Cost of Delay Calculator

See how much a few years of waiting to invest can cost you.

/mo
%
%/yr
yrs
yrs
yrs

Start at 30

$35,299,138

Cost of Delay

$29,653,553

Start at 25

$64,952,691

Value at 60

$64,952,691

Start at 25 and you invest $4,200,000 in total by age 60; start at 30 and you invest $3,600,000. Waiting those extra years costs you $29,653,553 by age 60.

Value by Age

Age-by-Age Breakdown

AgeStart at 25Start at 30Cost of Delay
26$128,093$0$128,093
27$272,432$0$272,432
28$435,076$0$435,076
29$618,348$0$618,348
30$824,864$0$824,864
31$1,057,570$128,093$929,477
32$1,319,790$272,432$1,047,358
33$1,615,266$435,076$1,180,190
34$1,948,215$618,348$1,329,867
35$2,323,391$824,864$1,498,527
36$2,746,148$1,057,570$1,688,578
37$3,222,522$1,319,790$1,902,732
38$3,759,311$1,615,266$2,144,045
39$4,364,180$1,948,215$2,415,965
40$5,045,760$2,323,391$2,722,369
41$5,813,782$2,746,148$3,067,634
42$6,679,208$3,222,522$3,456,686
43$7,654,392$3,759,311$3,895,081
44$8,753,254$4,364,180$4,389,074
45$9,991,479$5,045,760$4,945,719
46$11,386,742$5,813,782$5,572,960
47$12,958,959$6,679,208$6,279,751
48$14,730,573$7,654,392$7,076,181
49$16,726,872$8,753,254$7,973,618
50$18,976,351$9,991,479$8,984,872
51$21,511,120$11,386,742$10,124,378
52$24,367,362$12,958,959$11,408,403
53$27,585,847$14,730,573$12,855,274
54$31,212,516$16,726,872$14,485,644
55$35,299,138$18,976,351$16,322,787
56$39,904,045$21,511,120$18,392,925
57$45,092,970$24,367,362$20,725,608
58$50,939,981$27,585,847$23,354,134
59$57,528,539$31,212,516$26,316,023
60$64,952,691$35,299,138$29,653,553

Frequently Asked Questions

What is the cost of delay?

It is the wealth you give up by starting to invest later. This calculator compares two investors who invest the same amount at the same expected return and stop at the same age; the only difference is when they start. The gap between their final values is the cost of delay.

Why does a delay of just a few years cost so much?

Because of compounding. The money you invest earliest has the longest time to grow, and returns keep earning returns. A late start does not just skip a few contributions: it removes the years of growth that would have been added on top of the largest balance.

Does the late starter invest the same amount?

Yes. With a SIP, both investors begin with the same monthly amount and apply the same yearly step-up from their own start age, so the late starter invests less in total but ends up with far less than that difference. With a lumpsum, both invest exactly the same amount once; only the number of years it grows differs.

What is the difference between Monthly SIP and Lumpsum here?

Monthly SIP invests the amount at the start of every month until the stop age, compounds monthly, and can be stepped up once a year. Lumpsum invests a single amount once at the start age and lets it compound yearly until the chosen age.

How can I make up for a late start?

Invest a larger amount, increase it every year with a higher step-up, or keep investing for longer. Use the calculator to see how much each change closes the gap.

Is the result exact?

No. It assumes the same rate of return every year, while real market returns go up and down. Treat the result as an illustration of how much timing matters, not a prediction.

How the Numbers Are Calculated

Both investors are simulated with the same investment amount, expected return and yearly step-up, and both stop investing at the same age. The only difference is the age at which they start. The cost of delay is the difference between their values at the stop age.

For a Monthly SIP, the amount is invested at the start of every month and compounded monthly, and a step-up raises it by the chosen percentage at the start of each new year of investing. For a Lumpsum, the amount is invested once at the start age and compounded yearly.

SIP Future Value (without step-up)

FV = P × [((1 + i)^n − 1) / i] × (1 + i)

Lumpsum Future Value

FV = P × (1 + r)^t

Cost of Delay

Cost of Delay = FV(early start) − FV(late start)

  • SIP: P = monthly investment, i = annual rate ÷ 12, n = number of months from the start age to the stop age.
  • Lumpsum: P = one-time investment, r = annual rate, t = number of years from the start age to the chosen age.
  • With a step-up, each year’s higher SIP contributions are compounded the same way, month by month, so the value is higher than the SIP formula above.
  • All figures are rounded only at the point they are displayed.