Overview
Loan rules determine how interest is calculated, how payments are structured, and how repayments are allocated. Understanding these options is critical to creating the right type of loan for your members. This guide provides detailed explanations with real numbers and tables showing exactly how each option works.Before creating a loan, review this guide to understand which combination of settings creates the loan structure you want. Loan rules cannot be changed after the loan is created.
Interest Rate Type
The interest rate type determines how the stated rate is interpreted.MONTHLY Rate
The rate applies each month. Example: 5% monthly interest- Each month, 5% interest is charged on the loan
- Annual equivalent: 5% × 12 = 60% (if simple) or higher (if compounded)
YEARLY Rate
The annual rate is divided across installments. Example: 12% yearly interest on a 12-month loan- Each month: 12% ÷ 12 = 1% interest
- Annual rate: 12%
Interest Calculation Type
This determines how interest is computed on the loan.SIMPLE Interest
Interest is calculated only on the original principal, never on accumulated interest. Formula:Total Interest = Principal × Rate × Term
Example: 100,000 RWF at 5% monthly SIMPLE for 12 months
Calculation:- Principal: 100,000 RWF
- Rate: 0.05 (5% per month)
- Term: 12 months
- Total Interest = 100,000 × 0.05 × 12 = 60,000 RWF
- Total Repayment = 100,000 + 60,000 = 160,000 RWF
- Short-term loans (under 6 months)
- Small amounts
- Members need simple understanding
- You want predictable total interest
COMPOUND Interest
Interest is calculated on principal PLUS accumulated interest (interest compounds).Important: For monthly installments, COMPOUND behaves the same as REDUCING_BALANCE in Agatabo. The interest is calculated on the outstanding balance after each payment, just like REDUCING_BALANCE.
Monthly Interest = Outstanding Principal × Rate
Example: 120,000 RWF at 5% monthly COMPOUND for 12 months (with monthly payments)
With monthly payments, this produces the same result as REDUCING_BALANCE:- Monthly payment: ~13,361 RWF
- Total interest: ~43,168 RWF
- Same repayment schedule as REDUCING_BALANCE example above
- Functionally equivalent to REDUCING_BALANCE for monthly installments
- Use REDUCING_BALANCE instead for clarity
REDUCING_BALANCE Interest (Most Common)
Interest is calculated on the outstanding principal after each payment. As principal is repaid, interest decreases. Formula:Monthly Interest = Outstanding Principal × Rate
Example: 120,000 RWF at 5% monthly REDUCING_BALANCE for 12 months (EQUAL_TOTAL payments)
Installment calculation (amortization):- Monthly payment (PMT) = 13,361 RWF (calculated using amortization formula)
| Month | Balance Start | Payment | Interest (5%) | Principal | Balance End |
|---|---|---|---|---|---|
| 1 | 120,000 | 13,361 | 6,000 | 7,361 | 112,639 |
| 2 | 112,639 | 13,361 | 5,632 | 7,729 | 104,910 |
| 3 | 104,910 | 13,361 | 5,246 | 8,115 | 96,795 |
| 4 | 96,795 | 13,361 | 4,840 | 8,521 | 88,274 |
| 5 | 88,274 | 13,361 | 4,414 | 8,947 | 79,327 |
| 6 | 79,327 | 13,361 | 3,966 | 9,395 | 69,932 |
| 7 | 69,932 | 13,361 | 3,497 | 9,864 | 60,068 |
| 8 | 60,068 | 13,361 | 3,003 | 10,358 | 49,710 |
| 9 | 49,710 | 13,361 | 2,486 | 10,875 | 38,835 |
| 10 | 38,835 | 13,361 | 1,942 | 11,419 | 27,416 |
| 11 | 27,416 | 13,361 | 1,371 | 11,990 | 15,426 |
| 12 | 15,426 | 13,361 | 771 | 12,590 | 0 |
| Total | - | 160,332 | 43,168 | 117,164 | - |
- Payment stays constant at 13,361 RWF
- Interest decreases each month (from 6,000 to 771)
- Principal increases each month (from 7,361 to 12,590)
- Total interest: 43,168 RWF (much less than COMPOUND’s 79,586 RWF)
- Most commercial loans use this method
- Fair calculation that rewards early repayment
- Predictable monthly payment
- Lower total interest than COMPOUND
- Industry standard
Recommended: Use REDUCING_BALANCE for standard loans. It’s fair to both borrower and lender, and members recognize it from commercial banks.
Interest Calculation Comparison
Same loan (100,000 RWF at 5% monthly for 12 months):| Calculation Type | Total Interest | Total Repayment | Notes |
|---|---|---|---|
| SIMPLE | 60,000 RWF | 160,000 RWF | Easiest to understand |
| REDUCING_BALANCE | ~43,000 RWF | ~143,000 RWF | Most common, fair |
| COMPOUND | ~43,000 RWF | ~143,000 RWF | Same as REDUCING_BALANCE for monthly payments |
Interest Payment Timing
This determines when interest is collected.IN_ADVANCE
Interest is deducted upfront from the member’s savings balance.Example: 500,000 RWF loan with 60,000 RWF total interest
Disbursement:- Loan principal: 500,000 RWF
- Total interest: 60,000 RWF (calculated based on term and rate)
- Interest deducted from member’s savings: 60,000 RWF
- Amount member receives (cash): 500,000 RWF (full loan amount)
- Each installment pays principal only (no interest)
- 12 monthly payments of 500,000 ÷ 12 = 41,667 RWF each
- Microfinance model (common in some regions)
- Ensure interest is collected even if member defaults
- Simpler installment calculations (principal only)
- Member must have sufficient savings to cover the interest
WITH_INSTALLMENTS
Interest is included in each payment (amortized).Example: 500,000 RWF loan at 5% monthly REDUCING_BALANCE for 12 months
Disbursement:- Loan principal: 500,000 RWF
- Amount member receives: 500,000 RWF (full amount)
- Each installment pays principal + interest
- Monthly payment: ~55,672 RWF (calculated using amortization)
- Total repayment: 55,672 × 12 = 668,064 RWF
- Total interest: 668,064 - 500,000 = 168,064 RWF
- Standard commercial loan structure
- Member gets full loan amount
- Interest collected over time
- Most common and expected by members
Recommended: Use WITH_INSTALLMENTS for transparent lending. Members receive the full amount and understand what they’re paying each month.
Installment Type
This determines the structure of payments.EQUAL_PRINCIPAL
Each payment has the same principal amount, but total payment decreases over time.Example: 120,000 RWF at 5% monthly REDUCING_BALANCE for 12 months
Principal per payment: 120,000 ÷ 12 = 10,000 RWF Repayment schedule:| Month | Balance Start | Principal | Interest (5%) | Total Payment | Balance End |
|---|---|---|---|---|---|
| 1 | 120,000 | 10,000 | 6,000 | 16,000 | 110,000 |
| 2 | 110,000 | 10,000 | 5,500 | 15,500 | 100,000 |
| 3 | 100,000 | 10,000 | 5,000 | 15,000 | 90,000 |
| 4 | 90,000 | 10,000 | 4,500 | 14,500 | 80,000 |
| 5 | 80,000 | 10,000 | 4,000 | 14,000 | 70,000 |
| 6 | 70,000 | 10,000 | 3,500 | 13,500 | 60,000 |
| 7 | 60,000 | 10,000 | 3,000 | 13,000 | 50,000 |
| 8 | 50,000 | 10,000 | 2,500 | 12,500 | 40,000 |
| 9 | 40,000 | 10,000 | 2,000 | 12,000 | 30,000 |
| 10 | 30,000 | 10,000 | 1,500 | 11,500 | 20,000 |
| 11 | 20,000 | 10,000 | 1,000 | 11,000 | 10,000 |
| 12 | 10,000 | 10,000 | 500 | 10,500 | 0 |
| Total | - | 120,000 | 39,000 | 159,000 | - |
- Payment starts high (16,000) and decreases each month
- Principal is constant at 10,000 per month
- Interest decreases as balance reduces
- Total interest: 39,000 RWF
- Members want declining payment amounts
- Cash flow improves over time (seasonal business)
- Easier to track principal repayment
EQUAL_TOTAL (Most Common)
Each payment is the same total amount (amortized). Principal portion increases, interest portion decreases.Example: 120,000 RWF at 5% monthly REDUCING_BALANCE for 12 months
Monthly payment (amortization formula): 13,361 RWF Repayment schedule (same as shown in REDUCING_BALANCE section above):| Month | Balance Start | Payment | Interest (5%) | Principal | Balance End |
|---|---|---|---|---|---|
| 1 | 120,000 | 13,361 | 6,000 | 7,361 | 112,639 |
| 2 | 112,639 | 13,361 | 5,632 | 7,729 | 104,910 |
| … | … | 13,361 | … | … | … |
| 12 | 15,426 | 13,361 | 771 | 12,590 | 0 |
- Payment is constant at 13,361 RWF every month
- Principal portion increases (7,361 → 12,590)
- Interest portion decreases (6,000 → 771)
- Total interest: ~43,000 RWF (slightly more than EQUAL_PRINCIPAL due to amortization)
- Most loans use this structure
- Predictable budgeting for members
- Consistent cash flow for organization
- Easy to explain: “You pay X amount every month”
Recommended: Use EQUAL_TOTAL for most loans. Members appreciate knowing exactly how much to pay each month.
Installment Type Comparison
Same loan (120,000 RWF at 5% monthly REDUCING_BALANCE for 12 months):| Installment Type | First Payment | Last Payment | Total Interest | Notes |
|---|---|---|---|---|
| EQUAL_PRINCIPAL | 16,000 RWF | 10,500 RWF | 39,000 RWF | Declining payments |
| EQUAL_TOTAL | 13,361 RWF | 13,361 RWF | 43,000 RWF | Consistent payments |
Payment Allocation Order
When a member makes a payment, how is it split between principal, interest, and penalties?INTEREST_FIRST
Pay all interest before applying to principal.Example: 10,000 RWF payment when 3,000 interest + 7,000 principal is due
Allocation:- Interest: 3,000 RWF (paid in full)
- Principal: 7,000 RWF (paid in full)
- Total: 10,000 RWF
- Interest: 3,000 RWF (paid in full)
- Principal: 2,000 RWF (partial)
- Remaining balance: 5,000 principal unpaid
- Most tontines use this
- Ensures interest revenue is collected
- Protects organization’s income
- Industry standard
PRINCIPAL_FIRST
Pay all principal before applying to interest.Example: 10,000 RWF payment when 7,000 principal + 3,000 interest is due
Allocation:- Principal: 7,000 RWF (paid in full)
- Interest: 3,000 RWF (paid in full)
- Total: 10,000 RWF
- Principal: 5,000 RWF (partial)
- Interest: 0 RWF
- Remaining balance: 2,000 principal + 3,000 interest unpaid
- Member-friendly approach (reduces debt faster)
- Encourages borrowing (lower total interest if paying early)
- Less common in tontines
PROPORTIONAL
Split payment based on the ratio of principal to interest.Example: 10,000 RWF payment when 7,000 principal + 3,000 interest is due
Ratio: 7,000:3,000 = 70%:30% Allocation:- Principal: 10,000 × 70% = 7,000 RWF
- Interest: 10,000 × 30% = 3,000 RWF
- Principal: 5,000 × 70% = 3,500 RWF
- Interest: 5,000 × 30% = 1,500 RWF
- Remaining balance: 3,500 principal + 1,500 interest unpaid
- Fair for partial payments
- Balanced approach (both principal and interest reduce)
- Good for handling arrears
Payment Allocation Comparison
Partial payment of 5,000 RWF when 7,000 principal + 3,000 interest is due:| Allocation Order | Principal Paid | Interest Paid | Remaining Debt |
|---|---|---|---|
| INTEREST_FIRST | 2,000 RWF | 3,000 RWF | 5,000 principal |
| PRINCIPAL_FIRST | 5,000 RWF | 0 RWF | 2,000 principal + 3,000 interest |
| PROPORTIONAL | 3,500 RWF | 1,500 RWF | 3,500 principal + 1,500 interest |
Recommended Loan Configurations
Standard Commercial-Style Loan
Use this for most loans:- Interest Rate Type: MONTHLY (easier for members to understand)
- Interest Calculation: REDUCING_BALANCE (fair and industry standard)
- Interest Timing: WITH_INSTALLMENTS (member gets full amount)
- Installment Type: EQUAL_TOTAL (predictable payments)
- Payment Allocation: INTEREST_FIRST (protects revenue)
- Monthly payment: ~27,000 RWF
- Total interest: ~148,000 RWF
- Member receives full 500,000 RWF
Simple Short-Term Loan
Use for small, short-term loans:- Interest Rate Type: MONTHLY
- Interest Calculation: SIMPLE (easy to understand)
- Interest Timing: IN_ADVANCE (ensure collection)
- Installment Type: EQUAL_PRINCIPAL (simple division)
- Payment Allocation: INTEREST_FIRST
- Total interest: 100,000 × 0.05 × 6 = 30,000 RWF
- Member receives: 100,000 - 30,000 = 70,000 RWF
- Monthly payment: 100,000 ÷ 6 = 16,667 RWF
Common Questions
Which calculation type charges the most interest?
Which calculation type charges the most interest?
Ranking (highest to lowest total interest) for monthly installment loans:
- SIMPLE - Constant interest on original principal
- REDUCING_BALANCE - Interest decreases as principal is repaid
- COMPOUND - Same as REDUCING_BALANCE for monthly payments
- SIMPLE: 60,000 RWF total interest
- REDUCING_BALANCE: ~43,000 RWF total interest
- COMPOUND: ~43,000 RWF total interest (same as reducing balance)
Can I change loan rules after creation?
Can I change loan rules after creation?
Mostly no. Interest rate, calculation type, installment type, and payment allocation cannot be changed after the loan is created.What you CAN change:
- Increase principal amount (loan modification)
- Extend loan period (loan modification)
- Modify individual installment amounts
- Modify individual due dates
- Apply or waive penalties
- Interest rate
- Interest calculation type
- Installment type
- Payment allocation order
- Decrease principal amount
- Shorten loan period
- Contact your accountant about options
- May need to write off and recreate (requires careful accounting)
What's the difference between 5% monthly and 60% yearly?
What's the difference between 5% monthly and 60% yearly?
If using SIMPLE interest:
- 5% monthly × 12 = 60% yearly (equivalent)
- 5% monthly ≠ 60% yearly
- 5% monthly results in much higher effective annual rate
- Always clarify which you mean
Why does REDUCING_BALANCE have less total interest than SIMPLE?
Why does REDUCING_BALANCE have less total interest than SIMPLE?
SIMPLE: Interest is calculated on the full principal for the entire term.
- Example: 100,000 × 5% × 12 = 60,000 RWF
- Example: Month 1 on 100,000, Month 2 on 91,667, Month 3 on 83,333, etc.
- Total: ~43,000 RWF
Need Help?
Creating Loans
Step-by-step loan creation guide
Modifying Loans
Change installments or increase principal after creation
Recording Payments
Track member repayments
Glossary
All loan-related term definitions