\newcommand{\Bold}[1]{\mathbf{#1}}\left[a = \frac{5 \, R + 36}{100 \, R}, b = \frac{5 \, R - 4}{100 \, R}\right]
\newcommand{\Bold}[1]{\mathbf{#1}}\left[a = \frac{5 \, R + 36}{100 \, R}, b = \frac{5 \, R - 4}{100 \, R}\right]
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\newcommand{\Bold}[1]{\mathbf{#1}}\frac{5 \, R + 36}{100 \, R} \newcommand{\Bold}[1]{\mathbf{#1}}\frac{5 \, R - 4}{100 \, R} \newcommand{\Bold}[1]{\mathbf{#1}}\frac{5 \, R + 36}{100 \, R} \newcommand{\Bold}[1]{\mathbf{#1}}\frac{5 \, R - 4}{100 \, R} |
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\newcommand{\Bold}[1]{\mathbf{#1}}86.0000000000000 \newcommand{\Bold}[1]{\mathbf{#1}}73.9600000000000 \newcommand{\Bold}[1]{\mathbf{#1}}21.1600000000000 \newcommand{\Bold}[1]{\mathbf{#1}}86.0000000000000 \newcommand{\Bold}[1]{\mathbf{#1}}73.9600000000000 \newcommand{\Bold}[1]{\mathbf{#1}}21.1600000000000 |
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1.1496787918508955 1.1496787918508955 |
[a + 9*b == 500, 1/1000*R*a + 1/300*300^(2/3)*a^(1/3) + 0.75 == 1/1000*R*b + 1/300*300^(2/3)*b^(1/3) + 1.15] [a + 9*b == 500, 1/1000*R*a + 1/300*300^(2/3)*a^(1/3) + 0.75 == 1/1000*R*b + 1/300*300^(2/3)*b^(1/3) + 1.15] |
b == -1/9*a + 500/9 b == -1/9*a + 500/9 |
2.7555206328742883 2.7555206328742883 |
2.7603305781566094 2.7603305781566094 |
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-1/9000*(a - 500)*R + (-1/9*a + 500/9)^(1/3)*(1/300)^(1/3) + 1.15000000000000 -1/9000*(a - 500)*R + (-1/9*a + 500/9)^(1/3)*(1/300)^(1/3) + 1.15000000000000 |
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[(1, 150.38340051335024), (1.20000000000000, 144.18414810147002), (1.50000000000000, 136.30561053360734), (1.80000000000000, 129.73458182045155), (2, 125.92180300878586), (2.20000000000000, 122.48176558257494), (2.40000000000000, 119.36026179730356), (2.70000000000000, 115.18134384724675), (3.30000000000000, 108.24367512046084), (3.90000000000000, 102.70391478805516), (4.30000000000000, 99.58628807880761), (4.70000000000000, 96.83189332807957), (5.10000000000000, 94.37912116472768), (5.60000000000000, 91.66488049765573), (6.80000000000000, 86.36736092726744), (7.50000000000000, 83.87237719232813), (8.20000000000000, 81.70605754420205), (9.10000000000000, 79.30573199687353), (10, 77.25033928901229), (11, 75.28618058261806), (12, 73.59064137557372), (13, 72.11151665785333), (15, 69.65404427898852), (18, 66.85440399758862), (20, 65.39619077153463), (22, 64.1720081388397), (24, 63.12939842098529)] [(1, 150.38340051335024), (1.20000000000000, 144.18414810147002), (1.50000000000000, 136.30561053360734), (1.80000000000000, 129.73458182045155), (2, 125.92180300878586), (2.20000000000000, 122.48176558257494), (2.40000000000000, 119.36026179730356), (2.70000000000000, 115.18134384724675), (3.30000000000000, 108.24367512046084), (3.90000000000000, 102.70391478805516), (4.30000000000000, 99.58628807880761), (4.70000000000000, 96.83189332807957), (5.10000000000000, 94.37912116472768), (5.60000000000000, 91.66488049765573), (6.80000000000000, 86.36736092726744), (7.50000000000000, 83.87237719232813), (8.20000000000000, 81.70605754420205), (9.10000000000000, 79.30573199687353), (10, 77.25033928901229), (11, 75.28618058261806), (12, 73.59064137557372), (13, 72.11151665785333), (15, 69.65404427898852), (18, 66.85440399758862), (20, 65.39619077153463), (22, 64.1720081388397), (24, 63.12939842098529)] |
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[(1, 0.02261516714995871), (1.20000000000000, 0.0249468822764960), (1.50000000000000, 0.0278688291944092), (1.80000000000000, 0.0302959110962294), (2, 0.031712600945966944), (2.20000000000000, 0.0330039223804946), (2.40000000000000, 0.0341924930311700), (2.70000000000000, 0.0358202033202358), (3.30000000000000, 0.0386650875718268), (3.90000000000000, 0.0411375670398892), (4.30000000000000, 0.0426449437252556), (4.70000000000000, 0.0440691531578527), (5.10000000000000, 0.0454278344103144), (5.60000000000000, 0.0470537217732372), (6.80000000000000, 0.0507233830280780), (7.50000000000000, 0.0527593174191912), (8.20000000000000, 0.0547422146832149), (9.10000000000000, 0.0572335320607954), (10, 0.05967614920267515), (11, 0.06234809885390434), (12, 0.06498698997681965), (13, 0.06760092085104616), (15, 0.07277528826628941), (18, 0.08045120400971029), (20, 0.08553323534853903), (22, 0.09059702582856881), (24, 0.09564770267989199)] [(1, 0.02261516714995871), (1.20000000000000, 0.0249468822764960), (1.50000000000000, 0.0278688291944092), (1.80000000000000, 0.0302959110962294), (2, 0.031712600945966944), (2.20000000000000, 0.0330039223804946), (2.40000000000000, 0.0341924930311700), (2.70000000000000, 0.0358202033202358), (3.30000000000000, 0.0386650875718268), (3.90000000000000, 0.0411375670398892), (4.30000000000000, 0.0426449437252556), (4.70000000000000, 0.0440691531578527), (5.10000000000000, 0.0454278344103144), (5.60000000000000, 0.0470537217732372), (6.80000000000000, 0.0507233830280780), (7.50000000000000, 0.0527593174191912), (8.20000000000000, 0.0547422146832149), (9.10000000000000, 0.0572335320607954), (10, 0.05967614920267515), (11, 0.06234809885390434), (12, 0.06498698997681965), (13, 0.06760092085104616), (15, 0.07277528826628941), (18, 0.08045120400971029), (20, 0.08553323534853903), (22, 0.09059702582856881), (24, 0.09564770267989199)] |
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\newcommand{\Bold}[1]{\mathbf{#1}}0.090112
\newcommand{\Bold}[1]{\mathbf{#1}}0.090112
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{'cmap': ['blue'], 'contours': (0, 0), 'plot_points': 150, 'fill': False} {'cmap': ['blue'], 'contours': (0, 0), 'plot_points': 150, 'fill': False} |
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