
Answer-first summary for fast verification
Answer: equal to the value of the option-embedded bond.
## Explanation **Correct Answer: B** In the arbitrage-free valuation framework: **Value of option-embedded bond = Value of option-free bond + Value of embedded options** This relationship holds because: - The option-embedded bond can be decomposed into its component parts - The option-free bond represents the base bond without any optionality - The embedded options (calls, puts, etc.) have their own separate values - The sum of these components equals the total value of the bond with embedded options **Why this is important:** - This decomposition allows for proper valuation of complex bonds - It ensures no arbitrage opportunities exist in the market - Each component is valued using appropriate discount rates and models
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A
less than the value of the option-embedded bond.
B
equal to the value of the option-embedded bond.
C
greater than the value of the option-embedded bond.
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