There is a set of goods, $x=\left(x_{1}, x_{2}, \ldots x_{N}\right)$. Trudy can only afford $x_{1}, x_{4}, x_{N-1}$. Trudy directly reveal prefers $x_{1}$ over $x_{4}$, and $x_{4}$ over $x_{N-1}$. Write out, in words, what must be true for Trudy's preferences to satisfy GARP.

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The Answer of There is a set of goods, $x=\left(x_{1}, x_{2}, \ldots x_{N}\right)$. Trudy can only afford $x_{1}, x_{4}, x_{N-1}$. Trudy directly reveal prefers $x_{1}$ over $x_{4}$, and $x_{4}$ over $x_{N-1}$. Write out, in words, what must be true for Trudy's preferences to satisfy GARP.

There Is a Set of Goods x=(x1,x2,…xN)x=\left(x_{1}, x_{2}, \ldots x_{N}\right)x=(x1​,x2​,…xN​) Trudy Can Only Afford

There Is a Set of Goods $x=\left(x_{1}, x_{2}, \ldots x_{N}\right)$ Trudy Can Only Afford