*3=3.15\\ &\ implica & k_ {2,0} &=f (0.05,3.15) =-2*0.05+3.15 =3...\ begin {alignat*} {2} t_0&=0 & y_0&=3\\ &\ implica & k_ {1,0} &=f (0,3) =-2*0+3 =3\\ &\ implica & &y_0+\ tfrac {h} {2} k_ {1,0} =3+0.05*3=3.15\\ &\ implica & k_ {2,0} &=f (0.05,3.15) =-2*0.05+3.15 =3.05\ &\ implica & &y_0+\ tfrac {h} {2} k_ {2,0} =3+0.05*3.05=3.1525\\ &\ implica & k_ {3,0} &=f (0.05,3.1525) =-2*0.05+3.1525 =3.0525\\ &\ implica & &y_0+hk_ {3,0} =3+0.1*3.0525=3.30525\\ &\ implica & k_ {4,0} &=f (0.1,3.30525) =-2*0.1+3.30525 =3.10525\\ &\ implica & y_1&=3+\ tfrac {0.1} {6} [3+2*3…

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