Answer: [a] I only | |
Explanation: | |
I] For borrowing the effective annual rate should | |
be lower. | |
For instance, consider an interest rate of 12% | |
per annum. | |
EAR with quarterly compounding = (1+0.12/4)^4-1 = | 12.55% |
EAR with daily compounding = (1+0.12/365)^365-1 = | 12.75% |
As EAR with quarterly compounding is lower, one would | |
be better of with it while borrowing. | |
II] With 12%, daily compounding--Days--365/360: | |
EAR with daily compounding for 365 days count = (1+0.12/365)^365-1 = | 12.74746% |
EAR with daily compounding for 360 days count = (1+0.12/360)^360-1 = | 12.74743% |
The EAR is marginally higher for 365 days count and | |
hence it is beneficial for depositing. | |
CONCLUSION: | |
So statement I alone is correct |
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