When students work on different calculation methods during their academic years, they also have to learn to calculate the homework writing service. If you are calculating using the effective interest rate on loan, you will need to understand the loan's stated terms and perform a simple calculation.
Students have to use different tools like Factoring Calculator Help and other types of calculators to work smoothly. First, however, one must familiarise themselves with the concepts. Here are some ways to calculate the Effective Interest Rate.
- Familiarise yourself with the formula
The effective interest rate is calculated through a simple formula: r = (1 + i/n)^n - 1.
This formula, r represents the effective interest rate, i denotes the said interest rate, and n indicates the number of compounding periods per year.
- Calculate the effective interest rate using the formula above
Consider a loan with a stated interest rate of 5 percent that is compounded monthly. Using the formula yields: r = (1 + .05/12)^12 - 1, or r = 5.12 percent. The same loan compounded daily would yield: r = (1 + .05/365)^365 - 1, or r = 5.13 percent.
- Familiarize yourself with the formula
If interest is compounded continuously, you should calculate the effective interest rate using a different formula: r = e^i - 1. In this formula, r denotes the effective interest rate, i is the stated interest rate, and e is the constant 2.718.
- Calculate the effective interest rate
assume a loan with a nominal interest rate of 9 percent compounded continuously. The formula above yields: r = 2.718^.09 - 1, or 9.417 percent.
5 Calculate in simple ways
- After understanding the theory, do the maths differently.
- Find the number of intervals for a year. For example, it is 2 for semi-annual, 4 for quarterly, 12 for monthly, 365 for daily.
- Number of intervals per year x 100 plus the interest rate. If the interest rate is 5%, it is 205 for semi-annual, 405 for quarterly, 1205 for monthly, 36505 for daily compounding.
- Effective interest is the value over 100 when the principal is 100.
- Do the maths as:
- ((205÷200)^2)×100 = 105.0625
- ((405÷400)^4)×100 = 105.095
- ((36,505÷36,500)^365)×100 = 105.127
- The value exceeding 100 in case 'a' is the effective interest rate when compounding is semi-annual. Hence 5.063 is the effective interest rate for semi-annual, 5.094 for quarterly, 5.116 for monthly, and 5.127 for daily compounding.
- Just memorise in the form of a theorem.
- (No of intervals x 100 plus interest) divided by (number of intervals x100) raised to the power of breaks, multiplied by 100. The value exceeding 100 will be the effective interest yield.
The ways mentioned above can help you work on an effective interest rate.
Summary- academic papers are challenging, especially when you have to work on multiple papers. From summary generators to online spelling checkers, everything is available. However, when it comes to the effective interest rate, you need to pay heed to how you work on the procedure.
Author Bio-Kevin Sinclair is a full-time writer at MyAssignmenthelp.com. He has a major in Math, and he used to help out students struggling with effective interest rates. Apart from this, you can find Kevin with his German shepherd in a dog park in L.A.
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