How to Calculate Loan Interest Using Straight Line and Reducing Balance
01 Apr, 2026
Introduction
In microfinance and banking management, calculating loan interest accurately is essential for transparency, compliance, and member trust. Two common methods are used to compute loan interest: the Straight Line Method and the Reducing Balance Method.
This guide explains both methods step by step, with formulas and examples, so you can apply them in your institution's loan management processes.
Prerequisites
Before you start:
- Understand the basic loan terms: principal, interest rate, and loan tenure.
- Have a calculator or spreadsheet tool ready to perform the calculations.
- Ensure you know whether your institution uses flat interest (straight line) or reducing balance for its loan products.
Straight Line Method
The Straight Line Method (also called flat-rate interest) calculates interest on the original loan amount throughout the loan period.
Formula
Interest = Principal × Rate × Time
Example
- Loan Principal = $10,000
- Annual Interest Rate = 12%
- Loan Tenure = 2 years
Interest = 10,000 × 0.12 × 2 = 2,400
Total repayment = Principal + Interest = $12,400
Monthly repayment = $12,400 ÷ 24 = $516.67
Amortization Table for Straight Line Method:
Here is how the armotization table for the straight line method looks like.
| Month | Principal ($) | Interest ($) | Total Payment ($) |
|---|---|---|---|
| 1 | 416.67 | 100.00 | 516.67 |
| 2 | 416.67 | 100.00 | 516.67 |
| 3 | 416.67 | 100.00 | 516.67 |
| 4 | 416.67 | 100.00 | 516.67 |
| 5 | 416.67 | 100.00 | 516.67 |
| 6 | 416.67 | 100.00 | 516.67 |
| 7 | 416.67 | 100.00 | 516.67 |
| 8 | 416.67 | 100.00 | 516.67 |
| 9 | 416.67 | 100.00 | 516.67 |
| 10 | 416.67 | 100.00 | 516.67 |
| 11 | 416.67 | 100.00 | 516.67 |
| 12 | 416.67 | 100.00 | 516.67 |
| 13 | 416.67 | 100.00 | 516.67 |
| 14 | 416.67 | 100.00 | 516.67 |
| 15 | 416.67 | 100.00 | 516.67 |
| 16 | 416.67 | 100.00 | 516.67 |
| 17 | 416.67 | 100.00 | 516.67 |
| 18 | 416.67 | 100.00 | 516.67 |
| 19 | 416.67 | 100.00 | 516.67 |
| 20 | 416.67 | 100.00 | 516.67 |
| 21 | 416.67 | 100.00 | 516.67 |
| 22 | 416.67 | 100.00 | 516.67 |
| 23 | 416.67 | 100.00 | 516.67 |
| 24 | 416.09 | 100.00 | 516.09 |
| ------- | --------------- | -------------- | ------------------- |
| Total | 10,000.00 | 2,400.00 | 12,400.00 |
The last month should absorb the rounding difference so the totals reconcile exactly.
Reducing Balance Method
The Reducing Balance Method calculates interest on the outstanding loan balance after each repayment. This means interest decreases as the loan balance reduces.
Formula
Interest (per period) = Outstanding Balance × Rate
Example
- Loan Principal = $10,000
- Annual Interest Rate = 12%
- Loan Tenure = 2 years (24 months)
- Monthly repayment calculated using amortization formula:
EMI = [P × r × (1 + r)^n] ÷ [(1 + r)^n – 1]
Where:
- P = Principal
- r = Monthly interest rate (12% ÷ 12 = 0.01)
- n = Number of months (24)
EMI = [10,000 × 0.01 × (1.01)^24] ÷ [(1.01)^24 – 1]
EMI ≈ 470.73
Monthly repayment = $470.73
Total repayment = $470.73 × 24 = $11,297.52
Notice that this is lower than the Straight Line Method, because interest reduces as the balance decreases.
Amortization Table for Reducing Balance Method:
Here is how the armotization table for the reducing balance method looks like.
| Month | Principal ($) | Interest ($) | Total Payment ($) |
|---|---|---|---|
| 1 | 370.73 | 100.00 | 470.73 |
| 2 | 374.44 | 96.29 | 470.73 |
| 3 | 378.18 | 92.55 | 470.73 |
| 4 | 381.96 | 88.77 | 470.73 |
| 5 | 385.78 | 84.95 | 470.73 |
| 6 | 389.64 | 81.09 | 470.73 |
| 7 | 393.53 | 77.20 | 470.73 |
| 8 | 397.47 | 73.26 | 470.73 |
| 9 | 401.44 | 69.29 | 470.73 |
| 10 | 405.46 | 65.27 | 470.73 |
| 11 | 409.51 | 61.22 | 470.73 |
| 12 | 413.61 | 57.12 | 470.73 |
| 13 | 417.74 | 52.99 | 470.73 |
| 14 | 421.92 | 48.81 | 470.73 |
| 15 | 426.14 | 44.59 | 470.73 |
| 16 | 430.40 | 40.33 | 470.73 |
| 17 | 434.70 | 36.03 | 470.73 |
| 18 | 439.05 | 31.68 | 470.73 |
| 19 | 443.44 | 27.29 | 470.73 |
| 20 | 447.87 | 22.86 | 470.73 |
| 21 | 452.35 | 18.38 | 470.73 |
| 22 | 456.87 | 13.86 | 470.73 |
| 23 | 461.44 | 9.29 | 470.73 |
| 24 | 466.33 | 4.40 | 470.73 |
| ------- | --------------- | -------------- | ------------------- |
| Total | 10,000.00 | 1,297.52 | 11,297.52 |
The last month should absorb the rounding difference so the totals reconcile exactly.
Comparison
| Method | Interest Basis | Total Repayment | Monthly Repayment |
|---|---|---|---|
| Straight Line | Original Principal | $12,400 | $516.67 |
| Reducing Balance | Outstanding Balance | $11,297.52 | $470.73 |
Conclusion
In this guide, you learned how to calculate loan interest using the Straight Line Method and the Reducing Balance Method.
- The Straight Line Method is simpler but often results in higher total repayment.
- The Reducing Balance Method is fairer to borrowers, as interest decreases with each repayment.
Choosing the right method depends on your institution's policies and the type of loan product offered.