At prices (p1, p2) = ($4, $1), George buys the bundle (x₁, x₂) = (10, 20). At prices

At prices (p1, p2) = ($4, $1), George buys the bundle (x<sub>1</sub>, x<sub>2</sub>) = (10, 20). At prices = ($1, $4), he buys the bundle = (4, 14). At prices , he buys the bundle = (20, 10). If his preferences satisfy the strong axiom of revealed preferences, then it must be that A) 10< 10. B) 10< 8. C) 8p<sub>1 </sub>> 8p<sub>2</sub>. D) =. E) None of the above.

= ($1, $4), he buys the bundle At prices (p1, p2) = ($4, $1), George buys the bundle (x1, x2) = (10, 20). At prices = ($1, $4), he buys the bundle = (4, 14). At prices , he buys the bundle = (20, 10). If his preferences satisfy the strong axiom of revealed preferences, then it must be that A) 10< 10. B) 10< 8. C) 8p1 > 8p2. D) =. E) None of the above.

= (4, 14). At prices At prices (p1, p2) = ($4, $1), George buys the bundle (x1, x2) = (10, 20). At prices = ($1, $4), he buys the bundle = (4, 14). At prices , he buys the bundle = (20, 10). If his preferences satisfy the strong axiom of revealed preferences, then it must be that A) 10< 10. B) 10< 8. C) 8p1 > 8p2. D) =. E) None of the above.

, he buys the bundle At prices (p1, p2) = ($4, $1), George buys the bundle (x1, x2) = (10, 20). At prices = ($1, $4), he buys the bundle = (4, 14). At prices , he buys the bundle = (20, 10). If his preferences satisfy the strong axiom of revealed preferences, then it must be that A) 10< 10. B) 10< 8. C) 8p1 > 8p2. D) =. E) None of the above.

= (20, 10). If his preferences satisfy the strong axiom of revealed preferences, then it must be that
A) 10< 10.
B) 10< 8.
C) 8p₁> 8p₂.
D) =.
E) None of the above.

When the Prices Were ($5, $1), Vanessa Chose the Bundle

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