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SIP Calculator

Project a systematic investment plan with regular contributions, annual step-ups, starting savings and beginning or end-period payments. See invested amounts and growth.

Maintained by Pruthvirajsinh ZalaEditorial methodology

Changes money labels only. Amounts are not converted and local tax or lending rules are not applied. Article examples keep their stated currency.

ExampleSample values — edit any field to see your result.

Results update as you type.

Projected balance

$14,839.03

Estimated result

Regular payment (initial amount)
$200.00
Projection length
60 payment periods (5 years)
Initial balance plus contributions
$13,000.00
Growth / loss
$1,839.03
Interpretation
Constant-rate estimate before taxes and fees. Payments occur in evenly spaced periods; returns are not guaranteed.

Saved calculations stay only in this browser. Share copies a link containing your entered values.

Savings balance

10203040506005K10K15KPayment periodClosing balance (USD)
  • Closing balance

Closing balances from the detailed schedule below. The first point is after the first payment or contribution period.

Compare scenarios

Keep a baseline, then change an assumption to see its effect side by side.

Payment-period schedule

Payment periodPaymentGrowth / lossBalance
1$200.00$4.07$1,204.07
2$200.00$4.91$1,408.98
3$200.00$5.74$1,614.72
4$200.00$6.58$1,821.30
5$200.00$7.42$2,028.72
6$200.00$8.27$2,236.98
7$200.00$9.11$2,446.10
8$200.00$9.97$2,656.06
9$200.00$10.82$2,866.88
10$200.00$11.68$3,078.56
11$200.00$12.54$3,291.11
12$200.00$13.41$3,504.52
13$200.00$14.28$3,718.79
14$200.00$15.15$3,933.94
15$200.00$16.03$4,149.97
16$200.00$16.91$4,366.88
17$200.00$17.79$4,584.67
18$200.00$18.68$4,803.35
19$200.00$19.57$5,022.92
20$200.00$20.46$5,243.38
21$200.00$21.36$5,464.74
22$200.00$22.26$5,687.01
23$200.00$23.17$5,910.18
24$200.00$24.08$6,134.26
25$200.00$24.99$6,359.25
26$200.00$25.91$6,585.16
27$200.00$26.83$6,811.99
28$200.00$27.75$7,039.74
29$200.00$28.68$7,268.42
30$200.00$29.61$7,498.03
31$200.00$30.55$7,728.58
32$200.00$31.49$7,960.07
33$200.00$32.43$8,192.50
34$200.00$33.38$8,425.87
35$200.00$34.33$8,660.20
36$200.00$35.28$8,895.49
37$200.00$36.24$9,131.73
38$200.00$37.20$9,368.93
39$200.00$38.17$9,607.10
40$200.00$39.14$9,846.24
41$200.00$40.11$10,086.36
42$200.00$41.09$10,327.45
43$200.00$42.08$10,569.52
44$200.00$43.06$10,812.59
45$200.00$44.05$11,056.64
46$200.00$45.05$11,301.68
47$200.00$46.04$11,547.73
48$200.00$47.05$11,794.77
49$200.00$48.05$12,042.83
50$200.00$49.06$12,291.89
51$200.00$50.08$12,541.97
52$200.00$51.10$12,793.07
53$200.00$52.12$13,045.19
54$200.00$53.15$13,298.34
55$200.00$54.18$13,552.52
56$200.00$55.21$13,807.73
57$200.00$56.25$14,063.98
58$200.00$57.30$14,321.28
59$200.00$58.35$14,579.63
60$200.00$59.40$14,839.03

Estimate the future value of a systematic investment plan, including an initial balance, regular payments and an annual step-up. Compare how much you put in with modeled growth or loss.

Set up a regular or step-up SIP

Enter your starting balance, payment frequency and regular payment. A monthly plan makes 12 payments per year; weekly and biweekly choices use 52 and 26 evenly spaced periods. Select beginning or end of period to match your assumption. Beginning payments receive one additional period of growth.

For a step-up SIP, enter the percentage by which each regular payment rises after a complete year of payments. A payment of 200 with a 10% annual increase becomes 220 in year two and 242 in year three. Zero keeps payments fixed. Increases change future payments, not the starting balance.

Understand the return convention

Effective annual return converts to a periodic rate whose full-year compound growth matches the entered annual percentage. Nominal annual rate instead divides the percentage by the number of payment periods. Choose the convention used by the projection you are comparing. Neither setting promises that markets deliver that return each month.

The years-and-months term includes only complete payment periods. A short extra month may contain no additional quarterly payment period. The result states the actual number of periods used. For monthly plans, whole entered months map directly to payment periods.

Read the schedule and compare scenarios

The total contributed includes the opening balance and all recurring contributions. Growth is the difference between the projected balance and that total, and may be negative. The schedule shows the payment, growth or loss, and balance for every period. Use the existing baseline comparison to compare a fixed plan with a step-up plan, or change the return assumption to see a less favorable outcome.

This tool uses a constant modeled return. It does not purchase fund units, calculate actual investment performance, or include taxes, fees and inflation. Regular investing does not remove investment risk. Negative annual-return scenarios are supported down to −99%.

Formula

Periodic effective return = (1 + annual return)^(1 / periods per year) − 1
Payment in year y = starting payment × (1 + step-up)^(y − 1)
End-period balance = previous balance × (1 + periodic return) + payment

Examples

Contributions without growth

With no opening balance, 200 deposited monthly for two years at 0% return contributes 4,800 and ends at 4,800.

Annual step-up

At 0% return, monthly payments of 200 in year one and 220 in year two contribute 2,400 + 2,640 = 5,040. This isolates the effect of a 10% step-up from investment growth.

Frequently asked questions

What is a step-up SIP?
It is a regular investment plan whose contribution rises periodically. Here the payment rises by your chosen percentage after every complete year of payments.
Does the annual return get divided by 12?
Only when you choose nominal annual rate with monthly payments. Effective annual return uses (1 + annual return)^(1/12) − 1 instead.
Are SIP returns guaranteed?
No. The result is a constant-rate projection. Actual returns vary, may be negative, and can be reduced by fees and taxes.
Can I solve for a monthly investment target?
Use the related Savings Goal Calculator and its Save amount mode to calculate the starting regular payment for your target, term and assumptions.

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