Bottles of Soda | Slices of Pizza |
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)
The table above gives Ali's total utility from consuming bottles of soda and slices of pizza. The price of pizza is $2 per slice and the price of soda is $1 per bottle. His marginal utility from the 4th bottle of soda is
◦ 21.
◦ 3.
◦ 3 units for soda ÷ 7 units for pizza.
◦ 34.
◦ 5.25.