Calculate monthly payments, total payment amount and create a detailed payment schedule for any loan
Calculate monthly payments, total payment amount and create a detailed payment schedule for any loan
Enter the loan parameters and click 'Calculate'
In the modern banking system, there are many types of loans, each of which is designed to solve specific financial problems:
The interest rate is a key loan parameter that determines the cost of borrowed funds:
The choice of repayment scheme affects the size of monthly payments and the total overpayment:
equal monthly payments for the entire loan term
Advantages: budget stability, ease of expense planning
decreasing payments with a fixed part of the principal debt
Advantages: lower overall overpayment, faster repayment of the principal debt
Banks take into account many factors when determining interest rates and loan terms:
To obtain the most favorable loan conditions, it is recommended:
The loan calculator is a professional tool for calculating loan payments, overpayments and repayment schedules. Using our calculator you can calculate monthly payments, total overpayment, effective interest rate and choose the optimal repayment scheme.
The calculation of loan payments depends on the chosen repayment scheme. There are two main types: annuity and differentiated payments.
Annuity payments are calculated using the formula: P = C × (r × (1 + r)^n) / ((1 + r)^n - 1), where P is the monthly payment, C is the loan amount, r is the monthly interest rate, n is the number of months.Differentiated payments consist of a fixed part of the principal debt and a decreasing part of interest. Principal = C/n, interest = balance × r.Loan 1,000,000 ₽ for 5 years at 12% per annum
Loan 1,000,000 ₽ for 5 years at 12% per annum
Early repayment of 200,000 ₽ in 2 years
The monthly payment is calculated using the annuity formula: P = C × (PS × (1 + PS)^n) / ((1 + PS)^n - 1), where C is the loan amount, PS is the monthly interest rate, n is the number of months.
Annuity payments are equal monthly payments for the entire term. Differentiated - decreasing payments with a fixed part of the principal debt. With differentiated payments, the total overpayment is less.
Early repayment reduces the total overpayment and may shorten the loan term. With annuity payments, early repayment reduces the size of the next payment; with differentiated payments, it shortens the term.
The effective interest rate (EIR) is the real cost of the loan, taking into account all fees and charges. It shows the true cost of borrowed funds.
Annuity payments are suitable if you have a stable income and a desire to plan a budget. Differentiated ones are more profitable if you have the opportunity to pay more at the beginning and want to minimize overpayment.
The rate is influenced by: credit history, income level, size of the down payment, loan term, availability of collateral, type of loan and the general state of the economy.