I practiced a similar question where we had to calculate the forward price, and I think it was something like market price plus adjustments for rates and dividends.
I remember studying the pricing of equity forwards, and I think it involves adjusting the market price with the risk-free rate and dividends, but I'm not sure about the exact formula.
I've seen questions like this before. The key is to focus on the relationship between the forward/futures price and the underlying factors like the market price, risk-free rate, and expected dividends.
I'm a bit confused by the different formulas. I'll need to carefully review the concepts of equity forwards and futures to determine which one is the correct relationship.
Okay, let's think this through step-by-step. We need to find the relationship that correctly prices the equity forward or futures contract based on the given information.
This question seems straightforward, but I want to make sure I understand the relationship between the equity forward/futures price and the market equity price, risk-free rate, and expected dividend rate.
Option C is the way to go. It's the only one that correctly captures the relationship between the current market price and the forward or futures price.
I'm pretty sure it's Option C. The relationship makes sense intuitively, as the forward or futures price should be the current market price adjusted for the time value of money and expected dividends.
Option C seems to be the correct one. The forward or futures price should be the market price multiplied by the term (1 + risk-free rate - expected dividend rate) raised to the power of the time to expiration.
Kizzy
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