Money Simulator

See How Money Works in the Real World

Move the sliders below to see how standard bank deposits, general market growth, inflation, and timing change your pocket's value over time.

Is 'Safe' Actually Risking Your Future?

Traditional bank fixed deposits feel completely secure because the balance doesn't jump up and down. But over time, staying locked in low growth creates a massive shortfall compared to investing in diversified businesses (Equity).

Your Monthly Savings ₹10,00,000

Years You Let It Grow 10 Years

💡 This simulation maps a standard Bank FD at 7% yearly versus a typical diversified Stock Market basket at a conservative baseline of 13% yearly.

Money Added By You

₹12,00,000

₹12.00 L

Your Capital

₹17.31 L

FD Maturity Value

₹24.01 L

Equity Market Value

The Growth Premium You Left on the Table ₹6,69,837

Why Idle Cash Melts Over Time

A ₹500 note locked in a cupboard stays ₹500 on paper. But as prices of fuel, milk, and rent creep up, that same note buys fewer things. This loss of purchasing power is the hidden cost of holding idle cash.

How Long Do You Leave the Cash Idle? 10 Years

1 Year Out 25 Years Out

💡 Calculated using an estimated everyday price inflation trend of 5.0% every year.

What Your ₹500 Will Feel Like

RESERVE BANK OF BELLSEYE ₹500

₹307

INFLATION EROSION NOTE LOSING REAL VALUES

In 10 years, your physical ₹500 note will only buy what ₹307 buys today.

The Heavy Cost of 'Starting Next Year'

Compounding returns work like a rolling snowball—the longer the runway, the faster it grows. When you delay your investment start date by just a few years, you miss out on the most powerful, final growth loops.

What You Plan to Save Monthly ₹10,00,000

Total Planned Time Horizon 25 Years

Your Delay (Procrastination Window) 3 Years

📈 Assumes a balanced compound interest rate baseline averaging 13.0% every year.

₹1.60 Cr

If Started Today

₹1.06 Cr

If Delayed

The Actual Cost of Waiting ₹54,23,456 This is the wealth completely lost just by waiting!

The Magic "Rule of 72" Shortcut

How fast can you double your savings? Instead of calculating confusing compound formulations, smart investors use the Rule of 72. Divide 72 by your expected yearly rate, and you instantly get the number of years it takes to double your money.

Your Investment Amount ₹1,00,000

Expected Annual Growth Rate (%) 12%

4% Low Return 24% Aggressive Return

💡 Mathematical standard formula shortcut representation: 72 /Annual Growth Rate = Years to Double Original Balance.

Time Needed to Double Capital

6.0 Years

Start Value

₹1,00,000

➔

In 6.0 Yrs

₹2,00,000

At a 12% annual yield, your money will completely double in size every 6.0 years.