What is the effective interest rate for an $82,000 loan at 4.5% over 2 years?

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To find the effective interest rate for a loan, especially when compounding or additional factors may not be straightforward, it's essential to apply the correct method for determining how much the borrower will effectively pay due to interest over the loan term.

In this scenario, the nominal interest rate is 4.5% on an $82,000 loan for a duration of two years. The effective interest rate takes into account how interest accumulates over time. However, when dealing with simple loans or specific periods without additional compounding periods (like monthly compounding), the effective interest rate can closely align with the nominal rate, particularly when there are no other fees or compounding calculated on the balance.

In many cases, if we are assuming straightforward terms, the effective rate and nominal rate can be approximately equal, especially over a shorter period of 2 years. Thus, if the loan remains consistent with its percentage of 4.5% annually without added considerations for monthly compounding or varied payment structures, the effective interest rate would be marginally slightly higher than the nominal rate.

In this situation, a result of 4.55% likely represents an assumption where minor compounding effects, such as interest applied or calculated on a slightly varying principal or fees applicable,

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