%TexCad Options %\grade{\on} %\emlines{1} %\beziermacro{\off} %\reduce{\on} %\snapping{\on} %\quality{3} %\graddiff{0.01} %\snapasp{1} %\zoom{0.8} \linethickness{0.4pt} \begin{picture}(151.18,200.61) \thicklines \lI(137.85,67.98,143.73,68.79) \lI(135.03,67.53,137.85,67.98) \lI(131.88,66.96,135.03,67.53) \lI(129.15,66.39,131.88,66.96) \lI(126.18,65.67,129.15,66.39) \lI(120.21,64.02,126.18,65.67) \lI(117.18,63.03,120.21,64.02) \lI(111.27,60.78,117.18,63.03) \lI(108.42,59.55,111.27,60.78) \lI(105.36,58.14,108.42,59.55) \lI(102.6,56.76,105.36,58.14) \lI(99.54,55.08,102.6,56.76) \lI(96.69,53.46,99.54,55.08) \lI(93.48,51.51,96.69,53.46) \lI(90.6,49.65,93.48,51.51) \lI(81.63,43.5,90.6,49.65) \lI(61.02,28.2,81.63,43.5) \lI(55.05,24.09,61.02,28.2) \lI(52.35,22.32,55.05,24.09) \lI(49.17,20.34,52.35,22.32) \lI(43.53,17.07,49.17,20.34) \lI(40.44,15.45,43.53,17.07) \lI(37.41,13.98,40.44,15.45) \lI(34.68,12.75,37.41,13.98) \lI(28.56,10.41,34.68,12.75) \lI(25.59,9.45,28.56,10.41) \lI(22.65,8.64,25.59,9.45) \lI(19.86,8.01,22.65,8.64) \lI(16.83,7.38,19.86,8.01) \lI(13.77,6.93,16.83,7.38) \lI(10.77,6.6,13.77,6.93) \lI(8.07,6.45,10.77,6.6) \lI(4.98,6.36,8.07,6.45) \lI(140.85,69.27,143.73,69.51) \lI(135.03,68.61,140.85,69.27) \lI(129.15,67.8,135.03,68.61) \lI(126.18,67.29,129.15,67.8) \lI(123.15,66.72,126.18,67.29) \lI(117.18,65.28,123.15,66.72) \lI(114.27,64.47,117.18,65.28) \lI(111.27,63.51,114.27,64.47) \lI(108.42,62.52,111.27,63.51) \lI(105.36,61.35,108.42,62.52) \lI(102.6,60.18,105.36,61.35) \lI(99.54,58.77,102.6,60.18) \lI(96.69,57.27,99.54,58.77) \lI(93.48,55.53,96.69,57.27) \lI(90.6,53.85,93.48,55.53) \lI(87.63,51.96,90.6,53.85) \lI(81.63,47.85,87.63,51.96) \lI(72.81,41.1,81.63,47.85) \lI(61.02,31.65,72.81,41.1) \lI(49.17,22.68,61.02,31.65) \lI(46.47,20.82,49.17,22.68) \lI(43.53,18.93,46.47,20.82) \lI(40.44,17.04,43.53,18.93) \lI(37.41,15.3,40.44,17.04) \lI(34.68,13.89,37.41,15.3) \lI(31.59,12.42,34.68,13.89) \lI(28.56,11.16,31.59,12.42) \lI(25.59,10.02,28.56,11.16) \lI(22.65,9.06,25.59,10.02) \lI(19.86,8.28,22.65,9.06) \lI(16.83,7.56,19.86,8.28) \lI(13.77,7.05,16.83,7.56) \lI(10.77,6.66,13.77,7.05) \lI(8.07,6.48,10.77,6.66) \lI(143.73,70.41,146.82,70.47) \lI(131.88,69.84,143.73,70.41) \lI(123.15,69.09,131.88,69.84) \lI(120.21,68.73,123.15,69.09) \lI(117.18,68.31,120.21,68.73) \lI(114.27,67.83,117.18,68.31) \lI(111.27,67.29,114.27,67.83) \lI(108.42,66.66,111.27,67.29) \lI(105.36,65.88,108.42,66.66) \lI(102.6,65.07,105.36,65.88) \lI(99.54,64.05,102.6,65.07) \lI(96.69,62.94,99.54,64.05) \lI(93.48,61.56,96.69,62.94) \lI(90.6,60.18,93.48,61.56) \lI(87.63,58.56,90.6,60.18) \lI(84.6,56.76,87.63,58.56) \lI(81.63,54.81,84.6,56.76) \lI(75.84,50.52,81.63,54.81) \lI(72.81,48.09,75.84,50.52) \lI(70.02,45.72,72.81,48.09) \lI(66.96,43.05,70.02,45.72) \lI(52.35,29.73,66.96,43.05) \lI(49.17,26.94,52.35,29.73) \lI(46.47,24.66,49.17,26.94) \lI(43.53,22.26,46.47,24.66) \lI(37.41,17.76,43.53,22.26) \lI(34.68,15.93,37.41,17.76) \lI(31.59,14.1,34.68,15.93) \lI(28.56,12.45,31.59,14.1) \lI(25.59,11.01,28.56,12.45) \lI(22.65,9.81,25.59,11.01) \lI(19.86,8.82,22.65,9.81) \lI(16.83,7.92,19.86,8.82) \lI(13.77,7.23,16.83,7.92) \lI(10.77,6.75,13.77,7.23) \lI(8.07,6.48,10.77,6.75) \lI(4.98,6.36,8.07,6.51) \lI(143.73,71.34,146.82,71.28) \lI(140.85,71.43,143.73,71.34) \lI(137.85,71.49,140.85,71.43) \lI(135.03,71.58,137.85,71.49) \lI(129.15,71.7,135.03,71.58) \lI(126.18,71.79,129.15,71.7) \lI(123.15,71.85,126.18,71.79) \lI(117.18,71.91,123.15,71.85) \lI(114.27,71.91,117.18,71.91) \lI(111.27,71.88,114.27,71.91) \lI(108.42,71.79,111.27,71.88) \lI(105.36,71.64,108.42,71.79) \lI(102.6,71.4,105.36,71.64) \lI(99.54,71.04,102.6,71.4) \lI(96.69,70.56,99.54,71.04) \lI(93.48,69.9,96.69,70.56) \lI(90.6,69.12,93.48,69.9) \lI(87.63,68.1,90.6,69.12) \lI(84.6,66.84,87.63,68.1) \lI(81.63,65.4,84.6,66.84) \lI(78.96,63.81,81.63,65.4) \lI(75.84,61.71,78.96,63.81) \lI(72.81,59.43,75.84,61.71) \lI(70.02,57.09,72.81,59.43) \lI(66.96,54.3,70.02,57.09) \lI(64.05,51.39,66.96,54.3) \lI(61.02,48.21,64.05,51.39) \lI(43.53,28.59,61.02,48.21) \lI(40.44,25.41,43.53,28.59) \lI(37.41,22.38,40.44,25.41) \lI(34.68,19.86,37.41,22.38) \lI(31.59,17.28,34.68,19.86) \lI(28.56,14.97,31.59,17.28) \lI(25.59,12.96,28.56,14.97) \lI(22.65,11.22,25.59,12.96) \lI(19.86,9.81,22.65,11.22) \lI(16.83,8.55,19.86,9.81) \lI(13.77,7.56,16.83,8.55) \lI(10.77,6.9,13.77,7.56) \lI(8.07,6.51,10.77,6.9) \lI(140.85,72.51,146.82,72.09) \lI(135.03,73.08,140.85,72.51) \lI(129.15,73.77,135.03,73.08) \lI(123.15,74.64,129.15,73.77) \lI(120.21,75.15,123.15,74.64) \lI(96.69,79.86,120.21,75.15) \lI(93.48,80.37,96.69,79.86) \lI(90.6,80.7,93.48,80.37) \lI(87.63,80.88,90.6,80.7) \lI(84.6,80.88,87.63,80.88) \lI(81.63,80.61,84.6,80.88) \lI(78.96,80.07,81.63,80.61) \lI(75.84,79.08,78.96,80.07) \lI(72.81,77.7,75.84,79.08) \lI(70.02,75.99,72.81,77.7) \lI(66.96,73.68,70.02,75.99) \lI(64.05,70.95,66.96,73.68) \lI(61.02,67.68,64.05,70.95) \lI(58.2,64.2,61.02,67.68) \lI(55.05,59.91,58.2,64.2) \lI(52.35,55.92,55.05,59.91) \lI(37.41,32.4,52.35,55.92) \lI(34.68,28.44,37.41,32.4) \lI(31.59,24.27,34.68,28.44) \lI(28.56,20.55,31.59,24.27) \lI(25.59,17.22,28.56,20.55) \lI(22.65,14.37,25.59,17.22) \lI(19.86,12.03,22.65,14.37) \lI(16.83,9.99,19.86,12.03) \lI(13.77,8.34,16.83,9.99) \lI(10.77,7.23,13.77,8.34) \lI(8.07,6.6,10.77,7.23) \lI(4.98,6.36,8.07,6.6) \lI(140.85,73.44,143.73,73.08) \lI(135.03,74.37,140.85,73.44) \lI(129.15,75.57,135.03,74.37) \lI(126.18,76.32,129.15,75.57) \lI(123.15,77.13,126.18,76.32) \lI(120.21,78.06,123.15,77.13) \lI(117.18,79.11,120.21,78.06) \lI(114.27,80.25,117.18,79.11) \lI(111.27,81.54,114.27,80.25) \lI(108.42,82.89,111.27,81.54) \lI(105.36,84.45,108.42,82.89) \lI(102.6,86.01,105.36,84.45) \lI(99.54,87.84,102.6,86.01) \lI(96.69,89.67,99.54,87.84) \lI(93.48,91.86,96.69,89.67) \lI(87.63,96.03,93.48,91.86) \lI(84.6,98.25,87.63,96.03) \lI(81.63,100.35,84.6,98.25) \lI(78.96,102.15,81.63,100.35) \lI(75.84,104.04,78.96,102.15) \lI(72.81,105.51,75.84,104.04) \lI(70.02,106.41,72.81,105.51) \lI(68.49,106.71,70.02,106.41) \lI(66.96,106.8,68.49,106.71) \lI(65.52,106.71,66.96,106.8) \lI(64.05,106.41,65.52,106.71) \lI(62.52,105.9,64.05,106.41) \lI(61.02,105.12,62.52,105.9) \lI(58.2,102.93,61.02,105.12) \lI(55.05,99.33,58.2,102.93) \lI(52.35,95.22,55.05,99.33) \lI(49.17,89.19,52.35,95.22) \lI(46.47,83.28,49.17,89.19) \lI(43.53,75.99,46.47,83.28) \lI(40.44,67.89,43.53,75.99) \lI(34.68,51.99,40.44,67.89) \lI(31.59,43.77,34.68,51.99) \lI(28.56,36.24,31.59,43.77) \lI(25.59,29.34,28.56,36.24) \lI(22.65,23.43,25.59,29.34) \lI(19.86,18.48,22.65,23.43) \lI(16.83,14.07,19.86,18.48) \lI(13.77,10.62,16.83,14.07) \lI(10.77,8.22,13.77,10.62) \lI(9.42,7.47,10.77,8.22) \lI(8.07,6.9,9.42,7.47) \lI(6.51,6.51,8.07,6.9) \lI(4.98,6.36,6.51,6.51) \lI(140.85,74.07,143.73,73.62) \lI(135.03,75.24,140.85,74.07) \lI(131.88,76.02,135.03,75.24) \lI(129.15,76.8,131.88,76.02) \lI(126.18,77.76,129.15,76.8) \lI(123.15,78.87,126.18,77.76) \lI(120.21,80.1,123.15,78.87) \lI(117.18,81.57,120.21,80.1) \lI(114.27,83.13,117.18,81.57) \lI(111.27,84.93,114.27,83.13) \lI(108.42,86.88,111.27,84.93) \lI(105.36,89.22,108.42,86.88) \lI(102.6,91.59,105.36,89.22) \lI(99.54,94.53,102.6,91.59) \lI(96.69,97.65,99.54,94.53) \lI(93.48,101.49,96.69,97.65) \lI(90.6,105.36,93.48,101.49) \lI(87.63,109.74,90.6,105.36) \lI(84.6,114.75,87.63,109.74) \lI(81.63,120.09,84.6,114.75) \lI(78.96,125.49,81.63,120.09) \lI(75.84,132.27,78.96,125.49) \lI(72.81,139.32,75.84,132.27) \lI(70.02,146.31,72.81,139.32) \lI(66.96,154.32,70.02,146.31) \lI(61.02,170.64,66.96,154.32) \lI(58.2,177.99,61.02,170.64) \lI(55.05,185.49,58.2,177.99) \lI(52.35,190.65,55.05,185.49) \lI(50.76,192.93,52.35,190.65) \lI(49.17,194.46,50.76,192.93) \lI(48.48,194.85,49.17,194.46) \lI(47.82,195.06,48.48,194.85) \lI(47.16,195.12,47.82,195.06) \lI(46.47,194.97,47.16,195.12) \lI(45.72,194.58,46.47,194.97) \lI(44.97,193.98,45.72,194.58) \lI(44.25,193.11,44.97,193.98) \lI(43.53,191.97,44.25,193.11) \lI(41.97,188.7,43.53,191.97) \lI(40.44,184.2,41.97,188.7) \lI(37.41,171.63,40.44,184.2) \lI(36,164.52,37.41,171.63) \lI(34.68,156.63,36,164.52) \lI(33.12,146.79,34.68,156.63) \lI(21.27,61.59,33.12,146.79) \lI(19.86,52.77,21.27,61.59) \lI(16.83,36.09,19.86,52.77) \lI(13.77,22.86,16.83,36.09) \lI(10.77,13.5,13.77,22.86) \lI(9.42,10.56,10.77,13.5) \lI(8.07,8.43,9.42,10.56) \lI(7.29,7.53,8.07,8.43) \lI(6.51,6.9,7.29,7.53) \lI(5.73,6.51,6.51,6.9) \lI(4.98,6.36,5.73,6.51) \thinlines \put(4.98,2.61){\vector(0,1){198}} \lI(3.18,19.26,4.98,19.26) \put(2,19.26){\makebox(0,0)[rc]{$-0,4$}} \lI(3.18,45.12,4.98,45.12) \put(2,45.12){\makebox(0,0)[rc]{$-0,2$}} \lI(3.18,96.75,4.98,96.75) \put(2,96.75){\makebox(0,0)[rc]{$0$}} \lI(3.18,122.58,4.98,122.58) \put(2,122.58){\makebox(0,0)[rc]{$0,2$}} \lI(3.18,148.41,4.98,148.41) \put(2,148.41){\makebox(0,0)[rc]{$0,4$}} \lI(3.18,174.21,4.98,174.21) \put(2,174.21){\makebox(0,0)[rc]{$0,6$}} \put(3.18,70.92){\vector(1,0){148}} \lI(19.14,69.57,19.14,70.92) \put(19.14,74){\makebox(0,0)[cb]{$0,2$}} \lI(33.33,69.57,33.33,70.92) \put(33.33,74){\makebox(0,0)[cb]{$0,4$}} \lI(47.55,69.57,47.55,70.92) \put(47.55,74){\makebox(0,0)[cb]{$0,6$}} \lI(61.71,69.57,61.71,70.92) \put(61.71,74){\makebox(0,0)[cb]{$0,8$}} \lI(75.9,69.57,75.9,70.92) \put(75.9,74){\makebox(0,0)[cb]{$1$}} \lI(90.09,69.57,90.09,70.92) \put(90.09,74){\makebox(0,0)[cb]{$1,2$}} \lI(104.25,69.57,104.25,70.92) \put(104.25,74){\makebox(0,0)[cb]{$1,4$}} \lI(118.44,69.57,118.44,70.92) \lI(132.63,69.57,132.63,70.92) \lI(146.82,69.57,146.82,70.92) \end{picture}