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Since ", Cell[BoxData[ \(TraditionalForm\`MP\_L\)]], " =", Cell[BoxData[ \(TraditionalForm\`\[CapitalDelta]Q\/\[CapitalDelta]L\)]], ", ", Cell[BoxData[ \(TraditionalForm\`w\/MP\_L\)]], "= ", Cell[BoxData[ \(TraditionalForm\`\(w\ \[CapitalDelta]L\)\/\[CapitalDelta]Q\)]], "=", Cell[BoxData[ \(TraditionalForm\`\[CapitalDelta]TC\/\[CapitalDelta]Q\)]], "= MC. The quadrant to the right of the ", Cell[BoxData[ \(TraditionalForm\`MP\_L\)]], " curve translates ", Cell[BoxData[ \(TraditionalForm\`MP\_L\)]], " into 1/", Cell[BoxData[ \(TraditionalForm\`MP\_L\)]], ". The lower-right quadrant multiplies 1/", Cell[BoxData[ \(TraditionalForm\`MP\_L\)]], " by the wage rate to obtain the marginal cost of output. Combining this \ with Q gives the MC curve. Note that the point of diminishing return (i.e., \ the level of labor employment at which the production function changes its \ concavity and ", Cell[BoxData[ \(TraditionalForm\`MP\_L\)]], " is at its maximum) corresponds to the minimum point on the MC curve." }], "Text"], Cell[CellGroupData[{ Cell[GraphicsData["PostScript", "\<\ %! %%Creator: Mathematica %%AspectRatio: 1 MathPictureStart /Mabs { Mgmatrix idtransform Mtmatrix dtransform } bind def /Mabsadd { Mabs 3 -1 roll add 3 1 roll add exch } bind def %% Graphics /Courier findfont 10 scalefont setfont % Scaling calculations 0.0238095 0.31746 0.0238095 0.31746 [ [ 0 0 0 0 ] [ 1 1 0 0 ] ] MathScale % Start of Graphics 1 setlinecap 1 setlinejoin newpath 0 0 m 1 0 L 1 1 L 0 1 L closepath clip newpath % Start of user PostScript /mathtops { gsave MBeginOrig moveto MEndOrig currentpoint grestore } bind def /MAtocoords { mathtops 4 2 roll mathtops 4 copy pop pop 3 -1 roll sub /arry exch def exch sub /arrx exch def arrx dup mul arry dup mul 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