1. Consider a utility maximizer with complete, transitive, and monotonic preferences. Sup- pose you have data on the pairs of choices made by the consumer at different times. The bundles comprising...


1. Consider a utility maximizer with complete, transitive, and monotonic preferences. Sup-<br>pose you have data on the pairs of choices made by the consumer at different times. The<br>bundles comprising these pairs of choices are y = (x1, x2) and z =<br>(21, 22). For each of<br>the scenarios given below, make use of the axiomatic properties of the preferences to say<br>whether y is >, <, 3, E, or incomparable t z.<br>(a) y =(2,4) and z = (1, 4)<br>(b) y =(0,4) and w 3 z, where w =(3, 6)<br>(c) y =(2,4) and z =<br>(6, 3)<br>

Extracted text: 1. Consider a utility maximizer with complete, transitive, and monotonic preferences. Sup- pose you have data on the pairs of choices made by the consumer at different times. The bundles comprising these pairs of choices are y = (x1, x2) and z = (21, 22). For each of the scenarios given below, make use of the axiomatic properties of the preferences to say whether y is >, <, 3,="" e,="" or="" incomparable="" t="" z.="" (a)="" y="(2,4)" and="" z="(1," 4)="" (b)="" y="(0,4)" and="" w="" 3="" z,="" where="" w="(3," 6)="" (c)="" y="(2,4)" and="" z="(6,">

Jun 11, 2022
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