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Cost of Carry Calculator

Cost of Carry Formula:

\[ \text{Cost of Carry} = \frac{(F - S)}{S} \times \frac{360}{t} \]

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1. What is Cost of Carry?

Cost of Carry represents the net cost associated with holding or carrying an asset over time, including storage costs, insurance, financing costs, and any income generated from the asset. It's a key concept in futures pricing and arbitrage strategies.

2. How Does the Calculator Work?

The calculator uses the Cost of Carry formula:

\[ \text{Cost of Carry} = \frac{(F - S)}{S} \times \frac{360}{t} \]

Where:

Explanation: The formula calculates the annualized percentage cost of carrying an asset from spot to future date, considering the price difference and time period.

3. Importance of Cost of Carry Calculation

Details: Cost of Carry is crucial for understanding futures pricing, identifying arbitrage opportunities, managing inventory costs, and making informed investment decisions in commodity and financial markets.

4. Using the Calculator

Tips: Enter future price and spot price in the same currency units, and time period in days. All values must be positive numbers (prices > 0, days ≥ 1).

5. Frequently Asked Questions (FAQ)

Q1: What does a positive Cost of Carry indicate?
A: A positive Cost of Carry indicates that futures prices are higher than spot prices (contango), reflecting the costs of holding the asset.

Q2: What does a negative Cost of Carry indicate?
A: A negative Cost of Carry indicates that futures prices are lower than spot prices (backwardation), which may occur when there are benefits to holding the physical asset.

Q3: Why use 360 days instead of 365?
A: The 360-day convention is commonly used in financial calculations for simplicity and consistency across various financial instruments and markets.

Q4: How does Cost of Carry relate to interest rates?
A: For financial assets, Cost of Carry often includes the interest rate component, representing the opportunity cost of invested capital.

Q5: Can this calculator be used for all types of assets?
A: While the basic formula applies broadly, specific assets may have additional carrying cost components that should be considered for comprehensive analysis.

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