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# Assignment help 2842

Suppose the demand for a good, Good X, is defined as follows: Qdx=6000-1/3PX-PY+5PZ+1/5M

Assuming that the consumer has an income of \$30,000 to purchase Good X and 2 other goods, PY for \$1000 per unit, and PZ for \$100 per unit:

If the budget function can be written as \$30000 = QYPy + QZPZ :

(1)Use the prices above to derivethe budget constraint for the consumption of the two goods, Goods Y and Z, and show the optimal point of consumption for which the consumer will be indifferent to the consumption of the two goods.

(2)Imagine that the consumer utilizes a \$100-coupon that you have offered as a manager to promote the sale of Good Y. Show and explain why and how the coupon will alter the constraint and consumption of Good Y.

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