Calcolatore di prestiti
Calcola i pagamenti del prestito, il rimborso totale e gli interessi
Risultati in tempo reale
L'importo che devi pagare ogni mese
L'importo totale che pagherai durante la durata del prestito
Il totale degli interessi che pagherai durante la durata del prestito
Riepilogo del prestito
Dettagli chiave sul calcolo del prestito
| Voce | Valore |
|---|---|
| Capitale | ¥100,000 |
| Tasso di interesse | 4.9% |
| Durata del prestito | 30 years (360 months) |
| Tipo di pagamento | Equal Payment |
Piano di ammortamento
Ripartizione mensile dei pagamenti del prestito
Vedi dettagli (13)
| Voce | Valore |
|---|---|
| Mese 1 Capitale: ¥122.39 | Interessi: ¥408.33 | Saldo: ¥99877.61 | ¥530.73 |
| Mese 2 Capitale: ¥122.89 | Interessi: ¥407.83 | Saldo: ¥99754.71 | ¥530.73 |
| Mese 3 Capitale: ¥123.39 | Interessi: ¥407.33 | Saldo: ¥99631.32 | ¥530.73 |
| Mese 4 Capitale: ¥123.90 | Interessi: ¥406.83 | Saldo: ¥99507.42 | ¥530.73 |
| Mese 5 Capitale: ¥124.40 | Interessi: ¥406.32 | Saldo: ¥99383.01 | ¥530.73 |
| Mese 6 Capitale: ¥124.91 | Interessi: ¥405.81 | Saldo: ¥99258.10 | ¥530.73 |
| Mese 7 Capitale: ¥125.42 | Interessi: ¥405.30 | Saldo: ¥99132.68 | ¥530.73 |
| Mese 8 Capitale: ¥125.93 | Interessi: ¥404.79 | Saldo: ¥99006.74 | ¥530.73 |
| Mese 9 Capitale: ¥126.45 | Interessi: ¥404.28 | Saldo: ¥98880.30 | ¥530.73 |
| Mese 10 Capitale: ¥126.97 | Interessi: ¥403.76 | Saldo: ¥98753.33 | ¥530.73 |
| Mese 11 Capitale: ¥127.48 | Interessi: ¥403.24 | Saldo: ¥98625.85 | ¥530.73 |
| Mese 12 Capitale: ¥128.00 | Interessi: ¥402.72 | Saldo: ¥98497.84 | ¥530.73 |
| Ultimo mese Capitale: ¥528.57 | Interessi: ¥2.16 | Saldo: ¥0.00 | ¥530.73 |
Rapporto capitale/interesse
Distribuzione del rapporto tra capitale originale e costi per interessi accumulati
Disclaimer
I risultati di questo strumento finanziario sono solo per stima e riferimento, non costituiscono consulenza finanziaria.
Perché scegliere Calcolatore di prestiti
Calcola i pagamenti del prestito, il rimborso totale e gli interessi
- ✓Simultaneously compare Equated Monthly Installments (EMI) vs. reducing principal balance schemes.
- ✓Renders highly comprehensive monthly or annual amortization schedule tables with visual charts.
- ✓Enables interactive simulations to calculate real-world interest savings from early payments.
Come calcolare
- 1Enter your Loan Amount and annual interest rate in the designated fields.
- 2Set the Loan Term and select your preferred repayment frequency (monthly, bi-weekly, or weekly).
- 3Optionally add any extra monthly payments to see how they accelerate your payoff timeline.
- 4Review the instant amortization schedule showing principal vs. interest breakdown for each payment period.
- 5Use the interactive growth chart to visualize your remaining balance over time and identify the payoff date.
Domande frequenti (FAQ)
What is the difference between Equated Monthly Installments (EMI) and Reducing Principal loans?
EMI provides a predictable, identical payment amount every month, making personal cash flow budgeting simple, though more interest is paid early on. Reducing Principal (Equal Principal) payments start high and decrease over time, which reduces the total interest paid throughout the loan term. Choose EMI for immediate cash flow comfort and Reducing Principal for maximum overall interest savings.
What is the difference between nominal interest rate (APR) and Effective Annual Rate (EAR)?
The Nominal APR is the base interest rate quoted by financial institutions, which does not account for intra-year compounding. The Effective Annual Rate (EAR) represents the true economic cost of borrowing, factoring in how interest compounds monthly or quarterly. EAR is always slightly higher than the nominal APR, and this tool helps you uncover that true cost of leverage.
What is the difference between a fixed-rate and adjustable-rate loan?
A fixed-rate loan maintains the same interest rate throughout the entire term, ensuring predictable monthly payments. An adjustable-rate mortgage (ARM) starts with a lower rate that periodically adjusts based on market indices like SOFR. Fixed rates are ideal for long-term stability, while ARMs may benefit borrowers planning to sell or refinance within 5–7 years.
How is monthly loan payment calculated?
Monthly payments use the amortization formula: M = P × [r(1+r)^n] / [(1+r)^n − 1], where P is the principal, r is the monthly interest rate (annual rate ÷ 12), and n is the total number of payments. This formula ensures each payment covers both interest and principal, with the interest portion decreasing over time.
What is the difference between APR and interest rate?
The nominal interest rate is the base cost of borrowing, while APR (Annual Percentage Rate) includes the interest rate plus mandatory fees like origination charges, mortgage insurance, and closing costs. APR provides a more accurate comparison between loan offers because it reflects the true total cost of borrowing.
How much can I afford to borrow?
Financial advisors recommend the 28/36 rule: your housing costs should not exceed 28% of gross monthly income, and total debt payments should stay below 36%. Lenders also consider your debt-to-income ratio (DTI), credit score, and employment history. A lower DTI and higher credit score qualify you for larger loans with better rates.
Authoritative References & Sources
Consumer Financial Protection Bureau — Mortgage & Loan Resources
Vedi fonteFederal Reserve — Consumer Credit Statistics (G.19)
Vedi fonteInvestopedia — Amortization Schedule Explained
Vedi fonteCalcolatori correlati
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