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I'm not sure how consumer surplus is related to this question.
I simply maximised his utility subject to his constraint, and then calculated his utility for those values of x and y.
Mathematically Max U = 100x - x^2/2 + y
Subject to : 50x + y = 4000
Solving this gives x=50 and y=1500
and U(50,1500)= 100(50) - (50)^2/2 + 1500 = 5250, which should be the answer you're looking for.
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