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Jun 17th, 2019
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  1. f = 6.6743*10^(-11);
  2.  
  3. m1 = 7.34767309*10^(22);
  4. m2 = 5.97219*10^(24);
  5. e = 0.0549006; a = 384748;
  6. p = a*(1 - e^2);
  7. c = Sqrt[ f*(m1 + m2)*p];
  8. eq1 = {x''[t] == - ((
  9. f*(m1 + m2) *x[t])/(x[t]^2 + y[t]^2 + z[t]^2)^3),
  10. y''[t] == -((
  11. f*(m1 + m2) *y[t])/(x[t]^2 + y[t]^2 + z[t]^2)^3),
  12. z''[t] == -((f*(m1 + m2) *z[t])/(x[t]^2 + y[t]^2 + z[t]^2)^3)};
  13. rul1 = {Subscript[r, j_] -> Sqrt[
  14. Subscript[x, j][t]^2 + Subscript[y, j][t]^2 +
  15. Subscript[z, j][t]^2]};
  16. initial = {x[0] == 1, x'[0] == 0,
  17. y[0] == 0, y'[0] == 4,
  18. z[0] == 0, z'[0] == 3};
  19. sol = NDSolve[eq1, initial, {x[t], y[t], z[t]}, {t, 0, 50}];
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