Marginal Revenue Calculator

Calculate marginal revenue for pricing analysis.

Marginal Revenue Calculator - Pricing Analysis Tool

Marginal Revenue Calculator

Calculate marginal revenue to optimize your pricing strategy and maximize profits. Analyze how additional sales impact your total revenue.

Linear Demand Function: P = a - bQ

Maximum price when quantity is 0

Price decrease per unit quantity increase

Current quantity level

Quadratic Revenue Function: R = aQ + bQ²

Revenue Data Points

Marginal Revenue Results

Marginal Revenue

Per additional unit

Total Revenue

At current quantity

Average Revenue

Revenue per unit

Analysis

✓ Marginal revenue exceeds average revenue - demand is relatively elastic

⚠ Marginal revenue is below average revenue - consider pricing optimization

⚠ Marginal revenue is zero or negative - additional units may decrease total revenue

✓ Positive marginal revenue - additional units increase total revenue

Recommendations

Revenue Growth Opportunities

  • Consider increasing production to capture additional revenue
  • Evaluate market capacity for higher quantities
  • Monitor marginal cost to ensure profitability

Revenue Optimization Needed

  • Consider reducing quantity or increasing prices
  • Analyze market segmentation opportunities
  • Evaluate product differentiation strategies

Pricing Strategy

  • Compare marginal revenue with marginal cost
  • Consider price elasticity of demand
  • Evaluate competitive pricing landscape

Understanding Marginal Revenue

Basic Formula

MR = ΔTR / ΔQ

Where MR = Marginal Revenue, ΔTR = Change in Total Revenue, ΔQ = Change in Quantity

For Linear Demand (P = a - bQ)

MR = a - 2bQ

Marginal revenue decreases twice as fast as price

For Revenue Function (R = aQ + bQ²)

MR = a + 2bQ

Derivative of the revenue function

Key Concepts

Positive MR: Each additional unit increases total revenue

Zero MR: Revenue is maximized at current quantity

Negative MR: Additional units decrease total revenue

MR = MC: Profit maximization condition

MR < Price: Common in monopolistic markets

MR = Price: Perfect competition scenario

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