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Recurring Savings Simulator

RD Calculator

Calculate your recurring deposit maturity amount, interest earned, and real returns — across 3 modes: simple projection, advanced inflation & tax analysis, and goal-based monthly savings planning. Period-by-period simulation for accuracy.

RD Settings

% p.a.
years

Compounding Frequency

Maturity Amount

₹3,59,664

After 5 yrs

Total Deposited

₹3,00,000

83.4% of maturity

Interest Earned

₹59,664

16.6% of maturity

Effective Annual Yield

7.186%

Quarterly (4×/yr)

Maturity Breakdown

SAVINGSSPLIT
Total Deposited

₹3,00,000

83.4% of maturity

Interest Earned

₹59,664

16.6% of maturity

Savings Growth Over Time

Cumulative savings value at each milestone year.

Year 1
₹62,311
Year 2
₹1,29,099
Year 3
₹2,00,686
Year 5 (Maturity)
₹3,59,664
Why RD?

Why Recurring Deposits?

RDs combine savings discipline, capital safety, and predictable growth in a single product.

Builds Savings Discipline

Monthly deposits create an automatic savings habit. The discipline of regular saving is more valuable than the return rate itself.

Capital Safety

Principal is guaranteed and covered by deposit insurance. Ideal for risk-averse savers who need certainty.

Fixed Predictable Returns

Interest rate locked in at opening. You know exactly what you will receive — no market surprises.

Compounding Growth

Interest compounds on your growing balance each quarter, accelerating growth without any additional effort.

Goal-Oriented Savings

Perfect for specific short-to-medium term goals: emergency fund, down payment, education, or travel.

Flexible Tenure Choices

Open RDs for as little as 6 months or up to 10 years. Shorter tenures give you agility; longer ones let compounding build meaningful wealth.

How Small Monthly Savings Grow Over Time

At 7% p.a. (quarterly compounding), a $100/month recurring deposit grows to:

1 yr

$1,246

Short-term savings

3 yrs

$3,960

Emergency fund tier

5 yrs

$7,159

Goal milestone

10 yrs

$17,308

Medium-term wealth

🌱 The Discipline Dividend

The most powerful force in savings is not the interest rate — it is consistency. Depositing every single month without skipping creates a compounding snowball that becomes harder to stop than to maintain.

� Rate Lock Advantage

Your RD interest rate is locked in on the day you open it. If rates fall after you invest, your earnings are unaffected — a certainty that variable-rate instruments simply cannot offer.

⏰ Start Early, Win Big

Starting $100/month at age 25 vs 30 yields a significantly larger corpus by 40 — because the early deposits compound for 5 extra years. Time in the market beats amount in the market.

How Compounding Frequency Affects RD Returns

At 7% nominal rate, different compounding frequencies produce these effective annual yields:

CompoundingEffective YieldNotes
Yearly7.000%Baseline
Half-Yearly7.123%+0.123%
Quarterly7.186%+0.186% (most common)

Most banks apply quarterly compounding on RDs. This is the default in this calculator and gives the best typical real-world yield.

How Recurring Deposit Interest Is Calculated

RD Maturity (Period Simulation)

Each period:

balance += deposit × periodsInCp

balance *= (1 + r/n)

r = annual interest raten = compounding periods/yearCp = one compounding sub-period

Each deposit earns interest for the time remaining until maturity. Earlier deposits compound longer and contribute more to the final amount.

Step-Up RD Logic

Deposit(yr_n) = D₀ × (1 + g)^(n−1)

D₀ = initial monthly depositg = annual step-up raten = year number

Each year, your deposit increases by g%. Year 1 = D₀, Year 2 = D₀ × (1+g), and so on. This mirrors real income growth.

Real Return (Fisher Equation)

r_real = (1 + r) / (1 + i) − 1

r = nominal return (EAR)i = annual inflation rate

Real return shows whether your savings are truly growing in purchasing power. At 7% RD with 5% inflation → real return ≈ 1.9%.

Goal RD Calculation

D_required = Target / Maturity × D_initial

Uses linear scaling from simulationTarget inflated for real purchasing power

We simulate with the initial deposit, then scale proportionally to find the exact monthly deposit needed for your target — inflation-adjusted for precision.

Period-by-Period Simulation Engine

This calculator uses period-by-period simulation rather than closed-form approximation formulas. Each compounding period: deposits for that period are added, then interest is applied. This produces accurate results for all compounding frequencies, step-up scenarios, and long tenures where simple formulas introduce drift.

RD vs FD vs SIP

FeatureRDFDEquity SIP
Monthly DepositFixed amountFixed amountAny amount
Returns5–8% fixed5–9% fixed8–16%+ variable
Capital Safety✅ Guaranteed✅ Guaranteed❌ Market risk
Liquidity⚠️ Penalty⚠️ Penalty✅ T+2 days
Inflation Beat⚠️ Marginal⚠️ Marginal✅ Long-term yes
Ideal For1–10yr goalsLump sum parkingLong-term wealth

When RD is the Right Choice

  • Building a savings habit from scratch
  • Short-to-medium term goals (1–5 years)
  • Capital-safe portion of an emergency fund
  • Conservative or risk-averse investors
  • Predictable monthly surplus income
  • Goal-oriented savings with a fixed timeline

When to Consider Alternatives

  • Long-term wealth building (10–30 year horizon)
  • Beating inflation significantly over time
  • High-inflation environments reducing real returns
  • Need for variable deposit amounts each month
  • Retirement corpus goals (equity SIP is better)
  • When flexibility matters more than guarantees
FAQ

Recurring Deposit — Frequently Asked Questions

Everything about how recurring deposit interest is calculated, compounding, and when to use an RD.

Frequently Asked Questions