Periodic investing
Also written Periodic investment · Periodic investments · Investing in instalments
Building a holding in a volatile asset through small regular instalments rather than one lump sum, so more units are bought when prices are low and the average cost falls.
In plain language
Nobody can reliably buy at the bottom. Periodic investing is the strategy that stops you having to.
Instead of putting a large sum in on one day, you put a fixed amount in at regular intervals. Each instalment buys at whatever the price is that day.
The arithmetic then does something useful on its own. A fixed rupee amount buys more units when the price is low and fewer when it is high. So the average cost of what you own drifts below the average price.
The workbook is careful about the claim. The average cost is not the lowest price in the period. What the strategy does is bring the cost down without trying to time the market.
It also explains why timing is the worse option. It needs skill and information most investors do not have. Markets may rise before the investor gets in. And while they wait, the money sits idle instead of earning.
How it works
The mechanism. Section 7.2 sets it out for equity: given volatile prices, the best way to accumulate is to build the portfolio in smaller, regular instalments over a period of time instead of trying to buy at the lowest prices. When prices are low the number of units added is higher than when prices are high, so the average cost of acquisition is likely to come down in a volatile market. The workbook says the strategy can be applied to all investments that have volatile prices.
In a falling market too. The investor accumulates more units when prices fall, and when markets turn up, the larger number of units translates into a higher portfolio value.
In the bond market as well. Where a retiree is buying bonds and debentures in the secondary market to generate fixed income, planning periodic purchases over a period can help get a better yield on the portfolio, because the bonds are bought at different prices.
The step-up. The workbook adds a separate discipline on top: step up the periodic savings each year to keep pace with the increase in income. If the investor gets a salary hike of 10 percent, the attempt should be to increase savings by 10 percent over the previous year. It calls this a more effective way to keep savings moving up with income than staying at a fixed amount.
How it gets executed. Section 7.6 names the tools: a Systematic Investment Plan, standing instructions from the salary account and bank sweep facilities. For the NPS, Chapter 4 adds the D-Remit facility, where a virtual identifier linked to the PRAN lets a subscriber set up standing instructions for an auto-debit on chosen dates.
Its mirror image. The same logic run backwards is phased redemption — spreading withdrawals over time so that units are not all sold on a bad day.
A worked example
The workbook's own table. Rs 1,000 invested every month into a mutual fund for seven months.
| Month | Amount | NAV | Units purchased |
|---|---|---|---|
| Jan | Rs 1,000 | Rs 12.00 | 83.33 |
| Feb | Rs 1,000 | Rs 14.00 | 71.43 |
| Mar | Rs 1,000 | Rs 15.00 | 66.67 |
| Apr | Rs 1,000 | Rs 13.00 | 76.92 |
| May | Rs 1,000 | Rs 16.00 | 62.50 |
| Jun | Rs 1,000 | Rs 16.50 | 60.60 |
| Jul | Rs 1,000 | Rs 18.00 | 55.55 |
| Total | Rs 7,000 | Average cost Rs 14.67 | 477.01 units |
Value of the holding in July, at a NAV of Rs 18: Rs 8,586.23.
Read the units column, because that is where the strategy lives. January's Rs 1,000 bought 83.33 units at Rs 12. July's identical Rs 1,000 bought only 55.55 units at Rs 18. The same money bought 50 percent more units in the cheap month, purely because the rupee amount was fixed and the price was not.
Average cost per unit = 7,000 / 477.01 = Rs 14.67
Simple average of the seven NAVs = Rs 14.93
The average cost sits below the average price. It is also nowhere near Rs 12, the lowest price in the period — which is the honest limitation the workbook states.
The step-up, in rupees. Suppose the investor's Rs 1,000 a month is 10 percent of a surplus that grows 10 percent a year. Held flat, year two still contributes Rs 12,000. Stepped up with income, it contributes Rs 13,200, then Rs 14,520, then Rs 15,972. Over a long accumulation period that escalating contribution is the difference the workbook is pointing at when it says the discipline produces a much larger corpus at the end.
Why NISM asks about it
Chapter 7, section 7.2 (Periodic Investments), is the whole basis of this page, with the seven-month table reproduced above, and section 7.6 (Automating Investments) supplies the execution tools. Chapter 6 makes the same point about open-ended funds being accumulated in a phased manner to benefit from averaging down the cost.
Expect a question on why periodic investing lowers the average cost (a fixed amount buys more units at lower prices), and the workbook's own caution that the average cost is not the lowest price. The step-up rule — raise savings by the same percentage as the salary hike — is a separate, easily set question. The chapter's sample question on what an investor must decide when signing up for a systematic plan (the amount, the periodicity and the number of instalments — all of them) also belongs here.
Common exam traps
- Periodic investing does not get you the lowest price. It gets you a good average price without market timing. The workbook says this explicitly, and an option claiming the lowest cost is wrong.
- It works because the rupee amount is fixed, not because the unit count is. Fixing the number of units bought each month would destroy the averaging effect entirely.
- A falling market is not a failure case. More units accumulate, and the benefit appears on the recovery.
- It applies to any volatile-priced investment, including secondary-market bonds — not only to equity mutual funds.
- The step-up is a separate discipline. Matching a 10 percent salary rise with a 10 percent increase in savings is not part of the averaging mechanism; it is an additional instruction in the same section.
- Averaging does not remove market risk. A holding accumulated at an average cost of Rs 14.67 is still worth whatever the NAV says on the day it is sold.
- Do not confuse this with a Recurring Deposit. Both take a fixed monthly amount, but an RD pays a rate agreed at the start while periodic investing buys at the prevailing price.
Check yourself
1.In the workbook's periodic investing table, Rs 7,000 invested over seven months at NAVs from Rs 12 to Rs 18 produced an average cost of Rs 14.67. What does this show?
- a)Periodic investing always achieves the lowest price in the period
- b)The average cost is NOT the lowest price, but the strategy brought down the cost without trying to time the market
- c)Periodic investing produced a worse result than a lump sum in January
- d)The average cost equals the arithmetic mean of the seven NAVs
Show the answer
Answer: (b) The average cost is NOT the lowest price, but the strategy brought down the cost without trying to time the market
⚠️ "THE AVERAGE COST OF ACQUISITION IS NOT THE LOWEST PRICE IN THE PERIOD. NEVERTHELESS, THE STRATEGY OF PERIODIC INVESTING ADOPTED HAS BROUGHT DOWN THE COST FOR THE INVESTOR WITHOUT TRYING TO TIME THE MARKET AND BUYING AT THE LOWEST PRICE."
Rs 14.67 sits below July's Rs 18 and above January's Rs 12. Option (c) is technically correct in hindsight — a lump sum in January would have done better — but that is exactly the point: nobody knew in January that it was the low.
The comparison that matters is against ATTEMPTED timing, which fails three ways:
- ⚠️ "THE MARKETS MAY BEGIN TO RISE BEFORE THE INVESTOR CAN ENTER"
- ⚠️ "THE STRATEGY REQUIRES SKILL AND INFORMATION WHICH INVESTORS MAY NOT HAVE"
- ⚠️ "IN THE TIME THAT THE INVESTOR TAKES TO IDENTIFY THE RIGHT TIME TO INVEST, THE FUNDS WILL BE LYING IDLE INSTEAD OF EARNING RETURNS"
The seven instalments bought 477.01 units worth Rs 8,586.23 in July. The mechanism: ⚠️ "WHEN THE PRICES ARE LOW THE NUMBER OF UNITS ADDED WILL BE HIGHER THAN WHEN THE PRICES ARE HIGH" — 83.33 units in January at Rs 12, only 55.55 in July at Rs 18.
2.Aditi has been investing a fixed sum every month in an equity fund for her retirement. The market has now been falling for a year. According to the workbook, how does periodic investing help her long-term portfolio in this phase?
- a)It does not help; periodic investing lowers cost only in a rising market, so she should pause until the market recovers
- b)She should switch to a single lump sum once she is sure the market has bottomed
- c)She accumulates more units while prices are low, and when markets turn up the larger number of units translates into a higher portfolio value
- d)It protects her from any fall in the value of the units already held
Show the answer
Answer: (c) She accumulates more units while prices are low, and when markets turn up the larger number of units translates into a higher portfolio value
"IN A FALLING MARKET TOO PERIODIC INVESTING CAN BE OF ADVANTAGE to a long-term portfolio. The investor would ACCUMULATE MORE UNITS WHEN PRICES FALL. When markets turn up subsequently, THE LARGER NUMBER OF UNITS ACQUIRED WILL TRANSLATE INTO A HIGHER PORTFOLIO VALUE."
The mechanism: "When the prices are low the number of units of the security added to the portfolio will be higher than when the prices are high. Thus, the average cost of acquisition is likely to come down in a volatile market."
Why the others are wrong:
- Pausing in a falling market gives up exactly the cheap units that produce the benefit.
- Waiting for the bottom is market timing, which "is difficult to execute. The markets may begin to rise before the investor can enter", and meanwhile "the funds will be lying idle."
- Periodic investing lowers average cost; it does not stop the value of units already held from falling.
Where this is taught
Free preparation for NISM Series XVIIRelated terms
- Systematic Investment PlanA facility to invest a constant amount into a scheme at regular intervals, which buys more units when the NAV is low and fewer when it is high and so averages the cost of acquisition down.
- D-RemitA facility that lets NPS subscribers make voluntary contributions straight from their bank account into their NPS account, via a dedicated virtual ID, with same-day investment if received before the cut-off.
- Market-linked return instrumentsInvestments whose return is not known in advance because it depends on the issuer's performance and on market prices — equity shares, mutual funds and listed bonds, in the workbook's own list.
- Phased redemptionSelling a volatile holding in instalments rather than all at once, so the retiree is not forced to realise the whole corpus at one day's price — the workbook's phased case realised 7.5 percent more.
- Savings ratioSavings relative to income, which the workbook says should ideally rise over the life cycle — read alongside a falling expense ratio and a debt-to-income ratio that peaks around a big loan.
- Total returnThe whole return on an investment for a period: periodic income such as interest, dividend or rent plus the gain or loss in the value of the investment itself.
- Post Office Recurring DepositA five-year post office deposit built from monthly instalments of at least Rs 100, at government-fixed quarterly rates compounded quarterly and paid only at maturity, with no tax benefit.