Compound Interest Calculator: See How Your Money Grows
korkoa korolle -laskin näyttää, miten alkusumma kasvaa, kun korko lisätään takaisin saldoon säännöllisin väliajoin. Syötä aloitussumma, vuosikorko, aikahorisontti ja korkojakson tiheys arvioidaksesi tulevan arvon ja ansaitun kokonaiskoron.
1) What the Calculator Does
Se mallintaa kasvua, kun ansaitset korkoa alkuperäiselle pääomalle ja aiemmin ansaitulle korolle. Useammin tapahtuva korkojakso (esim. kuukausittain vs. vuosittain) yleensä lisää loppusummaa samalle vuotuiselle prosenttiluvulle (APR).
2) Inputs
Anna seuraavat tiedot luodaksesi henkilökohtaisen ennusteen.
| Input | Description |
|---|---|
| Initial Investment (P) | The amount you start with. |
| Annual Interest Rate (r) | Yearly rate of return (as a percentage). |
| Number of Years (t) | How long you’ll keep the money invested. |
| Compounding Frequency (n) | How often interest is added: annually, semi-annually, quarterly, monthly, etc. |
| Extra Contributions (optional) | Regular deposits that accelerate growth (if supported by the widget). |
3) How It Works (Formula)
Without extra contributions, the classic formula is:
A = P × (1 + r / n)n × t
P= starting principalr= annual rate (decimal)n= compounding periods per yeart= years investedA= amount aftertyears
4) Outputs
| Output | What It Means |
|---|---|
| Total Amount (A) | Final value including principal and compounded interest. |
| Interest Earned | Total Amount − Initial Investment (− contributions if applicable); the growth from compounding. |
5) Practical Use Cases
- Retirement planning: Estimate future value of today’s savings to set monthly targets.
- Education funds: Project RESP/529 balances by the time school starts.
- Account comparison: Test rates and compounding frequencies to choose the best option.
6) FAQ
What’s the difference between APR and APY?
Does compounding more often always produce a higher return?
Is this a guarantee of returns?
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