Ah, interest rate parity - I remember learning about this in class. Let me think through the logic and make sure I apply the formula correctly. I've got this!
This is a classic question on interest rate parity. I'm confident I can solve this by plugging the given information into the formula and doing the math. Should be a straightforward calculation.
Okay, I think I've got this. I'll need to use the formula for interest rate parity to find the expected spot rate in six months. Let me work through the calculations step-by-step.
Hmm, I'm a bit unsure about the interest rate parity theory and how to apply it here. I'll need to review my notes to make sure I understand the concept properly.
Ugh, interest rate parity... the only thing more confusing than that is trying to figure out how many licks it takes to get to the center of a Tootsie Pop. Oh well, let's give this a shot!
This is a piece of cake! Just plug and chug the numbers into the parity formula. I could do this in my sleep. Although, I'd probably prefer to be sleeping right now instead of taking this exam.
I bet the correct answer is C) GBP/USD = 1.65. That's the only one that seems to match the expected depreciation of the GBP based on the interest rate differential.
Hmm, let me think this through. The UK rate is 2% and the US rate is 6%, so the interest rate differential is 4%. Using the parity formula, I'd expect the GBP to depreciate against the USD by about 4% over the 6-month period.
This question is a classic application of interest rate parity theory. The key is to calculate the expected change in the spot rate based on the interest rate differential between the two countries.
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