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Assuming the price of \ consumption is p = 1.0 and the endowment of income is M, the consumer has an \ initial endowment of consumption of ", Cell[BoxData[ \(TraditionalForm\`C\&_\)]], " = M/p . The endowment of leisure is ", Cell[BoxData[ \(TraditionalForm\`R\&_\)]], ". Since it is always possible for the consumer to just consume at the \ endowment point, the budget line pivots through the endowment point, (", Cell[BoxData[ \(TraditionalForm\`R\&_\)]], ",", Cell[BoxData[ \(TraditionalForm\`\(\ C\&_\)\)]], "). Since it is impossible to consume more than the initial endowment of \ leisure, this is a problem of consumer choice with a rationing constraitnt; \ that is, the portion of the budget line to the right of R = ", Cell[BoxData[ \(TraditionalForm\`R\&_\)]], " is unavailable to the consumer. As the wage rate increases the buget \ line, which has a slope of -(w+1), becomes steeper. The leisure demand \ curve is obtained in the lower quadrant by combining the optimal leisure \ choice wage rate. The labor supply curve is obtained by simply subtracting \ the amount of leisure demanded from the endowment of leisure time. This is \ done in the lower-left quadrant. The lower-right quadrant converts the labor \ supply to the horizontal axis (so that it is in the proper configuration for \ the labor supply curve). 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