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Wed 7 Jun 2023 22:35:44
Gamma break-even point
Gamma break-even point
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Clear["Global`*"];breakeven[r0_]:=y/.With{r=SetPrecision[r0,10]},FindRootGamma,0==2Gamma,Exp[y],{y,};empiricalPlot=DiscretePlot[breakeven[r],{x,1,20,1},PlotRange->All,AxesLabel->{"x","y"},PlotLabel->"f(x)"]
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10
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breakeven[r0_]:=y/.With{r=SetPrecision[r0,10]},FindRoot2Gamma,Exp[y]-x-12,{y,};empiricalPlot=DiscretePlot[breakeven[r],{x,1,20,1},PlotRange->All,AxesLabel->{"x","y"},PlotLabel->"f(x)"]
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InverseSeries@Series2Gamma,Exp[y]-x-12,{x,∞,2}
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-x+-+2Gamma[0,]++-Gamma[0,]Log[]-4Log[]+Gamma[0,]-MeijerG[{{},{1,1}},{{0,0,0},{}},]-4Gamma[0,]MeijerG[{{},{1,1}},{{0,0,0},{}},]+2Log[]MeijerG[{{},{1,1}},{{0,0,0},{}},]+2MeijerG[{{},{1,1,1}},{{0,0,0,0},{}},]+
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-2Gamma[0,]Log[]-2MeijerG[{{},{1,1}},{{0,0,0},{}},]
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2
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Gamma[0,]
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2
Log[]
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O
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