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{1902, 14.738, 1.039, 30},
{1903, 14.732, 1.039, 31},
{1904, 14.732, 1.039, 31},
{1905, 14.730, 1.040, 31},
{1906, 14.730, 1.039, 31},
{1907, 14.730, 1.039, 31},
{1907, 14.730, 1.040, 31},
{1908, 14.730, 1.040, 31},
{1909, 14.730, 1.040, 31},
{1910, 14.727, 1.039, 31},
{1911, 14.730, 1.039, 31},
{1912, 14.731, 1.038, 31},
{1913, 14.732, 1.039, 31},
{1914, 14.732, 1.040, 31},
{1915, 14.735, 1.039, 31},
{1916, 14.732, 1.038, 31},
{1917, 14.731, 1.038, 31},
{1917, 14.731, 1.039, 31},
{1918, 14.731, 1.040, 31},
{1919, 14.731, 1.039, 31},
{1920, 14.732, 1.040, 31},
{1921, 14.732, 1.039, 31},
{1922, 14.735, 1.039, 31},
{1923, 14.739, 1.039, 31},
{1924, 14.739, 1.039, 31},
{1925, 14.735, 1.039, 31},
{1926, 14.735, 1.040, 31},
{1927, 14.741, 1.040, 31},
{1927, 14.741, 1.040, 31},
{1928, 14.740, 1.040, 31},
{1929, 14.740, 1.040, 31},
{1930, 14.740, 1.040, 31},
{1931, 14.744, 1.040, 31},
{1932, 14.735, 1.040, 31},
{1933, 14.738, 1.040, 31},
{1934, 14.738, 1.040, 31},
{1935, 14.737, 1.039, 31},
{1936, 14.737, 1.039, 31},
{1937, 14.734, 1.039, 31},
{1937, 14.733, 1.039, 31},
{1938, 14.733, 1.040, 31},
{1939, 14.733, 1.040, 31},
{1940, 14.736, 1.039, 31},
{1941, 14.740, 1.040, 31},
{1942, 14.743, 1.040, 31},
{1943, 14.736, 1.040, 31},
{1944, 14.748, 1.037, 31},
{1945, 14.736, 1.039, 31},
{1946, 14.736, 1.039, 31},
{1947, 14.735, 1.040, 31},
{1947, 14.742, 1.040, 31},
{1948, 14.742, 1.039, 31},
{1949, 14.736, 1.038, 31},
{1950, 14.739, 1.038, 31},
{1951, 14.739, 1.039, 31},
{1952, 14.738, 1.039, 31},
{1953, 14.737, 1.039, 31},
{1954, 14.732, 1.039, 31},
{1955, 14.739, 1.038, 31},
{1956, 14.737, 1.039, 31},
{1957, 14.739, 1.039, 31},
{1957, 14.740, 1.040, 31},
{1958, 14.737, 1.040, 31},
{1959, 14.737, 1.040, 31},
{1960, 14.732, 1.040, 31},
{1961, 14.741, 1.039, 31},
{1962, 14.741, 1.040, 31},
{1963, 14.740, 1.039, 31},
{1964, 14.739, 1.038, 31},
{1965, 14.739, 1.039, 31},
{1966, 14.743, 1.039, 31},
{1967, 14.744, 1.040, 31},
{1967, 14.744, 1.039, 32},
{1968, 14.740, 1.039, 32},
{1969, 14.742, 1.039, 32},
{1970, 14.743, 1.039, 32},
{1971, 14.742, 1.040, 32},
{1972, 14.745, 1.038, 32},
{1973, 14.749, 1.038, 32},
{1974, 14.753, 1.038, 32},
{1975, 14.751, 1.039, 32},
{1976, 14.740, 1.039, 32},
{1977, 14.751, 1.039, 32},
{1977, 14.740, 1.039, 32},
{1978, 14.748, 1.038, 32},
{1979, 14.741, 1.039, 32},
{1980, 14.741, 1.040, 32},
{1981, 14.742, 1.040, 32},
{1982, 14.745, 1.039, 32},
{1983, 14.745, 1.037, 32},
{1984, 14.746, 1.039, 32},
{1985, 14.746, 1.038, 32},
{1986, 14.743, 1.038, 32},
{1987, 14.743, 1.040, 32},
{1987, 14.743, 1.039, 32},
{1988, 14.745, 1.038, 32},
{1989, 14.745, 1.038, 32},
{1990, 14.745, 1.040, 32},
{1991, 14.743, 1.040, 32},
{1992, 14.743, 1.040, 32},
{1993, 14.745, 1.039, 32},
{1994, 14.747, 1.039, 32},
{1995, 14.747, 1.039, 32},
{1996, 14.748, 1.040, 32},
{1997, 14.744, 1.040, 32},
{1997, 14.742, 1.038, 32},
{1998, 14.742, 1.038, 32},
{1999, 14.742, 1.039, 32},
{2000, 14.742, 1.040, 32},
{2001, 14.747, 1.039, 32},
{2002, 14.750, 1.039, 32},
{2003, 14.750, 1.039, 32},
{2004, 14.742, 1.039, 32},
{2005, 14.753, 1.039, 32},
{2006, 14.749, 1.039, 32},
{2007, 14.741, 1.039, 32},
{2007, 14.748, 1.038, 32},
{2008, 14.748, 1.037, 32},
{2009, 14.749, 1.038, 32},
{2010, 14.751, 1.038, 32},
{2011, 14.751, 1.039, 32},
{2012, 14.761, 1.039, 32},
{2013, 14.750, 1.040, 32},
{2014, 14.763, 1.040, 32},
{2015, 14.752, 1.038, 32},
{2016, 14.752, 1.038, 32},
{2017, 14.747, 1.037, 32},
{2017, 14.746, 1.040, 32},
{2018, 14.747, 1.040, 32},
{2019, 14.746, 1.039, 32},
{2020, 14.751, 1.039, 32},
{2021, 14.748, 1.038, 32},
{2022, 14.748, 1.038, 32},
{2023, 14.762, 1.038, 32},
{2024, 14.752, 1.039, 32},
{2025, 14.752, 1.039, 32},
{2026, 14.753, 1.038, 32},
{2027, 14.745, 1.038, 32},
{2027, 14.747, 1.038, 32},
{2028, 14.747, 1.038, 32},
{2029, 14.752, 1.039, 32},
{2030, 14.755, 1.038, 33},
{2031, 14.752, 1.039, 33},
{2032, 14.752, 1.039, 33},
{2033, 14.754, 1.039, 33},
{2034, 14.755, 1.039, 33},
{2035, 14.750, 1.039, 33},
{2036, 14.750, 1.039, 33},
{2037, 14.753, 1.037, 33},
{2037, 14.752, 1.037, 33},
{2038, 14.755, 1.038, 33},
{2039, 14.754, 1.039, 33},
{2040, 14.754, 1.038, 33},
{2041, 14.754, 1.038, 33},
{2042, 14.751, 1.039, 33},
{2043, 14.754, 1.039, 33},
{2044, 14.755, 1.039, 33},
{2045, 14.755, 1.037, 33},
{2046, 14.756, 1.037, 33},
{2047, 14.756, 1.039, 33},
{2047, 14.754, 1.039, 33},
{2048, 14.754, 1.038, 33},
{2049, 14.757, 1.039, 33},
{2050, 14.751, 1.038, 33},
{2051, 14.758, 1.039, 33},
{2052, 14.758, 1.039, 33},
{2053, 14.754, 1.039, 33},
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{2057, 14.758, 1.038, 33},
{2057, 14.758, 1.040, 33},
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{2062, 14.758, 1.040, 33},
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{2065, 14.761, 1.038, 33},
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{2068, 14.757, 1.039, 33},
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{2073, 14.758, 1.039, 33},
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{2078, 14.761, 1.037, 33},
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{2094, 14.761, 1.037, 34},
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{2097, 14.765, 1.038, 34},
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{2099, 14.761, 1.038, 34},
{2100, 14.764, 1.038, 34},
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{2110, 14.767, 1.039, 34},
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{2196, 14.782, 1.038, 35},
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{2200, 14.783, 1.039, 35},
{2201, 14.787, 1.040, 35},
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{2207, 14.789, 1.039, 35},
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{2208, 14.789, 1.037, 35},
{2209, 14.781, 1.037, 35},
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{2211, 14.781, 1.038, 35},
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{2228, 14.787, 1.038, 36},
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{2240, 14.790, 1.039, 36},
{2241, 14.790, 1.038, 36},
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{2243, 14.790, 1.038, 36},
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{2250, 14.796, 1.037, 36},
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{8753, 16.041, 0.056, 97},
{8754, 16.040, 0.058, 97},
{8755, 16.043, 0.058, 97},
{8756, 16.041, 0.058, 97},
{8757, 16.043, 0.056, 97},
{8757, 16.041, 0.058, 97},
{8758, 16.041, 0.058, 97},
{8759, 16.042, 0.058, 97},
{8760, 16.043, 0.058, 97},
{8761, 16.043, 0.058, 97},
{8762, 16.041, 0.058, 97},
{8763, 16.041, 0.058, 97},
{8764, 16.042, 0.056, 97},
{8765, 16.042, 0.056, 97},
{8766, 16.043, 0.056, 97},
{8767, 16.042, 0.056, 97},
{8767, 16.042, 0.056, 97},
{8768, 16.042, 0.058, 97},
{8769, 16.042, 0.056, 97},
{8770, 16.042, 0.058, 97},
{8771, 16.035, 0.058, 97},
{8772, 16.042, 0.058, 97},
{8773, 16.041, 0.058, 97},
{8774, 16.043, 0.056, 97},
{8775, 16.043, 0.056, 97},
{8776, 16.043, 0.056, 97},
{8777, 16.043, 0.058, 97},
{8777, 16.034, 0.056, 97},
{8778, 16.042, 0.056, 97},
{8779, 16.043, 0.056, 97},
{8780, 16.043, 0.056, 97},
{8781, 16.043, 0.056, 97},
{8782, 16.041, 0.056, 97},
{8783, 16.042, 0.058, 97},
{8784, 16.043, 0.056, 97},
{8785, 16.044, 0.058, 97},
{8786, 16.043, 0.056, 97},
{8787, 16.043, 0.055, 97},
{8787, 16.043, 0.056, 97},
{8788, 16.043, 0.058, 97},
{8789, 16.043, 0.058, 97},
{8790, 16.043, 0.056, 97},
{8791, 16.043, 0.058, 97},
{8792, 16.043, 0.058, 97},
{8793, 16.043, 0.058, 97},
{8794, 16.043, 0.056, 97},
{8795, 16.043, 0.055, 97},
{8796, 16.043, 0.056, 97},
{8797, 16.043, 0.056, 97},
{8797, 16.042, 0.056, 97},
{8798, 16.042, 0.056, 97},
{8799, 16.041, 0.056, 97},
{8800, 16.043, 0.056, 97},
{8801, 16.040, 0.056, 97},
{8802, 16.040, 0.055, 97},
{8803, 16.041, 0.049, 97},
{8804, 16.040, 0.049, 97},
{8805, 16.042, 0.050, 97},
{8806, 16.040, 0.050, 97},
{8807, 16.043, 0.050, 97},
{8807, 16.041, 0.050, 97},
{8808, 16.041, 0.050, 97},
{8809, 16.043, 0.050, 97},
{8810, 16.042, 0.051, 97},
{8811, 16.042, 0.051, 97},
{8812, 16.043, 0.051, 97},
{8813, 16.043, 0.051, 97},
{8814, 16.044, 0.051, 97},
{8815, 16.044, 0.051, 97},
{8816, 16.044, 0.051, 97},
{8817, 16.040, 0.051, 97},
{8817, 16.040, 0.053, 97},
{8818, 16.040, 0.045, 97},
{8819, 16.039, 0.045, 97},
{8820, 16.039, 0.045, 97},
{8821, 16.039, 0.048, 97},
{8822, 16.041, 0.048, 97},
{8823, 16.043, 0.048, 97},
{8824, 16.043, 0.046, 97},
{8825, 16.042, 0.046, 97},
{8826, 16.040, 0.046, 97},
{8827, 16.041, 0.048, 97},
{8827, 16.036, 0.048, 97},
{8828, 16.040, 0.046, 97},
{8829, 16.040, 0.046, 97},
{8830, 16.029, 0.026, 97},
{8831, 16.033, 0.026, 97},
{8832, 16.029, 0.000, 100}
};

T = LD[[All, 1]];
V = LD[[All, 2]];
A = LD[[All, 3]];
P = LD[[All, 4]];

X = N[(T - Min[T])*100/(Max[T] - Min[T])];
YV = N[(V - Min[V])*100/(Max[V] - Min[V])];
YA = N[(A - Min[A])*100/(Max[A] - Min[A])];

GV = Transpose[{X, YV}];
GA = Transpose[{X, YA}];
GP = Transpose[{X, P}];

HA[x_] := Round[(x*0.1*(Max[A] - Min[A]) + Min[A])*1000]/1000.0;
HV[x_] := Round[(x*0.1*(Max[V] - Min[V]) + Min[V])*1000]/1000.0;
HT[x_] := Round[(x*600 - Min[T])*100/(Max[T] - Min[T])*1000]/1000.0;
H[x_, D_] := Round[(x*(Max[D] - Min[D]) + Min[D])*1000]/1000.0;

hBt2 = -10;

For[i = 0; As = {};, i <= 10, i++, 
  As = Insert[
      As, {Text[StyleForm[HA[i], FontSize->10], {-1, i*10}, {1, 0}], 
      Line[{{-1, i*10}, {0, i*10}}]}, Length[As] + 1];];
For[i = 0; Vs = {};, i <= 10, i++, 
  Vs = Insert[
      Vs, {Text[StyleForm[HV[i], FontSize->10], {102, i*10}, {-1, 0}], 
      Line[{{100, i*10}, {101, i*10}}]}, Length[Vs] + 1];];
For[i = 0; Ts = {};, i <= 4, i++, 
  Ts = Insert[
      Ts, {Text[StyleForm[i*30, FontSize->10], {HT[i*3], hBt2}, {0, 2}], 
      Line[{{HT[i*3], hBt2}, {HT[i*3], hBt2 - 1}}]}, 
      Length[Ts] + 1];];
For[i = 0, i <= 14, i++, 
  Ts = Insert[
      Ts, {Line[{{HT[i], hBt2}, {HT[i], hBt2 - 0.5}}]}, 
      Length[Ts] + 1];];
For[i = 1; j = 0; Bs = {};, i < Length[GP], i++, 
  If[GP[[i, 2]] == j, 
    Bs = Insert[Bs, {Line[{{GP[[i, 1]], 0}, {GP[[i, 1]], hBt2}}]}, 
      Length[Bs] + 1]; j += 1;]];

For[i = 1; j = 10; B = {};, i < Length[GP], i++,If[GP[[i, 2]] == j,B = Insert[B, {Line[{{GP[[i, 1]], 0.1}, {GP[[i, 1]], hBt2}}], Text[StyleForm[j, FontSize->10], {GP[[i, 1]], 0.1}, {0, -1}]}, Length[B] + 1];j += 10;]];

Show[Graphics[{
	RGBColor[1, 1, 1],
	Rectangle[{-20, -30}, {130, 130}],

	RGBColor[0, 0, 0],
	Text[StyleForm["Battery Curve", FontSize->20], {50, 120}],

	Line[{{101, 0}, {-1, 0}}],
	Line[{{0, hBt2 - 1}, {0, 101}}],
	Line[{{100, hBt2 - 1}, {100, 101}}],
	Line[{{0, hBt2}, {100, hBt2}}],

	Text[StyleForm["Time(Min)", FontSize->12], {105, hBt2}, {-.5, 2}], Ts,
	Text[StyleForm[Round[H[1.0, T]/60], FontSize->10], {100, hBt2}, {0, 2}],
	Line[{{100, hBt2}, {100, hBt2 - 1}}],

	Text[StyleForm["Àü¾Ð(V)", FontSize->12], {105, 110}, {-1, 0}], Vs, Line[GV],
	Text[StyleForm["Àü·ù(A)", FontSize->12], {-1, 110}, {1, 0}], As, Line[GA],
	Text[StyleForm["Capacity", FontSize->12], {-5, hBt2/2 - .1}, {.1, 0}], Bs,(*Line[GP],*)
	Text[StyleForm[0, FontSize->10], {0, 0.1}, {-1, -1}],
	Text[StyleForm[100, FontSize->10], {100, 0.1}, {1, -1}],
	{Thickness[.003], B, Line[{{0, 0.1}, {0, hBt2}}], Line[{{100, 0.1}, {100, hBt2}}]}
}]];