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Mar 21st, 2019
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  1. NDSolve[{y''[
  2. x] == ((Sqrt[(Integrate[y[x], x])^2 + (Integrate[x[y],
  3. y])^2]*0.5*((1.2276506087738044` -
  4. 0.058867354927993866` y[x] +
  5. 0.013674072942291457` y[x]^2 -
  6. 0.006683664467058859` y[x]^3 +
  7. 0.0012088043510569788` y[x]^4 -
  8. 0.00012105199792680971` y[x]^5 +
  9. 7.777141557633639`*^-6 y[x]^6 -
  10. 3.4251038818338157`*^-7 y[x]^7 +
  11. 1.0698730986217082`*^-8 y[x]^8 -
  12. 2.409706752959389`*^-10 y[x]^9 +
  13. 3.927274987489023`*^-12 y[x]^10 -
  14. 4.5886287468034394`*^-14 y[x]^11 +
  15. 3.746561723569994`*^-16 y[x]^12 -
  16. 2.0294454009615562`*^-18 y[x]^13 +
  17. 6.551643589092214`*^-21 y[x]^14 -
  18. 9.539267389433688`*^-24 y[x]^15))*0.292247)/
  19. 817)*(Integrate[x[y], y]*1.71*a -
  20. Integrate[y[x], x]*(1.84*a^2 + 0.27*a + 0.017)),
  21. x''[y] == ((Sqrt[(Integrate[y[x], x])^2 + (Integrate[x[y],
  22. y])^2]*0.5*((1.2276506087738044` -
  23. 0.058867354927993866` y[x] +
  24. 0.013674072942291457` y[x]^2 -
  25. 0.006683664467058859` y[x]^3 +
  26. 0.0012088043510569788` y[x]^4 -
  27. 0.00012105199792680971` y[x]^5 +
  28. 7.777141557633639`*^-6 y[x]^6 -
  29. 3.4251038818338157`*^-7 y[x]^7 +
  30. 1.0698730986217082`*^-8 y[x]^8 -
  31. 2.409706752959389`*^-10 y[x]^9 +
  32. 3.927274987489023`*^-12 y[x]^10 -
  33. 4.5886287468034394`*^-14 y[x]^11 +
  34. 3.746561723569994`*^-16 y[x]^12 -
  35. 2.0294454009615562`*^-18 y[x]^13 +
  36. 6.551643589092214`*^-21 y[x]^14 -
  37. 9.539267389433688`*^-24 y[x]^15))*0.292247*1.71*a)/
  38. 817)*(Integrate[y[x], x]*1.71*a -
  39. Integrate[x[y],
  40. y]*(1.84*a^2 + 0.27*a +
  41. 0.017)) - (-(398600.4418*10^(9)*817)/((y[x] +
  42. 6371222)^2))*9.80665, x[0] == 1, y[0] == 160000}, {y[x],
  43. x[y]}, {x, y}]
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