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WME-FP Exam 1 Cheat Sheet — Client Discovery, Investments, Formulas, Tables & Glossary

High-yield WME-FP Exam 1 review: client discovery workflow, financial statements, return/risk math, TVM and loan formulas, equity/fixed income essentials, managed products, monitoring, plus a large terminology glossary.

WME-FP Exam 1 is about translating a client profile into an investment plan and portfolio. Use this cheat sheet for last-mile review alongside the Exam Guide, the Study Plan, the FAQ, the Resources, and WME-FP Exam 1 web practice.

If you’re preparing for the integrated case-based exam, use WME-FP Exam 2.


WME-FP Exam 1 in one paragraph (what you’re really being tested on)

WME rewards candidates who can (1) gather the right facts, (2) convert them into constraints and goals, (3) choose a suitable strategy and portfolio, and (4) explain and document the rationale. Most misses are process misses (“skipped steps”) or constraint misses (“ignored liquidity/tax/horizon”).

    flowchart TD
	  A["Client goals + scope"] --> B["Facts (KYC + cash flow)"]
	  B --> C["Risk profile (tolerance + capacity + required return)"]
	  C --> D["Strategy (allocation + products + tax placement)"]
	  D --> E["Implement (accounts + trades + paperwork)"]
	  E --> F["Monitor + rebalance + update KYC"]

Client discovery checklist (the fastest way to improve your score)

Goals + timelines

  • What is the goal (retirement, house, education, legacy)?
  • When is the money needed? One date or multiple stages?
  • What is non-negotiable vs “nice to have”?

Constraints (the exam loves these)

  • Liquidity: near-term cash needs, emergency fund, upcoming purchases.
  • Time horizon: short horizons reduce risk budget.
  • Tax: marginal rate sensitivity, account types, after-tax framing.
  • Legal/ethical: restrictions, employer concentration rules.
  • Concentration: employer stock, sector exposures, home country bias.

Risk profile triad (memorize)

  • Risk tolerance: willingness to experience volatility.
  • Risk capacity: ability to absorb losses (cash flow, horizon, net worth).
  • Required return: return needed to reach goals (can force trade-offs).

If tolerance and capacity conflict, the safest answer is usually: prioritize capacity and constraints, adjust goals/plan, document.


Constraint → portfolio implication (quick decision table)

ConstraintPortfolio implicationClassic exam trap
Short horizonreduce volatility + liquidity risk“chasing yield” to meet a goal
Liquidity needavoid lockups/illiquid alternativesover-allocating to private/illiquid
High tax sensitivitythink after-tax return + asset locationconfusing distributions with returns
Low risk capacitylower drawdown toleranceadding leverage to “catch up”
Concentration (employer/sector)diversify graduallyignoring correlated risks
Income needbalance yield + stabilityreaching for yield (credit/duration)

Portfolio fit: a practical way to think (KYC → IPS → allocation)

IPS essentials (what belongs in an “investment policy statement”)

  • Objectives (growth/income/preservation) and target return.
  • Risk limits and acceptable volatility/drawdowns.
  • Constraints: time horizon, liquidity, tax, legal/ethical.
  • Strategic asset allocation ranges (e.g., equity/bonds/cash/alternatives).
  • Rebalancing policy (calendar, threshold, or hybrid).
  • Monitoring triggers (KYC changes, drift, performance anomalies).

Diversification in one table

Diversify across…Why it helpsLimitation
Asset classesdifferent return driverscorrelations rise in stress
Regionsdifferent cycles and currenciesFX risk
Sectorsreduces single-sector blowupsfactor crowding
Styles/factorsbalances regimesfactor timing is hard

Return math (must-know formulas)

Holding period return (HPR)

\[ HPR=\frac{V_1-V_0+I}{V_0} \]

What it tells you: Total return over a period = change in value plus income, relative to starting value.

Symbols (what they mean):

  • \(V_0\): starting value.
  • \(V_1\): ending value.
  • \(I\): income/distributions received during the period.

Common pitfalls: forgetting \(I\) and dividing by \(V_1\) instead of \(V_0\).

CAGR (annualized growth rate)

\[ CAGR=\left(\frac{V_n}{V_0}\right)^{1/n}-1 \]

What it tells you: The constant annual compound rate that turns \(V_0\) into \(V_n\) over \(n\) years.

Symbols (what they mean):

  • \(V_0\): starting value.
  • \(V_n\): ending value after \(n\) years.
  • \(n\): number of years.

Common pitfalls: using a simple average return instead of compounding; mixing months/years for \(n\).

Expected return (weighted average)

\[ E[R_p]=\sum_{i=1}^{k} w_i E[R_i] \]

What it tells you: Expected portfolio return is the weighted average of component expected returns.

Exam cue: If weights don’t sum to 1, you’re missing cash or have a rounding issue.

Portfolio variance (2-asset version)

\[ \sigma_p^2=w_1^2\sigma_1^2+w_2^2\sigma_2^2+2w_1w_2\sigma_1\sigma_2\rho_{12} \]

What it tells you: Portfolio risk depends on individual volatilities and correlation.

Interpretation (fast):

  • Lower \(\rho_{12}\) → better diversification.
  • Correlations can rise during stress → diversification benefit shrinks.

Where correlation \(\rho_{12}\) drives diversification benefit.

Real return (approx)

\[ R_{\text{real}}\approx R_{\text{nominal}}-\pi \]

What it tells you: Approximate purchasing-power return after inflation.

Exam note: The exact relationship is \(1+r_{real}=\frac{1+r_{nom}}{1+\pi}\).


Risk measures (exam-level intuition)

MeasureWhat it meansWhat to remember
Standard deviation (\(\sigma\))volatilityhigher \(\sigma\) → wider outcomes
Correlation (\(\rho\))co-movementlower \(\rho\) → better diversification
Beta (\(\beta\))market sensitivity\(\beta>1\) amplifies market moves
Sharpe ratioreturn per unit riskcompare risk-adjusted performance

CAPM (conceptual)

\[ E[R_i]=R_f+\beta_i\left(E[R_m]-R_f\right) \]

What it tells you: A simple “required return” model—expected return rises with market exposure (beta).

Symbols (what they mean):

  • \(R_f\): risk-free rate.
  • \(E[R_m]-R_f\): market risk premium.
  • \(\beta_i\): market sensitivity.

Exam cue: Higher \(\beta\) implies higher expected volatility and higher required return (all else equal).


Fixed income (enough to answer WME questions confidently)

Yield measures (quick recall)

  • Current yield: coupon / price.
  • YTM: total return if held to maturity (concept, not always computed).
  • Real yield: adjusted for inflation expectations (concept).

Duration intuition (small-rate-change approximation)

\[ \frac{\Delta P}{P}\approx -D_{\text{mod}}\cdot \Delta y \]

What it tells you: Approximate percentage bond price change for a yield move.

Symbols (what they mean):

  • \(D_{\text{mod}}\): modified duration.
  • \(\Delta y\): yield change (decimal; 1% = 0.01).

Exam cue: Longer duration → larger price change for the same \(\Delta y\).

Longer duration → more price sensitivity.


Time value of money (TVM) — the core planning math

Compounding and effective annual rate (EAR)

If quoted rate \(r\) compounds \(m\) times per year:

\[ EAR=\left(1+\frac{r}{m}\right)^m-1 \]

What it tells you: The annualized rate that reflects compounding more than once per year.

Symbols (what they mean):

  • \(r\): quoted nominal annual rate.
  • \(m\): compounding frequency per year.

Common pitfalls: confusing EAR (effective) with nominal; mixing annual \(r\) with monthly \(m\) incorrectly.

Future value and present value

\[ FV=PV(1+r)^n \]

\[ PV=\frac{FV}{(1+r)^n} \]

What it tells you: How money grows (FV) or is discounted back (PV) under compounding at rate \(r\) for \(n\) periods.

Common pitfalls: mismatching period units (monthly vs annual), and forgetting that fees/taxes reduce the effective \(r\).

Future value of an annuity (ordinary; end-of-period deposits)

\[ FV_{\text{ann}}=PMT\cdot \frac{(1+r)^n-1}{r} \]

What it tells you: The accumulated value of regular end-of-period contributions.

Symbols (what they mean):

  • \(PMT\): payment/contribution each period.
  • \(r\): periodic rate.
  • \(n\): number of payments.

Common pitfall: Using this for an annuity-due case (payments at beginning) without adjusting.

Present value of an annuity (ordinary)

\[ PV_{\text{ann}}=PMT\cdot \frac{1-(1+r)^{-n}}{r} \]

What it tells you: The present value of regular end-of-period payments (useful for retirement income gaps and loan payments).

Perpetuity (concept)

\[ PV_{\text{perp}}=\frac{C}{r} \]

What it tells you: Present value of a level cash flow that continues forever (concept model).

Common pitfall: Using perpetuity when the cash flow is actually finite or growing/declining.


Loans and mortgages (what you need in one place)

Level payment (ordinary)

\[ PMT=\frac{r\cdot PV}{1-(1+r)^{-n}} \]

What it tells you: The fixed payment required to amortize a present value (loan) over \(n\) periods at rate \(r\).

Symbols (what they mean):

  • \(PV\): loan principal (present value borrowed).
  • \(r\): periodic interest rate.
  • \(n\): number of payments.

Common pitfalls: mixing annual vs monthly rates, and confusing amortization length with payment frequency.

Rule-of-thumb interpretation

  • Longer amortization lowers \(PMT\) but increases total interest.
  • Higher rates increase \(PMT\) and slow principal repayment early on.

Cash flow + debt (planner’s quick checks)

  • Savings rate: can the goal be funded without unrealistic return assumptions?
  • Liquidity buffer: is there an emergency fund before taking market risk?
  • Debt trade-offs: high-rate debt can dominate expected investment return.

Debt-to-income (conceptual heuristic)

\[ DTI=\frac{\text{Total debt payments}}{\text{Gross income}} \]

What it tells you: A simple affordability stress indicator (higher DTI generally means less flexibility and lower risk capacity).


Exam decision heuristics (when you’re stuck)

  • Choose the option that updates KYC/constraints before recommending.
  • Prefer diversification + suitability over “highest return.”
  • Prefer after-tax + after-fee comparisons over headline yields.
  • Prefer document + monitor + rebalance over ad-hoc changes.

Monitoring and rebalancing (what “good practice” looks like)

  • Rebalance by calendar, threshold, or hybrid policy.
  • Use drift and risk changes as triggers, not emotions.
  • Revisit KYC when life circumstances change.
  • Document all material changes and client communications.

Formula pack (one place)

Explanations are provided above next to each formula; this section is a quick reference.

  • \(FV=PV(1+r)^n\)
  • \(PV=\frac{FV}{(1+r)^n}\)
  • \(EAR=\left(1+\frac{r}{m}\right)^m-1\)
  • \(FV_{\text{ann}}=PMT\cdot \frac{(1+r)^n-1}{r}\)
  • \(PV_{\text{ann}}=PMT\cdot \frac{1-(1+r)^{-n}}{r}\)
  • \(PMT=\frac{r\cdot PV}{1-(1+r)^{-n}}\)
  • \(PMT = FV \cdot \frac{r}{(1+r)^n - 1}\)
  • \(HPR=\frac{V_1-V_0+I}{V_0}\)
  • \(CAGR=\left(\frac{V_n}{V_0}\right)^{1/n}-1\)
  • \(E[R_p]=\sum w_iE[R_i]\)
  • \(\frac{\Delta P}{P}\approx -D_{\text{mod}}\cdot \Delta y\)
  • \(R_{\text{real}}\approx R_{\text{nominal}}-\pi\)
  • \(R_{\text{real}}=\frac{1+R_{\text{nominal}}}{1+\pi}-1\)
  • \(\text{Sharpe}=\frac{R_p-R_f}{\sigma_p}\)
  • \(NPV=\sum_{t=0}^{n}\frac{CF_t}{(1+r)^t}\)
  • \(t_{\text{double}}\approx \frac{72}{r_{\%}}\)

Glossary (WME terminology)

After-tax return — Return net of taxes; the correct comparison for many investors. Allocation — How the portfolio is divided across asset classes/regions/sectors. Annuity — Series of equal payments over time; PV/FV formulas are common. Annuity due — Annuity with payments at the beginning of each period (vs ordinary at end). Amortization — Loan repayment process where payments cover interest then principal over time. Asset location — Placing assets in taxable vs sheltered accounts based on tax efficiency. Asset mix — Another term for strategic asset allocation. Asset allocation — Choosing weights across asset classes to match goals and risk constraints. Balanced portfolio — Mix of growth and defensive assets intended to smooth outcomes. Behavioral bias — Systematic decision error (overconfidence, loss aversion, recency). Beneficiary — Person/entity designated to receive assets from certain accounts/policies on death. Beta (\(\beta\)) — Sensitivity of a security/portfolio to the market; systematic risk proxy. Bond ladder — Holding bonds with staggered maturities to manage reinvestment and liquidity. Capital preservation — Objective emphasizing minimizing loss probability. Capital gains — Increase in asset value; tax treatment differs from interest (jurisdiction-dependent). CAGR — Compound annual growth rate; smooth annualized return measure. Cash flow — Inflows/outflows over time; the foundation of planning feasibility. Cash reserve / buffer — Liquid funds held to reduce forced selling and manage sequence risk. Constraint — Limitation shaping recommendations (liquidity, horizon, tax, legal). Core-satellite — Portfolio structure using a diversified core plus smaller thematic “satellite” positions. Correlation (\(\rho\)) — Degree to which returns move together; lower is better for diversification. Credit risk — Risk of issuer default/downgrade; affects bond pricing and spreads. Decumulation — Withdrawal phase in retirement; sequencing and inflation become central. Dollar-cost averaging — Investing fixed amounts periodically; reduces timing risk (doesn’t remove market risk). Diversification — Reducing unsystematic risk by spreading exposures. Drawdown — Peak-to-trough decline; often what clients feel most acutely. Duration — Interest-rate sensitivity measure; higher duration means larger price moves for a given yield change. Emergency fund — Liquid reserve for unexpected expenses; protects long-term plan from shocks. Effective annual rate (EAR) — True annualized rate after compounding frequency is applied. Efficient frontier — Set of portfolios with maximum expected return for a given risk level (concept). Expected return — Probability-weighted average return; used in allocation thinking. Expense ratio / MER — Ongoing fund costs; reduces net return. Fee drag — Reduction in return due to fees; matters in long-horizon plans. Fee-based account — Account where compensation is fee-based rather than transaction commissions (structure varies). Financial statement (personal) — Net worth statement and cash flow statement used for planning. Financial plan — Coordinated plan covering goals, cash flows, risk management, and investing. First Home Savings Account (FHSA) — Tax-advantaged account for home ownership goals (rules vary; confirm current policy). Geometric return — Compounded return measure; lower than arithmetic when volatility exists. Goal-based planning — Designing strategy around explicit goals and timelines. Holding period return (HPR) — Return over a period including income; baseline measurement. Human capital — Present value of future earning ability; key input to risk capacity. Income need — Requirement for periodic cash flow from the portfolio. Inflation (\(\pi\)) — Erodes purchasing power; motivates real-return thinking. Inflation risk — Risk that purchasing power declines faster than portfolio grows. IPS (Investment Policy Statement) — Document defining objectives, constraints, allocation, and monitoring rules. Liquidity — Ability to access cash quickly without large penalties/price impact. Longevity risk — Risk of outliving assets. Marginal tax rate — Tax rate on the next dollar of income; used for after-tax comparisons. Market risk — Risk of broad market movements; cannot be diversified away fully. Monte Carlo — Simulation approach for goal probability (conceptual, not always computed). Net worth statement — Assets minus liabilities; planning baseline. NPV (Net present value) — Present value of cash flows discounted at rate \(r\); used for “which option is better?” comparisons. Nominal return — Return not adjusted for inflation. Ordinary annuity — Payments at the end of each period. Perpetuity — Payment stream with no end date; \(PV=C/r\) model (concept). Probate — Legal process of validating a will and administering an estate (jurisdiction-dependent). Probability of goal — Likelihood a plan funds the goal (often discussed conceptually). Registered plan — Tax-advantaged account wrapper (e.g., RRSP/TFSA/RESP). RRIF — Retirement income fund used for withdrawals after RRSP accumulation (tax rules vary). RRSP — Retirement savings plan with tax deferral features (tax rules vary). RESP — Education savings plan with tax advantages (rules vary). TFSA — Tax-free savings account; tax-free growth and withdrawals (rules vary). Rebalancing — Restoring target weights after drift; risk-control mechanism. Rebalancing band — Threshold around target weights that triggers a rebalance. Real return — Return adjusted for inflation; approximate \(R_{\text{real}}\approx R_{\text{nominal}}-\pi\). Required return — Return needed to meet the goal; can imply goal/plan adjustments. Risk budgeting — Allocating a limited “risk budget” across goals/portfolios. Risk capacity — Financial ability to absorb losses; often the binding constraint. Risk tolerance — Emotional willingness to accept volatility and loss. Sequence-of-returns risk — Risk that poor early returns harm outcomes, especially during withdrawals. Sharpe ratio — Excess return per unit of risk; risk-adjusted performance metric. Tax-loss harvesting — Realizing losses to offset gains (jurisdiction-dependent; rules apply). Strategic allocation — Long-term target mix; the main driver of risk/return. Suitability — Fit of recommendations to client objectives/constraints, supported by documentation. Time horizon — Time until funds are needed; key determinant of risk budget. Trust — Legal arrangement to hold/manage assets for beneficiaries under specified terms. Withdrawal rate — Rate at which assets are withdrawn over time; sustainability depends on returns/inflation. Will — Legal document expressing distribution intent and executor appointment (jurisdiction-dependent). Volatility — Variation of returns (often measured by \(\sigma\)); drives dispersion of outcomes.

WME answers score higher when they explicitly reference constraints, compare after-tax outcomes, and include documentation/monitoring.

Practice this exam

Use this free guide for review, then Start WME-FP Exam 1 Practice on Finance Prep for timed questions, topic drills, and detailed explanations.

Revised on Friday, May 29, 2026