Solution:
A.). Utility maximizing quantity is where: MUA/PA = MUB/PB
Budget constraint: I = PAA + PBB
40 = 10A + 10B
40 = (10 "\\times" 2) + (10 "\\times" 2)
40 = 20 + 20
40 = 40
To maximize utility, the consumer will purchase 2 units of product A and 2 units of product B.
Product A = 2 units
Product B = 2 units
B.). The new budget constraint: 40 = 10A + 20B
To maximize utility, the consumer will now purchase 2 units of product A and 1 unit of product B.
Product A = 2 units
Product B = 1 unit
40 = 10A + 20B
40 = (10 "\\times" 2) + (20 "\\times" 1)
40 = 20 + 20
40 = 40
C.). New budget constraint = 40 = 20A + 20B
To maximize utility, the consumer will now purchase 1 unit of product A and 1 unit of product B.
Product A = 1 unit
Product B = 1 unit
40 = 20A + 20B
40 = (20 "\\times" 1) + (20 "\\times" 1)
40 = 20 + 20
40 = 40
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