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)
The above figure depicts the Edgeworth box for two individuals, Al and Bruce. Point a is NOT Pareto efficient because
◦ Al's indifference curve is not far enough away from the origin.
◦ the point is not near the center of the box.
◦ Al's MRS exceeds Bruce's MRS.
◦ All of the above.