Calculator 01
SIP Calculator
A Systematic Investment Plan means you invest the same amount every month. This calculator tells you what that recurring investment grows into over time using compound interest applied monthly.
The SIP Future Value Formula
Based on the future value of a recurring annuity
Future Value
=
Monthly Investment × [ ((1 + Monthly Rate)^Total Months − 1) ÷ Monthly Rate ] × (1 + Monthly Rate)
Monthly Rate = Annual Rate ÷ 100 ÷ 12 | Total Months = Years × 12
Why divide the annual rate by 12? The interest rate given is per year, but SIP investments happen every month. To apply it correctly to each monthly period, we divide the annual rate by 12. For example, 12% per year becomes 1% per month (12 ÷ 100 ÷ 12 = 0.01).
What does the bracket part do? The bracket calculates how much ₹1 per month grows to over the full investment period. It accounts for the fact that the first month's ₹1 earns interest for all months, the second month's ₹1 earns interest for one fewer month, and so on. Multiplying by the monthly investment scales this up to your actual contribution.
Why the extra × (1 + Monthly Rate) at the end? This accounts for the fact that each SIP instalment is invested at the start of the month, so it earns one extra month of interest compared to an end-of-month payment. This is called an annuity-due adjustment.
Example
Monthly SIP: ₹5,000 | Rate: 12% p.a. | Period: 10 years
Monthly Rate = 12 ÷ 100 ÷ 12 = 0.01 | Total Months = 120
Total Invested = ₹5,000 × 120 = ₹6,00,000
Future Value ≈ ₹11,61,695 | Wealth Gained ≈ ₹5,61,695
Calculator 02
Lumpsum Calculator
A lumpsum investment means putting a single amount in one go and letting it grow. This uses the standard compound interest formula — the same principle as a fixed deposit or long-term equity investment.
The Compound Growth Formula
One amount growing over time at a fixed annual rate
Future Value
=
Principal × (1 + Rate ÷ 100) ^ Years
What does (1 + Rate ÷ 100) mean? If the return is 10% per year, then each year your money becomes 1.10 times what it was. The "1" keeps the original amount and the 0.10 adds the 10% growth.
Why raise it to the power of Years? The exponent (^) means multiplying by itself that many times. After year 1 you have × 1.10. After year 2 you have × 1.10 × 1.10 = × 1.21. After 10 years you multiply by 1.10 ten times. This is exactly what compound interest means — you earn interest on interest, not just on the original amount.
Example
Investment: ₹1,00,000 | Rate: 12% p.a. | Period: 10 years
Future Value = ₹1,00,000 × (1.12)^10 = ₹1,00,000 × 3.1058
Future Value ≈ ₹3,10,585 | Gain = ₹2,10,585
Calculator 03
CAGR Calculator
CAGR — Compound Annual Growth Rate — answers: if my investment grew from X to Y in N years, what consistent annual return does that represent? It is the reverse of the lumpsum formula.
The CAGR Formula
Reverse-engineering the annual growth rate from start and end values
CAGR
=
[ (Final Value ÷ Initial Value) ^ (1 ÷ Years) − 1 ] × 100
Why divide Final Value by Initial Value? This gives the total growth multiplier. If ₹1 lakh grew to ₹2 lakh, the multiplier is 2 — meaning the investment doubled.
Why raise to the power of (1 ÷ Years)? The total multiplier covers the full period. Raising it to 1/Years finds the equivalent single-year multiplier — the consistent annual rate that, compounded year after year, produces exactly that total growth. This is the mathematical inverse of raising to the power of Years.
Why subtract 1 and multiply by 100? Subtracting 1 removes the "original amount" portion so only the growth remains. Multiplying by 100 converts the decimal into a percentage.
Example
Initial: ₹1,00,000 | Final: ₹2,50,000 | Period: 8 years
Multiplier = 2,50,000 ÷ 1,00,000 = 2.5
2.5 ^ (1÷8) = 2.5 ^ 0.125 = 1.1203
CAGR = (1.1203 − 1) × 100 = 12.03% per year
Calculator 04
EMI Calculator
An EMI (Equated Monthly Instalment) is the fixed monthly payment that repays a loan completely over its tenure. Each payment covers both interest for that month and a portion of the principal.
The EMI Formula
Standard reducing-balance loan repayment formula
EMI
=
Principal × Monthly Rate × (1 + Monthly Rate) ^ Months ÷ [ (1 + Monthly Rate) ^ Months − 1 ]
Monthly Rate = Annual Interest Rate ÷ 100 ÷ 12 | Months = Years × 12
What is the numerator doing? Principal × Monthly Rate gives the first month's interest. Multiplying by (1 + Monthly Rate)^Months accounts for the fact that the lender needs to be compensated for lending over the entire period.
What is the denominator doing? (1 + Monthly Rate)^Months − 1 is the total compound growth factor minus 1. Dividing by this spreads the total repayment evenly across all months so every payment is identical.
Why does each payment stay the same? In early months, most of the EMI covers interest (because the outstanding loan is large). In later months, more of the EMI reduces the principal (because interest has shrunk). The formula balances this perfectly so the total payment never changes.
Total Amount Paid
=
EMI × Total Months
Total Interest Paid
=
Total Amount Paid − Principal
Example
Loan: ₹20,00,000 | Rate: 8.5% p.a. | Tenure: 20 years
Monthly Rate = 8.5 ÷ 100 ÷ 12 = 0.007083 | Months = 240
EMI ≈ ₹17,356 | Total Interest ≈ ₹21,65,440
Calculator 05
Inflation Calculator
Inflation erodes purchasing power — ₹1,00,000 today will not buy the same things in 10 years. This calculator shows how much a current sum needs to grow just to maintain the same real value.
Future Value Under Inflation
Same formula as compound growth — inflation compounds just like returns do
Future Value Needed
=
Current Amount × (1 + Inflation Rate ÷ 100) ^ Years
Purchasing Power Loss
=
Future Value Needed − Current Amount
Real Value of Current Amount After N Years
=
Current Amount ÷ (1 + Inflation Rate ÷ 100) ^ Years
Future Value Needed tells you what a current sum must grow to in order to buy the same things in the future. If inflation is 6% and you have ₹1,00,000 today, you need ₹1,79,085 in 10 years just to have the same purchasing power.
Real Value does the opposite — it tells you what today's ₹1,00,000 will effectively be worth in the future in today's money. Both numbers illustrate the same erosion from opposite directions.
Example
Current Amount: ₹1,00,000 | Inflation: 6% p.a. | Period: 10 years
Future Value Needed = ₹1,00,000 × (1.06)^10 = ₹1,79,085
Your ₹1,00,000 today will only be worth ₹55,839 in real terms after 10 years
Calculator 06
FD Calculator
A Fixed Deposit pays interest that compounds at a chosen frequency — yearly, half-yearly, quarterly, or monthly. The more frequently it compounds, the slightly higher the effective return.
Compound Interest with Compounding Frequency
The standard FD maturity formula
Maturity Amount
=
Principal × (1 + Rate ÷ 100 ÷ n) ^ (n × Years)
n = compounding frequency per year: 1 = Yearly, 2 = Half-Yearly, 4 = Quarterly, 12 = Monthly
Interest Earned
=
Maturity Amount − Principal
What does dividing Rate by n do? The annual rate is divided by the number of compounding periods per year to get the rate per period. A 7% annual rate compounded quarterly becomes 7 ÷ 4 = 1.75% per quarter.
Why multiply Years by n in the exponent? If compounding happens 4 times per year for 3 years, the interest is applied 4 × 3 = 12 times total. The exponent counts the total number of compounding events.
Why does quarterly compounding give more than yearly? With quarterly compounding, you earn interest on your interest 4 times per year instead of once. Even though each quarter's rate is smaller, the extra compounding events add up to a slightly higher effective return.
Example — Quarterly Compounding
Principal: ₹1,00,000 | Rate: 7% p.a. | Tenure: 3 years
Rate per quarter = 7 ÷ 100 ÷ 4 = 0.0175 | Total periods = 4 × 3 = 12
Maturity = ₹1,00,000 × (1.0175)^12 = ₹1,23,144 | Interest = ₹23,144
Calculator 07
PPF Calculator
PPF (Public Provident Fund) compounds annually. You invest a fixed amount every year and the balance grows with interest compounded once at the end of each year.
PPF Year-by-Year Growth
Each year's contribution earns interest for all remaining years
PPF Maturity Value
=
Yearly Investment × [ (1 + Rate ÷ 100) × ((1 + Rate ÷ 100)^Years − 1) ÷ (Rate ÷ 100) ]
This is the future value of an annuity-due (beginning-of-year payments), same logic as SIP but annual instead of monthly
Why is this similar to SIP? PPF is essentially an annual SIP. Each year you put in money and it compounds at the annual rate. The formula adds up what each year's contribution grows to individually, from the first year (which earns interest for all N years) to the last year (which earns interest for just 1 year).
The key difference from SIP: PPF uses annual compounding (Rate ÷ 100 directly, not ÷ 12), and contributions are annual, so n = 1 per year instead of 12. Everything else follows the same annuity logic.
Total Interest Earned = Maturity Value − (Yearly Investment × Years).
Example
Yearly Investment: ₹1,50,000 | Rate: 7.1% p.a. | Period: 15 years
Total Invested = ₹1,50,000 × 15 = ₹22,50,000
Maturity Value ≈ ₹40,68,209 | Interest Earned ≈ ₹18,18,209
Calculator 08
Retirement Calculator
Retirement planning has two phases: accumulation (growing wealth before retirement) and distribution (withdrawing during retirement). Both phases need to account for inflation.
Step 1 — Inflation-Adjusted Monthly Expense at Retirement
How much will today's expenses cost at retirement age?
Years to Retirement
=
Retirement Age − Current Age
Monthly Expense at Retirement
=
Current Monthly Expense × (1 + Inflation Rate ÷ 100) ^ Years to Retirement
Today's expenses grow with inflation until retirement. This is the same compound growth formula as inflation and lumpsum calculators. If you spend ₹50,000/month today and retire in 25 years at 6% inflation, you will need about ₹2,14,594/month at retirement just to maintain the same lifestyle.
Step 2 — Retirement Corpus Required
The lump sum needed on the day of retirement to fund all future expenses
Annual Expense at Retirement
=
Monthly Expense at Retirement × 12
Real Return Rate
=
(Return Rate − Inflation Rate) ÷ (1 + Inflation Rate ÷ 100)
This gives the net growth above inflation during the withdrawal phase
Retirement Corpus
=
Annual Expense at Retirement ÷ Real Return Rate
Assumes a perpetuity — corpus should last forever. For a fixed duration, a present value of annuity formula would be used instead.
Why subtract inflation from returns? During retirement, your corpus is invested but expenses keep rising with inflation. The real return is only the growth above inflation — so if returns are 8% and inflation is 6%, the real growth is about 2%. Dividing annual expenses by the real return gives the corpus that can sustain those expenses indefinitely.
Step 3 — Monthly SIP to Build the Corpus
What you need to invest each month from now until retirement
Required Monthly SIP
=
Corpus × Monthly Rate ÷ [ (1 + Monthly Rate)^Months − 1 ] ÷ (1 + Monthly Rate)
Monthly Rate = Expected Return ÷ 100 ÷ 12 | Months = Years to Retirement × 12
This is the reverse of the SIP formula. Instead of asking "what does my SIP grow to?", it asks "what SIP is needed to reach this target?" The formula is algebraically rearranged to solve for the monthly investment.
Calculator 09
SWP Calculator
A Systematic Withdrawal Plan is SIP in reverse — you have a corpus invested and withdraw a fixed amount every month while the remaining balance continues to earn returns.
Month-by-Month SWP Logic
The balance reduces with each withdrawal but grows with interest
Balance After Each Month
=
(Previous Balance × (1 + Monthly Rate)) − Monthly Withdrawal
Monthly Rate = Annual Return ÷ 100 ÷ 12 | Repeated for Total Months = Years × 12
Total Withdrawn
=
Monthly Withdrawal × Total Months
Remaining Balance
=
Balance after final month (may be positive or zero depending on withdrawal size)
Each month the corpus earns interest first, then the withdrawal is deducted. If the monthly withdrawal is small relative to the return earned, the corpus may actually grow over time. If withdrawals are too large, the corpus will eventually deplete before the end of the period.
The calculator simulates this month by month for all months in the withdrawal period. The final balance shows whether the corpus survived the full period or ran out earlier.
Example
Corpus: ₹50,00,000 | Withdrawal: ₹30,000/month | Return: 8% p.a. | Period: 20 years
Monthly return = 8 ÷ 100 ÷ 12 = 0.00667 | Total withdrawals = ₹30,000 × 240 = ₹72,00,000
Total Withdrawn = ₹72,00,000 | Corpus likely remains positive throughout (balanced SWP)
Calculator 10
Gratuity Calculator
Gratuity is a statutory benefit paid to employees who have served for at least 5 years. The formula is defined by the Payment of Gratuity Act, 1972.
The Legal Gratuity Formula
Fixed by Indian law — no estimation involved
Gratuity
=
(Last Drawn Salary ÷ 26) × 15 × Years of Service
26 = working days in a month | 15 = days of salary per year of service
Why divide by 26? Indian labour law considers 26 working days per month (excluding 4 Sundays). Dividing the monthly salary by 26 gives the per-day salary.
Why multiply by 15? For every completed year of service, the law entitles the employee to 15 days of salary as gratuity. So the formula calculates: daily wage × 15 days × number of service years.
Is there a cap? Yes — the maximum tax-exempt gratuity is ₹20 lakhs as per the Income Tax Act. Amounts above this are taxable. The calculator can note whether the computed gratuity exceeds this limit.
Example
Last Drawn Salary: ₹80,000/month | Service: 12 years
Daily Salary = ₹80,000 ÷ 26 = ₹3,077
Gratuity = ₹3,077 × 15 × 12 = ₹5,53,846
Gratuity = ₹5,53,846 (fully tax-exempt as it is below ₹20 lakhs)
Calculator 11
NSC Calculator
National Savings Certificate is a government-backed savings instrument. Interest is compounded annually but paid out only at maturity. The math is identical to the lumpsum compound interest formula.
NSC Maturity Formula
Annual compounding, lump sum payout at end of tenure
Maturity Value
=
Principal × (1 + Rate ÷ 100) ^ Tenure
Tenure is either 5 years or 10 years for NSC
Interest Earned
=
Maturity Value − Principal
NSC uses the same compound growth formula as lumpsum investment. The distinction is that interest accrues annually but is reinvested automatically (not paid out) until maturity. Each year's interest becomes part of the principal for the next year — so you are effectively earning interest on interest throughout the tenure.
Example
Investment: ₹1,00,000 | Rate: 7.7% p.a. | Tenure: 5 years
Maturity = ₹1,00,000 × (1.077)^5 = ₹1,44,903 | Interest = ₹44,903
Calculator 12
Simple Interest Calculator
Simple interest is the most basic interest calculation — you earn interest only on the original principal, never on previously earned interest. There is no compounding.
The Simple Interest Formula
Interest calculated only on the original principal, linearly over time
Simple Interest
=
Principal × Rate ÷ 100 × Time
Total Amount
=
Principal + Simple Interest
Why is it linear? Each year you earn the same fixed interest on the same original principal. If ₹1,00,000 earns 10% per year, it earns exactly ₹10,000 in year 1, ₹10,000 in year 2, and so on — regardless of how much interest has already accumulated. There is no "interest on interest."
How does it differ from compound interest? With compound interest, the ₹10,000 earned in year 1 becomes part of the principal in year 2, so year 2 earns interest on ₹1,10,000. Over long periods, compound interest grows much faster than simple interest.
Example
Principal: ₹1,00,000 | Rate: 10% p.a. | Time: 3 years
SI = ₹1,00,000 × 10 ÷ 100 × 3 = ₹30,000
Total Amount = ₹1,30,000 | Interest = ₹30,000
Calculator 13
Compound Interest Calculator
Compound interest is the same formula as the FD calculator — interest is earned on both the principal and previously accumulated interest, at a chosen compounding frequency.
Compound Interest with Variable Frequency
Supports yearly, half-yearly, quarterly, monthly, and daily compounding
Compound Amount
=
Principal × (1 + Rate ÷ 100 ÷ n) ^ (n × Years)
n = 1 (Yearly), 2 (Half-Yearly), 4 (Quarterly), 12 (Monthly), 365 (Daily)
Compound Interest Earned
=
Compound Amount − Principal
Why does daily compounding give slightly more than monthly? With daily compounding (n = 365), interest is added to the principal 365 times per year. Each addition is tiny but the cumulative effect over years is slightly greater than monthly or quarterly compounding. The difference is small but real — this is why some savings accounts advertise daily compounding.
Effective Annual Rate: You can also calculate the true annual equivalent using: Effective Rate = (1 + Rate ÷ 100 ÷ n)^n − 1. This converts any compounding frequency into a comparable yearly rate.
Example — Comparing Monthly vs Yearly
Principal: ₹1,00,000 | Rate: 10% p.a. | Time: 5 years
Yearly (n=1): ₹1,00,000 × (1.10)^5 = ₹1,61,051 | Interest = ₹61,051
Monthly (n=12): ₹1,00,000 × (1.00833)^60 = ₹1,64,533 | Interest = ₹64,533
Calculator 14
Income Tax Calculator (FY 2024-25)
India has two tax regimes. The New Regime has lower rates but fewer deductions. The Old Regime has higher rates but allows deductions like 80C, HRA, and standard deduction.
New Tax Regime — FY 2024-25 Slabs
After standard deduction of ₹75,000
Taxable Income
=
Annual Income − Standard Deduction (₹75,000)
Tax is calculated slab-by-slab. Each slab only taxes the income that falls within that bracket — not the entire income.
| Income Slab | Tax Rate |
| Up to ₹3,00,000 | Nil |
| ₹3,00,001 to ₹7,00,000 | 5% |
| ₹7,00,001 to ₹10,00,000 | 10% |
| ₹10,00,001 to ₹12,00,000 | 15% |
| ₹12,00,001 to ₹15,00,000 | 20% |
| Above ₹15,00,000 | 30% |
Rebate under Section 87A: If taxable income under the new regime is up to ₹7,00,000, the entire tax liability is rebated to zero. This means effective zero tax up to ₹7.75 lakh total income (₹7L + ₹75K standard deduction).
Surcharge and Cess: Health and Education Cess of 4% is added on top of the calculated tax. For incomes above ₹50L, surcharge is applicable (10% for ₹50L–1Cr, 15% for ₹1Cr–2Cr, etc.).
Old Tax Regime — FY 2024-25 Slabs
After standard deduction of ₹50,000 and other applicable deductions
| Income Slab | Tax Rate |
| Up to ₹2,50,000 | Nil |
| ₹2,50,001 to ₹5,00,000 | 5% |
| ₹5,00,001 to ₹10,00,000 | 20% |
| Above ₹10,00,000 | 30% |
How slab tax is calculated: For example, if taxable income is ₹12,00,000 in the old regime: first ₹2.5L = ₹0, next ₹2.5L at 5% = ₹12,500, next ₹5L at 20% = ₹1,00,000, remaining ₹2L at 30% = ₹60,000. Total = ₹1,72,500. Add 4% cess = ₹1,79,400.
Calculator 15
Investment Time Calculator
This answers: given a present value, a target future value, and an expected return rate — how many years will it take to get there? It reverses the compound interest formula.
Solving for Time Using Logarithms
The exponent in the compound formula is isolated using natural log
Years Required
=
log(Future Value ÷ Present Value) ÷ log(1 + Rate ÷ 100)
log here means natural logarithm (ln), though any consistent log base works since they cancel in division
Why logarithms? The compound formula is: Future Value = Present Value × (1 + r)^t. To find t (time), we need to bring the exponent down. Logarithms are the mathematical tool that does exactly this — log(x^t) = t × log(x). So dividing both sides by log(1 + r) isolates t.
A useful shortcut — Rule of 72: For a quick mental estimate, divide 72 by the annual return rate. This gives the approximate number of years to double your money. At 12% return, money doubles in about 72 ÷ 12 = 6 years.
Example
Present Value: ₹1,00,000 | Target: ₹5,00,000 | Return: 12% p.a.
log(5,00,000 ÷ 1,00,000) ÷ log(1.12) = log(5) ÷ log(1.12)
= 1.6094 ÷ 0.1133
Time Required ≈ 14.2 years
Calculator 16
Mutual Fund Returns Calculator
Two return metrics matter for mutual funds: Absolute Return (total gain as a percentage) and XIRR / Annualised Return (what consistent annual rate would produce the same result).
Absolute Return
The total percentage gain over the entire investment period
Absolute Return
=
(Current Value − Total Invested) ÷ Total Invested × 100
Absolute return tells you the total percentage gain but does not account for how long it took. A 50% gain in 2 years is far better than a 50% gain in 10 years — absolute return cannot distinguish between these two scenarios.
CAGR / Annualised Return
The equivalent consistent annual return — adjusts for time
Annualised Return (CAGR)
=
[ (Current Value ÷ Total Invested) ^ (12 ÷ Months) − 1 ] × 100
12 ÷ Months converts the time period into years (e.g. 24 months = 2 years, so 12÷24 = 0.5 years^-1)
Why 12 ÷ Months? The duration is given in months. Dividing 12 by months converts it into the annual equivalent exponent. This is the same CAGR formula as Calculator 03, just expressed with months as the input instead of years.
Annualised return lets you compare mutual fund performance fairly — a fund that gave 80% in 3 years has a CAGR of about 21.5%, while one that gave 80% in 5 years has a CAGR of about 12.5%. The absolute return looks the same; the annualised return reveals the difference.
Example
Total Invested: ₹2,00,000 | Current Value: ₹3,20,000 | Duration: 36 months
Absolute Return = (3,20,000 − 2,00,000) ÷ 2,00,000 × 100 = 60%
CAGR = (3,20,000 ÷ 2,00,000)^(12÷36) − 1 = (1.6)^0.333 − 1 = 0.1697
CAGR = 16.97% per year | Profit = ₹1,20,000
Calculator 17
HRA Calculator
HRA (House Rent Allowance) exemption reduces your taxable income. The exemption is the minimum of three values — you cannot claim more than the least of these three.
The HRA Exemption — Minimum of Three Amounts
The smallest of these three values is your actual exemption
Amount 1 — Actual HRA Received
=
HRA received from employer per month
Amount 2 — Rent Paid Minus 10% of Basic
=
Rent Paid per month − (10% × Basic Salary per month)
Amount 3 — % of Basic Salary
=
50% of Basic (Metro City) or 40% of Basic (Non-Metro City)
HRA Exemption
=
Minimum of (Amount 1, Amount 2, Amount 3) × 12 for annual
Why the minimum of three? The Income Tax Act limits the exemption to ensure it is not abused. Amount 1 caps it at what you actually received. Amount 2 ensures you only claim for rent actually paid beyond 10% of basic. Amount 3 is a city-based cap — metro cities have higher living costs, hence 50% vs 40%.
Taxable HRA = HRA Received − HRA Exemption. This taxable portion is added to your total income for the year.
Example — Metro City
Basic: ₹50,000/month | HRA Received: ₹20,000/month | Rent Paid: ₹22,000/month
Amount 1 = ₹20,000 | Amount 2 = ₹22,000 − ₹5,000 = ₹17,000 | Amount 3 = ₹25,000
HRA Exemption = Min(₹20,000, ₹17,000, ₹25,000) = ₹17,000/month = ₹2,04,000/year
Calculator 18
Salary / CTC to In-Hand Calculator
CTC (Cost to Company) is what the employer pays. In-hand is what actually reaches your bank account after all deductions. This calculator bridges the two.
Step-by-Step CTC Breakdown
All amounts are annual unless specified
Basic Salary
=
CTC × Basic % ÷ 100
HRA
=
Basic Salary × HRA % ÷ 100
Employee PF Contribution
=
Basic Salary × PF % ÷ 100
Gross Salary
=
CTC − Employer PF Contribution (typically 12% of Basic)
Taxable Income
=
Gross Salary − Standard Deduction (₹75,000 new / ₹50,000 old) − Employee PF
Income Tax
=
Calculated using applicable slab rates (see Tax Calculator) + 4% cess
Monthly In-Hand Salary
=
(Gross Salary − Employee PF − Income Tax) ÷ 12
The actual in-hand amount depends heavily on which tax regime you choose, how much of CTC is in variable components, and what deductions you claim. This calculator gives a close estimate based on standard CTC structure assumptions.
Calculator 19
Loan Eligibility Calculator
Banks use FOIR (Fixed Obligation to Income Ratio) to determine how much of your income can go towards EMIs. From this, they reverse-calculate the maximum loan amount.
The FOIR-Based Eligibility Formula
Three steps: find available EMI capacity, then reverse-calculate the loan
Maximum Allowable EMI
=
(Monthly Income × FOIR ÷ 100) − Existing EMIs
FOIR = 50% means banks allow up to 50% of income for all EMIs combined
Maximum Loan Amount
=
Max Allowable EMI × [ (1 + Monthly Rate)^Months − 1 ] ÷ [ Monthly Rate × (1 + Monthly Rate)^Months ]
Monthly Rate = Annual Rate ÷ 100 ÷ 12 | Months = Tenure Years × 12
What is FOIR? Fixed Obligation to Income Ratio is the maximum percentage of gross monthly income that banks allow to go towards total loan EMIs. Standard is 50% — meaning if you earn ₹1,00,000 and already pay ₹20,000 in EMIs, the new loan's EMI can be at most ₹30,000 (50% of ₹1,00,000 = ₹50,000 minus ₹20,000 existing).
The second formula is the EMI formula rearranged to solve for Principal instead of EMI. Given a maximum EMI, it works backwards to find the largest loan that would produce exactly that EMI at the given rate and tenure.
Example
Income: ₹1,00,000 | Existing EMIs: ₹20,000 | Rate: 8.5% | Tenure: 20 years | FOIR: 50%
Max EMI = (₹1,00,000 × 50%) − ₹20,000 = ₹30,000
Maximum Eligible Loan ≈ ₹34,57,000
Calculator 20
Home Loan vs Rent Calculator
Should you buy or rent? This compares the total cost of buying (loan + down payment) against the total rent paid over the same period, accounting for rent increases each year.
Total Cost of Buying
All money spent when purchasing with a home loan
Loan Amount
=
Home Price − Down Payment
Monthly EMI
=
Calculated using the standard EMI formula (see Calculator 04)
Total Buying Cost
=
Down Payment + (EMI × Loan Tenure Months)
Total Cost of Renting
Rent increases each year, so total rent is not simply rent × months
Rent in Year N
=
Initial Monthly Rent × (1 + Annual Rent Increase ÷ 100) ^ (N − 1)
Total Rent Paid
=
Sum of all monthly rents across all years of the comparison period
Calculated year by year — each year's 12 monthly payments use that year's inflated rent amount
The comparison is made over the same number of years as the loan tenure. The result tells you which option costs more in raw cash outflow. Note that buying builds equity (the home's value may also appreciate) while renting offers flexibility — the calculator shows only the direct financial cost, not these qualitative factors.
Calculator 21
Goal-Based Investment Calculator
You have a financial goal, a timeline, and a return expectation. You may already have some savings. This calculator finds the additional monthly SIP needed to bridge the gap.
Step 1 — What Will Current Savings Grow To?
The lumpsum portion of your goal is already being funded by existing savings
Future Value of Current Savings
=
Current Savings × (1 + Rate ÷ 100) ^ Years
Step 2 — How Much More is Needed from SIP?
The remaining gap that monthly contributions must fill
Remaining Amount Needed from SIP
=
Goal Amount − Future Value of Current Savings
Required Monthly SIP
=
Remaining Amount × Monthly Rate ÷ [ (1 + Monthly Rate)^Months − 1 ] ÷ (1 + Monthly Rate)
This is the SIP formula solved in reverse — finding the monthly investment that produces the required future value
If current savings already exceed the goal, no additional SIP is needed. If the required SIP turns out to be zero or negative, it means existing savings alone will reach the goal.
Example
Goal: ₹50,00,000 | Years: 15 | Return: 12% | Current Savings: ₹5,00,000
Savings grow to: ₹5,00,000 × (1.12)^15 = ₹27,37,852
Remaining from SIP = ₹50,00,000 − ₹27,37,852 = ₹22,62,148
Required Monthly SIP ≈ ₹4,241
Calculator 22
Asset Allocation Calculator
Asset allocation determines how much of your portfolio goes into equity (high risk, high return) vs debt (low risk, stable return) vs other assets. The right mix depends on your age and risk appetite.
Age-Based Equity Allocation Rule
The classic "100 minus age" rule, adjusted for risk profile
Base Equity %
=
100 − Age
A 30-year-old gets 70% equity, a 50-year-old gets 50% equity
The base rule is then adjusted based on risk profile:
| Risk Profile | Equity | Debt | Other (Gold, Real Estate) |
| Aggressive | Base + 10% | Remainder minus 5% | 5% |
| Moderate | Base | Remainder minus 5% | 5% |
| Conservative | Base − 10% | Remainder minus 5% | 5% |
All percentages are capped to keep them within 0–100% range. The amounts in rupees are simply the investment total multiplied by each percentage. The recommendation also explains the rationale — younger investors can tolerate more equity volatility because they have more time to recover from market downturns.
Calculator 23
Net Worth Calculator
Net worth is the simplest financial snapshot: everything you own minus everything you owe. It is the single most important number in your financial life.
Net Worth Formula
Pure arithmetic — addition and subtraction
Total Assets
=
Cash & Bank Balance + Investments (Stocks, MF) + Property Value + Other Assets
Total Liabilities
=
Home Loan Outstanding + Other Loans + Credit Card Debt
Net Worth
=
Total Assets − Total Liabilities
A positive net worth means you own more than you owe — you are building real wealth. A negative net worth means your debts exceed your assets.
Debt-to-Asset Ratio = Total Liabilities ÷ Total Assets × 100. This tells you what percentage of your total assets are debt-funded. Below 50% is generally healthy. Above 80% means most of what you "own" is actually owed to lenders.
Calculator 24
FIRE Calculator
FIRE (Financial Independence, Retire Early) calculates the corpus needed to retire and live entirely off investment returns — and estimates how long until you reach that number.
Step 1 — The FIRE Number
The total corpus needed to sustain your lifestyle forever
FIRE Number
=
Annual Expenses ÷ (Safe Withdrawal Rate ÷ 100)
The internationally accepted Safe Withdrawal Rate is 4% (the "4% Rule" from the Trinity Study)
What is the Safe Withdrawal Rate? Research shows that a portfolio invested in a balanced mix of stocks and bonds can sustain a 4% annual withdrawal for 30+ years without depleting. So if you spend ₹12,00,000 per year, you need ₹12,00,000 ÷ 0.04 = ₹3,00,00,000 (₹3 crore) invested.
Dividing by the withdrawal rate is the same as multiplying by 25 at 4% (since 1 ÷ 0.04 = 25). The FIRE number is sometimes called the "25x rule" for this reason.
Step 2 — Years to Reach FIRE
How long will it take your current savings + monthly additions to hit the FIRE number?
Gap to FIRE
=
FIRE Number − Current Savings
The calculator simulates year by year: each year, current savings grow by the expected return, and monthly savings are added (also compounded). The simulation stops when the total crosses the FIRE number. The number of years elapsed is the answer.
Alternatively, if using the direct formula approach, it uses the future value of a combined annuity + lump sum and solves for time using logarithms (same approach as Calculator 15).
Example
Annual Expenses: ₹6,00,000 | Withdrawal Rate: 4% → FIRE Number = ₹1,50,00,000
Current Savings: ₹20,00,000 | Monthly Savings: ₹50,000 | Return: 10% p.a.
Estimated years to FIRE ≈ 14–15 years
Calculator 25
Budget Calculator
This calculator applies the 50/30/20 rule — a globally popular budgeting framework — to analyse how your actual spending compares to recommended allocations.
The 50/30/20 Rule
A simple framework for healthy budgeting
Needs (Target)
=
50% of Monthly Income → Housing + Food + Transport + Utilities
Wants (Target)
=
30% of Monthly Income → Entertainment + Other discretionary spending
Savings / Investments (Target)
=
20% of Monthly Income → Emergency fund, investments, debt repayment
Total Expenses
=
Housing + Food + Transport + Utilities + Entertainment + Other
Actual Savings
=
Monthly Income − Total Expenses
Savings Rate %
=
(Actual Savings ÷ Monthly Income) × 100
The calculator computes how much you actually spent in each category (Needs vs Wants), compares it to the 50/30/20 targets, and flags any category that is over or under budget. It also shows your actual savings rate and how far it is from the 20% target.
Calculator 26
Emergency Fund Calculator
An emergency fund is liquid money set aside for unexpected events — job loss, medical emergencies, urgent repairs. This calculator shows your target, your progress, and how long to reach the goal.
Target Emergency Fund
How much you should have sitting in liquid savings
Target Emergency Fund
=
Monthly Expenses × Coverage Months
Coverage Months chosen by user: 3, 6, 9, or 12 months
Remaining Amount Needed
=
Target Emergency Fund − Current Emergency Savings
Months to Complete
=
Remaining Amount Needed ÷ Monthly Savings Contribution
No interest rate used — emergency funds should be in liquid accounts, not compounding investments
Progress %
=
(Current Emergency Savings ÷ Target Emergency Fund) × 100
Why no compound interest for the months-to-complete calculation? Emergency funds should sit in highly liquid accounts like a savings account or liquid mutual fund — not locked in FDs or investments. These earn very little interest, so the calculation simply divides the remaining gap by monthly contributions. Interest earned is negligible and ignored to keep the estimate conservative.
Why 6 months as the default? Financial planners recommend 3–6 months as the minimum. 6 months is the standard benchmark because it covers most job-loss scenarios — the average job search takes 3–6 months. Freelancers, business owners, or single-income households are advised to aim for 9–12 months.
Example
Monthly Expenses: ₹40,000 | Coverage: 6 months | Current Savings: ₹60,000 | Monthly Contribution: ₹10,000
Target = ₹40,000 × 6 = ₹2,40,000
Remaining = ₹2,40,000 − ₹60,000 = ₹1,80,000
Months to Complete = ₹1,80,000 ÷ ₹10,000 = 18 months
Progress = 25% | Fund complete in 18 months (1 year 6 months)