Brazilian loan calculator: SAC vs Price, table and CET
Enter the price, down payment, interest rate and term: the simulator works out the loan under Brazil's two common repayment systems, SAC and Price, side by side, with first and last instalment, total interest, an amortisation table and an approximate CET (total effective cost).
| SAC | Price | |
|---|---|---|
| First instalment | R$2,853.66 | R$2,273.79 |
| Last instalment | R$672.74 | R$2,273.79 |
| Total interest | R$394,752.13 | R$578,564.16 |
| Total paid | R$634,752.13 | R$818,564.16 |
| Approximate CET (p.a.) | 11.50% | 11.50% |
- Amount financed
- R$240,000.00
- Equivalent monthly rate
- 0.9112%
- Equivalent annual rate
- 11.50%
- Less interest with SAC
- R$183,812.03
Amortisation table
SAC
| Month | Instalment | Principal | Interest | Balance |
|---|---|---|---|---|
| 1 | R$2,853.66 | R$666.67 | R$2,186.99 | R$239,333.33 |
| 2 | R$2,847.58 | R$666.67 | R$2,180.92 | R$238,666.67 |
| 3 | R$2,841.51 | R$666.67 | R$2,174.84 | R$238,000.00 |
| 4 | R$2,835.43 | R$666.67 | R$2,168.77 | R$237,333.33 |
| 5 | R$2,829.36 | R$666.67 | R$2,162.69 | R$236,666.67 |
| 6 | R$2,823.28 | R$666.67 | R$2,156.62 | R$236,000.00 |
| 7 | R$2,817.21 | R$666.67 | R$2,150.54 | R$235,333.33 |
| 8 | R$2,811.13 | R$666.67 | R$2,144.47 | R$234,666.67 |
| 9 | R$2,805.06 | R$666.67 | R$2,138.39 | R$234,000.00 |
| 10 | R$2,798.98 | R$666.67 | R$2,132.32 | R$233,333.33 |
| 11 | R$2,792.91 | R$666.67 | R$2,126.24 | R$232,666.67 |
| 12 | R$2,786.83 | R$666.67 | R$2,120.17 | R$232,000.00 |
| … | ||||
| 360 | R$672.74 | R$666.67 | R$6.07 | R$0.00 |
Price
| Month | Instalment | Principal | Interest | Balance |
|---|---|---|---|---|
| 1 | R$2,273.79 | R$86.80 | R$2,186.99 | R$239,913.20 |
| 2 | R$2,273.79 | R$87.59 | R$2,186.20 | R$239,825.62 |
| 3 | R$2,273.79 | R$88.39 | R$2,185.40 | R$239,737.23 |
| 4 | R$2,273.79 | R$89.19 | R$2,184.60 | R$239,648.04 |
| 5 | R$2,273.79 | R$90.00 | R$2,183.79 | R$239,558.03 |
| 6 | R$2,273.79 | R$90.82 | R$2,182.97 | R$239,467.21 |
| 7 | R$2,273.79 | R$91.65 | R$2,182.14 | R$239,375.56 |
| 8 | R$2,273.79 | R$92.49 | R$2,181.30 | R$239,283.07 |
| 9 | R$2,273.79 | R$93.33 | R$2,180.46 | R$239,189.74 |
| 10 | R$2,273.79 | R$94.18 | R$2,179.61 | R$239,095.56 |
| 11 | R$2,273.79 | R$95.04 | R$2,178.75 | R$239,000.52 |
| 12 | R$2,273.79 | R$95.90 | R$2,177.88 | R$238,904.62 |
| … | ||||
| 360 | R$2,273.79 | R$2,253.26 | R$20.53 | R$0.00 |
Estimate only; it does not replace an accountant, an employment lawyer or the official calculation by the employer/Receita Federal.
No official table: you enter the rate from your contract.all tables and sources
How it is calculated
1. Amount financed and monthly rate
The amount financed is price − down payment. Interest is charged monthly, so the simulator always works with a monthly rate. If you enter an annual rate, it is converted using compound-interest equivalence: monthly rate = (1 + annual rate)^(1/12) − 1. Dividing by 12 is not enough: 12% a year is about 0.95% a month, and 1% a month is about 12.68% a year. Both rates appear in the result.
2. SAC (constant amortisation)
Under SAC (Sistema de Amortização Constante), the principal is repaid in equal parts: principal = amount financed ÷ term. Each month, interest is balance × monthly rate and the instalment is principal + interest. Because the balance falls at a steady pace, interest shrinks, so instalments start higher and end lower.
3. Price (constant instalment)
The Price table is the standard annuity: instalment = PV × i ÷ (1 − (1 + i)^−n), where PV is the amount financed, i the monthly rate and n the term in months. Early instalments are mostly interest, and the principal share grows over time. Since the balance falls more slowly at first, total interest under Price is higher than under SAC for the same rate and term. At zero interest both systems give equal instalments.
4. Insurance, fees and approximate CET
You can enter monthly insurance and fees (added to every instalment) and upfront fees paid in cash when signing. The simulator then calculates an approximate CET (Custo Efetivo Total, the all-in annual cost banks in Brazil must disclose): the internal rate of return of a cash flow in which you receive amount financed − upfront fees and pay instalment + monthly insurance and fees each month. The monthly rate found is annualised with (1 + rate)^12 − 1. With no insurance or fees, the CET equals the equivalent annual interest rate.
The real CET quoted by a bank also includes IOF (a federal tax on credit operations) and bank-specific items such as appraisal and registration fees. That is why the figures on your bank's CET statement prevail over this estimate. Banco Central (Brazil's central bank) requires lenders to disclose the CET before signing; ask for it and compare.
What the simulator leaves out
- Inflation or index adjustment of the balance (TR, IPCA or others), common in Brazilian mortgages.
- Insurance that varies with the balance or the borrower's age; here the monthly amount is fixed.
- IOF, grace periods, extra repayments and use of FGTS savings.
Results are estimates for comparing scenarios; the bank's formal offer is the official reference. To share the scenario, use Copy simulation link.
Worked example
In the example, an asset priced at R$100,000.00 is bought with R$20,000.00 down, so the amount financed is R$80,000.00, at 1% a month (about 12.68% a year) over 12 months, with no insurance or fees. Under SAC the principal is R$6,666.67 a month; the first instalment is R$7,466.67 and the last R$6,733.33, with R$5,200.00 of interest and R$85,200.00 paid in total. Under Price the fixed instalment is R$7,107.90, with R$5,294.84 of interest and R$85,294.84 in total. SAC pays R$94.84 less interest in exchange for higher early instalments. With no extra costs, both approximate CETs equal the equivalent annual rate, 12.68%.
- Price of the asset
- R$100,000.00
- Down payment
- R$20,000.00
- Interest rate (%)
- 1
- Rate period
- per month
- Term (months)
- 12
- Monthly insurance and fees (R$)
- R$0.00
- Upfront fees (R$, paid in cash)
- R$0.00
| SAC | Price | |
|---|---|---|
| First instalment | R$7,466.67 | R$7,107.90 |
| Last instalment | R$6,733.33 | R$7,107.90 |
| Total interest | R$5,200.00 | R$5,294.84 |
| Total paid | R$85,200.00 | R$85,294.84 |
| Approximate CET (p.a.) | 12.68% | 12.68% |
- Amount financed
- R$80,000.00
- Equivalent monthly rate
- 1.0000%
- Equivalent annual rate
- 12.68%
- Less interest with SAC
- R$94.84
Amortisation table
SAC
| Month | Instalment | Principal | Interest | Balance |
|---|---|---|---|---|
| 1 | R$7,466.67 | R$6,666.67 | R$800.00 | R$73,333.33 |
| 2 | R$7,400.00 | R$6,666.67 | R$733.33 | R$66,666.67 |
| 3 | R$7,333.33 | R$6,666.67 | R$666.67 | R$60,000.00 |
| 4 | R$7,266.67 | R$6,666.67 | R$600.00 | R$53,333.33 |
| 5 | R$7,200.00 | R$6,666.67 | R$533.33 | R$46,666.67 |
| 6 | R$7,133.33 | R$6,666.67 | R$466.67 | R$40,000.00 |
| 7 | R$7,066.67 | R$6,666.67 | R$400.00 | R$33,333.33 |
| 8 | R$7,000.00 | R$6,666.67 | R$333.33 | R$26,666.67 |
| 9 | R$6,933.33 | R$6,666.67 | R$266.67 | R$20,000.00 |
| 10 | R$6,866.67 | R$6,666.67 | R$200.00 | R$13,333.33 |
| 11 | R$6,800.00 | R$6,666.67 | R$133.33 | R$6,666.67 |
| 12 | R$6,733.33 | R$6,666.67 | R$66.67 | R$0.00 |
Price
| Month | Instalment | Principal | Interest | Balance |
|---|---|---|---|---|
| 1 | R$7,107.90 | R$6,307.90 | R$800.00 | R$73,692.10 |
| 2 | R$7,107.90 | R$6,370.98 | R$736.92 | R$67,321.11 |
| 3 | R$7,107.90 | R$6,434.69 | R$673.21 | R$60,886.42 |
| 4 | R$7,107.90 | R$6,499.04 | R$608.86 | R$54,387.38 |
| 5 | R$7,107.90 | R$6,564.03 | R$543.87 | R$47,823.35 |
| 6 | R$7,107.90 | R$6,629.67 | R$478.23 | R$41,193.69 |
| 7 | R$7,107.90 | R$6,695.97 | R$411.94 | R$34,497.72 |
| 8 | R$7,107.90 | R$6,762.93 | R$344.98 | R$27,734.79 |
| 9 | R$7,107.90 | R$6,830.56 | R$277.35 | R$20,904.24 |
| 10 | R$7,107.90 | R$6,898.86 | R$209.04 | R$14,005.38 |
| 11 | R$7,107.90 | R$6,967.85 | R$140.05 | R$7,037.53 |
| 12 | R$7,107.90 | R$7,037.53 | R$70.38 | R$0.00 |
Frequently asked questions
SAC or Price: which is better?
It depends on your budget. For the same rate and term, SAC means less total interest but higher early instalments. Price gives a fixed, lower instalment at the start, which is easier to fit into a budget, at the cost of more interest. Compare both in the simulator and check whether the first SAC instalment is affordable for you.
Why can't I just divide the annual rate by 12?
Because interest compounds: each month's interest is charged on a balance that already includes earlier interest. Dividing by 12 overstates the monthly rate. The simulator uses the equivalence formula, raising one plus the annual rate to the power 1/12. For example, 1% a month is equivalent to about 12.68% a year, not 12%.
What is the CET and why is it higher than the interest rate?
The CET (Custo Efetivo Total, total effective cost) combines everything you pay on a loan into a single annual rate: interest, insurance, fees and taxes. Because those costs are added to the instalments, the CET is usually higher than the nominal rate. It is the most useful number for comparing offers from different Brazilian banks.
Is the simulator's CET the same as the bank's?
Not necessarily. The simulator computes an approximate CET from the instalments, the fixed monthly insurance and fees and the upfront fees you enter. The bank's CET also includes IOF and items specific to each lender, and insurance may change over the contract. The CET statement your bank provides is the reference that prevails.
Can I use it for a Brazilian mortgage?
It works for a first comparison between SAC and Price and for understanding how much interest weighs, but with limits. Brazilian mortgages usually adjust the balance by an index, charge insurance that varies with balance and age, and involve notary and registration costs. None of that is included here. Treat the result as a starting point and check the bank's formal offer.
Is a larger down payment worth it?
A larger down payment lowers the amount financed and, with it, the interest paid over the contract under either system. Before deciding, weigh the interest saved against what the money would earn if invested and against the need to keep an emergency fund. Try different down payments in the simulator to see the effect.
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Updated Nov 13, 2026 · by Juliana Costa