PQ7.2(b) Case: Average Revenue Demand Curve (AR): P=120-0.02Q Weekly Production (Q) Price (P) (Cents/Unit) Cost Function (C) = 60Q +25,000 Marginal Cost (MC) = Slope of Total Cost (TC) Curve = 60 Assume: Maximum Profit. Question: (This Question - Only) What will the new Level of Production, Price, and Total Profit per week be - assuming Maximum Profit, if the government decides a 14 cent Tax Levy per unit on the product from PQ7.2(a),↓ Bartleby Expert Answer PQ7.2(a): What is the Level of Production, Price, and Total Profit per week - assuming Maximum Profit? Answer: Level of Production (0) = 1,500 Price (P) = 90 Profit (n) = 20,000
PQ7.2(b) Case: Average Revenue Demand Curve (AR): P=120-0.02Q Weekly Production (Q) Price (P) (Cents/Unit) Cost Function (C) = 60Q +25,000 Marginal Cost (MC) = Slope of Total Cost (TC) Curve = 60 Assume: Maximum Profit. Question: (This Question - Only) What will the new Level of Production, Price, and Total Profit per week be - assuming Maximum Profit, if the government decides a 14 cent Tax Levy per unit on the product from PQ7.2(a),↓ Bartleby Expert Answer PQ7.2(a): What is the Level of Production, Price, and Total Profit per week - assuming Maximum Profit? Answer: Level of Production (0) = 1,500 Price (P) = 90 Profit (n) = 20,000
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
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Step 1: Introduction
The demand curve represents the quantity demanded by consumers at different price levels.
The implementation of a tax on a product causes its price to increase and generates revenue for the government.
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