In footnote 7 we showed that, in order for a utility function for two goods to have a strictly diminishing MRS (that is, to be strictly quasi-concave), the following condition must hold: f2^2 f11-2 f1 f2 f12 f1^2 f22<0 Use this condition to check the convexity of the indifference curves for each of the utility functions in Problem 3.1 . Describe any shortcuts you discover in this process. | Numerade
In footnote 7 we showed that, in order for a utility function for two …
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Show that a quasiconcave utility function has a marginal utilit... | Filo
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