CFP® study guide · Investment Planning
Investment Planning on the CFP® Exam
The second-heaviest domain on the exam at 16%, and the one where a handful of formulas and a few look-alike terms decide whether the points fall your way. Here is the domain, worked part by part.
Where This Domain Sits (16% of the Exam)
Investment Planning is 16% of the CFP® exam — the second-largest domain, behind only Retirement, and per the blueprint published by CFP Board it edges out General Principles for the number-two spot. Roughly one question in six comes from here, so it earns real study time. But more than most domains, the points cluster: they hide in a small set of calculations and in a handful of terms that look almost identical until you have to tell them apart under time pressure.
Work it in that order. Get the vocabulary of risk and return exact, learn which risk measure feeds which performance ratio, then drill the asset classes. Do that and the domain stops being a grab-bag and becomes a checklist.
16%
Share of the exam
Second-heaviest of the eight domains
~1 in 6
Questions you'll face
Drawn from Investment Planning
Total vs. systematic
The distinction to master
Most calc questions turn on it
Systematic vs. unsystematic
Section 1: Risk and Return — Where the Points Hide
Start with the words, because the exam does. Total risk is measured by standard deviation — how far returns swing around their average. That total splits in two. Systematic risk is market-wide, cannot be diversified away, and is measured by beta. Unsystematic risk is company-specific and can be diversified away by holding more names. A portfolio's expected return is simply the weighted average of the expected returns of its holdings.
The exam also tests the liquidity premium: less-liquid investments typically offer a higher expected return as compensation for how hard they are to sell quickly — not because they are inherently better, but because you are paid to accept the constraint.
Correlation does the work
Section 2: Modern Portfolio Theory and the Efficient Frontier
Modern portfolio theory says you lower a portfolio's risk for a given return by combining assets whose returns do not move together. The engine is the correlation coefficient, which runs from −1 to +1: the lower it is, the greater the diversification benefit, and the two-asset portfolio's standard deviation depends directly on it. Plot every possible mix and the top edge is the efficient frontier — the set of portfolios offering the highest expected return for each level of risk. Anything below the frontier is a portfolio you would never knowingly hold.
You are compensated for the risk you cannot diversify away — and for nothing else.
Bonds, equities, real estate, derivatives
Section 3: Asset Classes and the Vehicles That Carry Them
Once the risk framework is solid, the asset-class questions are mostly a matter of knowing what each vehicle actually is — and the one trap the exam sets around it. Read this table as a set of matched pairs.
| Asset / vehicle | What the exam wants you to know | The trap |
|---|---|---|
| Municipal bonds | Interest is generally exempt from federal income tax. | Compare on a taxable-equivalent yield, never the stated coupon. |
| Corporate & Treasury bonds | Corporates carry credit and interest-rate risk; Treasuries carry rate risk with effectively no default risk. | Longer duration means more price sensitivity when rates move. |
| Equities | Growth plus dividend income; higher expected return, higher volatility. | In a richly valued market, quality at a reasonable price beats chasing the top. |
| REITs | Pool capital, trade like stocks, and must distribute about 90% of taxable income. | A REIT is a financial security, not tangible property — residential real estate is the tangible asset. |
| ETFs | Intraday liquidity and typically low expense ratios. | The cheap, liquid way to get international equity exposure — over individual foreign stocks or closed-end funds. |
| Derivatives | Options and futures used to hedge existing exposures. | Meant to hedge, not to amplify; misused, they magnify risk rather than reduce it. |
The discipline the exam rewards
Section 4: Asset Allocation, Diversification, and Rebalancing
Asset allocation is the strategy of spreading capital across asset classes — stocks, bonds, cash and more — to match a client's risk tolerance and time horizon; it is the single biggest lever over a portfolio's risk and return. Diversification within that allocation is what strips out the unsystematic risk you are not paid to hold. Rebalancing is the discipline that keeps the allocation honest after markets have moved it.
Set the target
Fix the allocation that matches the client's risk tolerance and horizon — say 60% stocks, 40% bonds for a moderate investor.
Let the market move it
A rally pushes stocks to 70% and bonds to 30%. The portfolio now carries more risk than the client signed up for.
Rebalance back
Sell the overweight class and buy the underweight one to restore 60/40 — returning the portfolio to its intended risk level.
Pick a trigger
Rebalance on a calendar (e.g., annually) or on a threshold (drift past a set band). The exam rewards the discipline, not a market call.
Learn which risk feeds which ratio
Section 5: The Calculations That Carry the Points
This is where the domain is won or lost. None of the math is hard once you know which risk measure belongs in the denominator — and that is precisely the choice the exam pressures. Commit these to reflex.
| Measure | What it answers | At exam altitude |
|---|---|---|
| Expected return (portfolio) | The blended return of the holdings | Weighted average — each asset's weight times its expected return, summed |
| Standard deviation | Total volatility (total risk) | Dispersion of returns around the mean; a two-asset portfolio's also depends on the correlation between the two |
| Beta (β) | Sensitivity to the market (systematic risk) | β = 1 moves with the market; above 1 is more volatile, below 1 less |
| CAPM / required return | The return demanded for that beta | E(r) = risk-free rate + β × (market return − risk-free rate) |
| Sharpe ratio | Excess return per unit of total risk | (portfolio return − risk-free rate) ÷ standard deviation |
| Treynor ratio | Excess return per unit of systematic risk | (portfolio return − risk-free rate) ÷ beta |
| Jensen's alpha | Return above what CAPM predicted | actual return − CAPM required return |
| Coefficient of variation | Risk per unit of return (compare unlike assets) | standard deviation ÷ expected return |
| Holding period return | Total return over the period | (ending value − beginning value + income) ÷ beginning value |
| Correlation coefficient | How two assets move together | ranges −1 to +1; the lower it is, the more diversification you capture |
Monte Carlo, scenarios, valuations
Section 6: Modeling the Future — Simulation and Judgment
A cluster of questions asks how a planner estimates what a portfolio might do next, and they hinge on telling three tools apart. Monte Carlo simulation runs thousands of random market paths to produce a distribution of outcomes and a probability of success. Scenario analysis models a handful of specific, pre-chosen situations. Stress testing checks a few extreme-but-plausible shocks. When a question asks for a probability across many random conditions, the answer is Monte Carlo.
Judgment questions follow the same sober logic. In a low-rate market at high valuations, the exam-favored move is not all-cash and not speculative small caps — it is high-quality companies at reasonable valuations, growth potential with the downside respected.
A plan that matches the weighting
Section 7: How to Work This Domain
Sixteen percent of the exam justifies a real plan, and this domain rewards a specific one: definitions first, ratios to reflex, then mixed drilling. Move in this order.
Nail the vocabulary first
One sentence per term — and the risk measure each one uses. Total vs. systematic risk is the spine of the whole domain.
Drill the ratios until the denominator is automatic
Sharpe on standard deviation; Treynor and alpha on beta. When that choice is instant, the calc questions collapse.
Practice mixed asset-class items
Muni taxable-equivalent yield, REIT vs. tangible property, ETF vs. individual foreign stock — the recurring matched pairs.
Rehearse the discipline answers
Rebalance to target, diversify the uncompensated risk, don't chase momentum. The 'sensible planner' answer usually wins.
Test yourself under time
This domain rewards speed once the definitions are reflexive — so make the final reps timed.
Hub
CFP® study guide
All eight domains, ranked by exam weight, with where the points sit.
Domain
Retirement Savings & Income
The heaviest domain (17%) — needs analysis, distributions and RMDs.
Practice
Investment questions, with rationales
Work these concepts as real exam-style items and check your reasoning.
FAQ
How much of the CFP® exam is Investment Planning?
It is the second-heaviest domain, about 16% of the exam per the blueprint from CFP Board — roughly one question in six.
What's the difference between the Sharpe and Treynor ratios?
Both measure return earned per unit of risk above the risk-free rate. Sharpe divides by standard deviation (total risk); Treynor divides by beta (systematic risk). Use Sharpe for a portfolio that is not fully diversified, and Treynor for one that is.
How do the capital market line and security market line differ?
The capital market line plots expected return against total risk (standard deviation) and describes only efficient portfolios. The security market line — the CAPM line — plots expected return against beta and prices any security, efficient or not.
Why would a planner rebalance after a market rally?
A rally that lifts stocks above their target weight leaves the portfolio riskier than the client's tolerance allows. Rebalancing sells the overweight class and buys the underweight one to restore the target — it controls risk, it is not a market-timing bet.
Are municipal bonds always the better choice for tax reasons?
Not always. Municipal interest is generally exempt from federal income tax, but you have to compare on a taxable-equivalent-yield basis. The higher the investor's bracket, the more attractive the muni; in a low bracket a taxable bond can still win.
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