Fixed Income Securities & Analytics

Chapter 7
Credit Analysis, Credit Risk, and Corporate Bond Valuation

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Credit Analysis, Credit Risk, and Corporate Bond Valuation

Introduction and Context

Corporate bonds are contractual claims whose value depends not only on interest rates but also on the issuer’s ability and willingness to make promised payments. Credit analysis therefore links accounting, corporate finance, industry economics, legal documentation, probability, and valuation. A government yield curve may provide a reference rate, but the corporate bond’s required return also reflects expected default losses, liquidity, risk premia, taxes, embedded options, and compensation for model uncertainty.

The central analytical task is to determine whether an issuer can generate sufficient cash flow to service debt under expected and stressed conditions, how creditors are protected if performance deteriorates, and whether the bond’s market price adequately compensates for the risks assumed.

Learning Objectives

By the end of this chapter, the reader should be able to:

  1. Assess an issuer’s business risk, financial risk, liquidity, and governance.
  2. Calculate and interpret leverage, coverage, cash-flow, and liquidity measures.
  3. Explain covenants, seniority, collateral, ratings, and rating migration.
  4. Distinguish probability of default, loss given default, exposure at default, and expected loss.
  5. Interpret credit spreads and separate expected loss from risk premia and liquidity effects.
  6. Apply structural, reduced-form, expected-loss, and risk-adjusted valuation approaches.
  7. Evaluate credit decisions under base-case and stressed scenarios.
  8. Recognize model limitations, conflicts of interest, and governance responsibilities.

1. The Nature of Corporate Credit Risk

Credit risk is the possibility that a borrower fails to meet contractual obligations or that the market value of those obligations declines because the borrower’s perceived credit quality worsens. It has several dimensions:

  • Default risk: failure to pay principal, interest, or another material obligation according to the contract.
  • Migration risk: deterioration or improvement in credit quality without immediate default.
  • Spread risk: adverse movement in the required credit spread, reducing bond value.
  • Recovery risk: uncertainty about the value and timing of claims recovered after default.
  • Liquidity risk: inability to trade efficiently at or near an observable fair price.
  • Event risk: losses caused by acquisitions, recapitalizations, litigation, regulation, fraud, or other events.

Default is generally defined by the bond documents, loan agreement, or rating methodology. A missed payment may trigger a cure period; a restructuring may constitute default even when cash interest is still being paid. Analysts must therefore distinguish accounting distress, economic distress, technical default, and legal default.

A useful decomposition of a bond’s required yield is:

yc ≈ yrf + scredit + sliquidity + soption + stax + sother

Here, yc is the corporate bond yield, yrf is the matched risk-free or benchmark yield, and the s terms are compensation for credit, liquidity, embedded-option, tax, and other risks. The decomposition is approximate because these components interact and are not directly observable.

2. Fundamental Credit Analysis

2.1 Business and Industry Risk

Credit quality begins with the issuer’s capacity to generate durable cash flow. Analysts examine:

  • competitive position and barriers to entry;
  • product concentration and customer dependence;
  • cyclicality of sales and margins;
  • pricing power and cost flexibility;
  • technological disruption;
  • regulation and litigation exposure;
  • geographic and currency exposure; and
  • management quality, strategy, and governance.

A highly profitable firm may still be risky if its revenues are concentrated in one customer, its products are obsolete, or its industry is exposed to severe cyclicality. Conversely, a firm with modest margins may have strong credit quality if demand is stable, assets are liquid, and leverage is conservative.

2.2 Financial Statement Analysis

Credit analysis uses the income statement, balance sheet, cash-flow statement, notes, and management disclosures. The analyst should reconcile reported earnings to cash generation and identify accounting policies that affect comparability.

Important measures include:

MeasureFormulaInterpretation
Debt-to-EBITDATotal debt ÷ EBITDADebt burden relative to operating earnings
Net debt-to-EBITDA(Debt − cash) ÷ EBITDALeverage after available cash
Interest coverageEBIT ÷ interest expenseAbility to service interest from operating profit
EBITDA interest coverageEBITDA ÷ interest expenseBroader operating cash proxy, before noncash charges
Cash-flow coverageCFO ÷ total debt serviceCash generated relative to contractual service
Debt-to-capitalDebt ÷ (debt + equity)Capital structure leverage
Current ratioCurrent assets ÷ current liabilitiesShort-term balance-sheet liquidity
Free cash flowCFO − capital expenditureCash available after maintaining investment

The ratios are not interchangeable. EBITDA excludes interest, taxes, depreciation, and amortization and is not cash flow. Interest coverage based on EBIT may be more conservative than EBITDA coverage, while cash-flow coverage can be more informative when working capital and capital expenditure are material.

Ratio interpretation requires context. A debt-to-EBITDA ratio of 4.0× may be tolerable for a regulated utility but dangerous for a volatile commodity producer. Analysts should use normalized earnings rather than a temporary cyclical peak, and should examine both gross and net leverage. Cash may not be fully available if it is restricted, held in foreign subsidiaries, or required for operations.

2.3 Cash-Flow and Liquidity Analysis

A borrower may report profits while experiencing cash stress because of inventory accumulation, receivable growth, aggressive revenue recognition, or high capital expenditure. The analyst should map sources and uses of cash over the bond’s life:

  • cash on hand;
  • committed and available bank facilities;
  • operating cash flow;
  • mandatory amortization;
  • capital expenditure;
  • lease obligations;
  • pension contributions;
  • working-capital needs; and
  • maturities and refinancing requirements.

A maturity wall is particularly important. A firm may be solvent over the long term but unable to refinance a large near-term maturity. Liquidity analysis should include a stressed scenario in which capital markets are closed, asset-sale proceeds are discounted, and operating cash flow declines.

2.4 Off-Balance-Sheet and Contingent Obligations

Guarantees, operating leases, purchase commitments, litigation, pensions, securitizations, and receivables programs can increase effective leverage. Analysts should review covenant definitions because “debt” for covenant purposes may exclude obligations included in economic leverage. Pension deficits and environmental liabilities may not be immediate debt but can compete with creditors for cash.

3. Debt Structure, Covenants, and Recovery

3.1 Priority and Security

Recovery depends on the legal claim, asset value, capital structure, and timing of proceedings. Typical claims include:

  1. secured first-lien debt;
  2. secured second-lien debt;
  3. senior unsecured debt;
  4. subordinated debt; and
  5. common equity.

Security interests may be limited by excluded assets, subsidiary guarantees, baskets, and release provisions. A bond described as “senior” is not necessarily secured or first in economic priority.

3.2 Covenants

Covenants constrain actions that could transfer value from creditors to shareholders or junior creditors. They may be:

  • maintenance covenants, requiring a ratio to remain above or below a threshold;
  • incurrence covenants, restricting new debt or distributions only when an action is taken; and
  • affirmative or negative covenants, requiring specified actions or prohibiting specified actions.

Common protections cover additional debt, liens, asset sales, restricted payments, mergers, transactions with affiliates, and change of control. Covenant analysis should ask whether the restrictions are tested at the relevant time, whether baskets permit substantial leakage, and whether subsidiaries that hold valuable assets guarantee the bond.

Covenants create trade-offs. Strong restrictions may protect lenders but constrain efficient investment and refinancing. Weak covenants can permit “credit drift” before a payment default occurs.

3.3 Recovery Estimation

Recovery is often expressed as a percentage of claim amount:

Recovery rate = Vrecovered ÷ EAD

where Vrecovered is the present value of recoveries and EAD is exposure at default. Loss given default is:

LGD = 1 − Recovery rate

Recovery should be discounted for the timing of distributions and adjusted for administrative costs, legal expenses, and value deterioration. A simple liquidation estimate can be misleading because a going-concern restructuring may create greater value than asset-by-asset liquidation. Recovery analysis should therefore consider enterprise value, priority waterfalls, collateral quality, jurisdiction, and the duration of insolvency proceedings.

4. Ratings and Credit Migration

Credit ratings summarize an agency’s opinion about relative credit risk, not a guarantee of repayment or a precise probability of default. Investment-grade and speculative-grade categories are commonly used for portfolio mandates, regulation, and pricing conventions, but rating scales differ in methodology and timing.

Ratings may be assigned to an issuer or to a specific issue. Issue ratings incorporate seniority, collateral, guarantees, and structural subordination. A rating outlook signals possible direction, while a watch or review generally indicates a more immediate reassessment.

Transition Matrices

A transition matrix estimates the probability that an issuer moves from one rating category to another over a specified horizon. Each row sums to one, including the default state. For a one-year horizon, an illustrative row might assign probabilities to remaining in the current grade, upgrades, downgrades, and default. Transition matrices are historical averages and may not represent current-cycle conditions.

Migration affects bond values before default. A downgrade can widen spreads, lower price, increase collateral requirements, and trigger investment-policy sales. A portfolio manager must therefore manage both default loss and mark-to-market migration loss.

Ratings have limitations: they may lag market prices, depend on agency models, and be affected by information asymmetry. Investors should conduct independent analysis rather than mechanically substituting a rating for underwriting.

5. Expected Loss and Credit Spreads

Let PD denote probability of default over a horizon, LGD loss given default, and EAD exposure at default. A basic expected loss approximation is:

Expected loss = PD × LGD × EAD

For a unit exposure, expected loss rate is PD × LGD. The formula assumes a specified horizon and consistent default, exposure, and recovery definitions. In practice, default timing, changing exposure, recovery uncertainty, and dependence across obligors matter.

For multiple periods, expected loss can be modeled using marginal default probabilities:

EL = ∑t=1T pt × LGDt × EADt × DFt

where pt is the probability of default during period t conditional on survival to the beginning of that period, LGDt is loss given default, EADt is exposure, and DFt is the discount factor. If unconditional default probabilities are used instead, they must not be multiplied by survival probabilities again.

The observed credit spread is not equal to expected loss. It also compensates for systematic credit risk, liquidity, risk aversion, capital usage, taxes, convexity, and model uncertainty. A bond can have a spread below expected loss if investors accept a negative risk premium, if recovery is correlated with market conditions, or if measurement conventions differ.

Hazard Rates and Survival

In a reduced-form framework, the hazard rate λ(t) is the instantaneous default intensity conditional on survival. If the hazard rate is constant and recovery is independent of default timing, the survival probability to time t is:

S(t) = e^(−λt)

The default probability by time t is 1 − S(t). This is a model assumption, not a universal law. With time-varying intensity:

S(t) = exp(−∫₀ᵗ λ(u) du)

Under a simplified continuous-time approximation, a credit spread may be related to hazard and loss given default by:

s ≈ λ × LGD

This approximation assumes a flat intensity, constant recovery, negligible liquidity and risk-premium effects, and compatible compounding conventions. It is useful for intuition but unsuitable as a complete pricing identity.

6. Corporate Bond Valuation Approaches

6.1 Risk-Neutral Discounting

The general value of a defaultable bond is the risk-neutral expected present value of contractual or recovery cash flows:

P = EQ[∑t=1T CFt × DFt]

EQ denotes expectation under the risk-neutral measure, CFt is the cash flow received at time t, and DFt is the risk-free discount factor. Cash flows must be specified by state: full promised payment if the issuer survives and recovery cash flow if default occurs. Risk-neutral probabilities embed risk premia and therefore differ from physical, or real-world, probabilities used for forecasting expected losses.

A simple annual discrete model with default probability qt in period t uses survival probability St and recovery value Rt. The expected cash flow is:

E[CFt] = St × CFtsurvival + (1 − St) × Rt

This expression is only valid if the default-state cash flow is defined consistently and if St is the probability of survival through the payment date.

6.2 Structural Models

Structural models, associated with the Merton framework, view equity as a call option on firm assets. Suppose firm asset value V follows a stochastic process and debt with face value F matures at T. At maturity, shareholders receive max(VT − F, 0), while debtholders receive the lesser of firm value and face value, subject to model assumptions. Default occurs when VT < F.

The model links default risk to asset value, asset volatility, leverage, maturity, and the risk-free rate. Its insights are powerful: higher leverage and higher asset volatility generally increase default risk, while longer maturity can have ambiguous effects. Its limitations include the use of a single debt maturity, observable and continuously traded firm assets, frictionless markets, and simplified default timing. Real firms have multiple liabilities, covenants, taxes, bankruptcy costs, and strategic default incentives.

6.3 Reduced-Form Models

Reduced-form models do not explain default through an explicit asset-value boundary. Instead, default arrives unexpectedly according to an intensity process. They are flexible for calibrating credit curves and pricing credit derivatives, particularly when market instruments provide sufficient data. Their weakness is economic interpretation: the intensity is often inferred statistically rather than derived from operating fundamentals.

6.4 Spread-Based Valuation

Practitioners frequently discount promised cash flows at a benchmark curve plus a credit spread:

P = ∑t=1T CFt ÷ (1 + yrf,t + st)^(t)

This is a convenient approximation for a noncallable bond when the spread convention, compounding, day count, and benchmark curve are consistently defined. It does not explicitly model default and recovery. For a bond with significant default risk, the spread must not be interpreted as a direct expected-loss rate.

7. Worked Example: Expected Loss and Price Sensitivity

Assume a three-year, noncallable bond with face value 1,000, annual coupon rate 6%, and annual coupon 60. For illustration, suppose the annual conditional default probability is 2%, recovery at default is 40% of face value, and default occurs immediately before the scheduled payment in a given year. Assume a flat risk-free discount rate of 4% and use physical probabilities only for an expected-value illustration.

The annual survival probability is 98%. Survival probabilities through years one, two, and three are approximately:

  • S1 = 0.98;
  • S2 = 0.98² = 0.9604;
  • S3 = 0.98³ = 0.941192.

The unconditional default probabilities in years one through three are approximately 0.0200, 0.0196, and 0.019208. If recovery is 400 and the year-three survival payment is 1,060, expected cash flows are approximately:

  • Year 1: 0.98 × 60 + 0.0200 × 400 = 66.8;
  • Year 2: 0.9604 × 60 + 0.0196 × 400 = 65.60;
  • Year 3: 0.941192 × 1060 + 0.019208 × 400 ≈ 1,005.43.

Discounting at 4% gives an illustrative expected value:

P ≈ 66.8÷1.04 + 65.60÷1.04² + 1,005.43÷1.04³ ≈ 1,001.5

This is not a market price because it uses physical default probabilities, ignores risk premia and liquidity, and assumes a particular recovery timing. It demonstrates how default-adjusted cash flows differ from promised cash flows. The promised-cash-flow price at a 4% yield would be higher, because it assumes full payment.

8. Integrated Case: Northstar Components plc

The following is an illustrative fictional case.

Background

Northstar Components manufactures electronic components for automotive and industrial customers. It proposes issuing a five-year senior unsecured bond. Sales have grown rapidly, but the automotive segment is cyclical and its three largest customers account for 48% of revenue.

Problem

The credit committee must decide whether to purchase the bond at a spread of 325 basis points over the government curve. Management reports EBITDA of 240 million, total debt of 900 million, cash of 120 million, EBIT of 180 million, interest expense of 60 million, CFO of 150 million, and capital expenditure of 100 million.

Analysis

Gross debt-to-EBITDA is:

900 ÷ 240 = 3.75×

Net debt-to-EBITDA is:

(900 − 120) ÷ 240 = 3.25×

EBIT interest coverage is:

180 ÷ 60 = 3.0×

Free cash flow before discretionary acquisitions is 50 million. The company has a 200 million maturity in year three and a revolving facility with 150 million available capacity. These figures suggest moderate but material leverage and limited cash generation after investment.

A stress case reduces EBITDA by 25% to 180 million, reduces CFO by 30% to 105 million, and increases interest expense by 10% to 66 million because refinancing is more expensive. Stress leverage becomes 5.0× using gross debt, while EBIT coverage falls below 2.0× if EBIT declines proportionately. The maturity wall is therefore a central risk.

The committee should investigate whether cash is unrestricted, whether subsidiaries guarantee the bond, whether asset-sale proceeds can be transferred upstream, and whether the covenant package permits additional secured debt or shareholder distributions. Because the bond is unsecured and the customer concentration is high, recovery may be below the headline recovery assumption for similarly rated secured debt.

Approach and Decision

A prudent approach is to require a wider spread or stronger protections, such as limits on additional secured debt, a change-of-control put, reporting requirements, and restrictions on restricted payments until leverage falls. The analyst should also compare the bond’s spread with similarly rated issuers after adjusting for maturity, liquidity, seniority, issue size, and sector cyclicality.

Outcome and Learning Points

The case illustrates that a reasonable base-case ratio does not eliminate refinancing risk. Credit quality depends on the interaction of operating performance, liquidity, legal structure, maturity profile, and market access. A spread should be judged against stressed expected loss and risk premia, not against a single rating label.

9. Risk-Adjusted Portfolio and Management Implications

Portfolio managers should combine bottom-up issuer analysis with top-down sector, macroeconomic, and concentration analysis. Default correlations often rise during recessions, so diversification based solely on issuer count may be inadequate. Sector, geography, supply-chain, and sponsor commonality can create hidden concentration.

Risk-adjusted valuation may use scenario-weighted prices, credit value adjustment, or capital-based hurdle rates. A simplified expected return is:

Expected return ≈ coupon income + price change − expected credit loss

This expression is a decision heuristic, not a complete total-return model. Price changes include duration, spread, and liquidity effects; expected loss must be measured consistently with the holding horizon.

Stress testing should examine recession, interest-rate shock, commodity shock, currency depreciation, covenant breach, refinancing closure, and recovery-value decline. Reverse stress testing asks what combination of events would cause a covenant breach, liquidity shortfall, or default.

10. Governance, Regulation, and Ethical Issues

Credit professionals have fiduciary and conduct responsibilities. They should document assumptions, distinguish facts from judgments, avoid selective use of scenarios, and disclose conflicts. Rating shopping, pressure to achieve a target rating, and reliance on stale financial information weaken market integrity.

Regulatory frameworks may impose capital, large-exposure, suitability, disclosure, and valuation requirements. The precise rules depend on jurisdiction and institution. Models should be independently validated, subject to challenger analysis, and governed through clear ownership and change controls. AI tools can assist with document extraction, covenant comparison, anomaly detection, and scenario generation, but they should not replace source verification, legal review, or accountable credit judgment. Sensitive borrower information also requires appropriate data governance.

11. Limitations and Contemporary Developments

Credit models face parameter uncertainty, regime shifts, sparse default data, recovery instability, and incomplete information. Historical transition matrices may understate stress-period migration. Market-implied spreads can be distorted by liquidity or technical flows. Structural models may be difficult to calibrate for private firms, while reduced-form models may lack causal transparency.

Contemporary analysis increasingly incorporates climate-transition risk, cyber risk, supply-chain resilience, intangible assets, private-credit opacity, covenant-lite structures, and nonbank financial intermediation. These risks may affect cash flow, asset values, insurance availability, and refinancing access before appearing in traditional ratios. Robust analysis therefore combines quantitative models with qualitative investigation and continuous monitoring.

Best-Practice Credit Workflow

  1. Define the instrument, legal claim, maturity, currency, and embedded options.
  2. Understand the issuer’s business model, industry, governance, and strategy.
  3. Normalize financial statements and calculate leverage, coverage, liquidity, and cash-flow measures.
  4. Map debt maturities, guarantees, collateral, covenants, and structural subordination.
  5. Construct base, downside, and severe-stress scenarios.
  6. Estimate default probability, recovery, exposure, and expected loss consistently.
  7. Compare the required spread with market comparables and model-implied value.
  8. Assess migration, liquidity, concentration, and exit risks.
  9. Document assumptions, limitations, conflicts, and monitoring triggers.
  10. Reassess when financial, legal, market, or governance conditions change.

Chapter Summary

Corporate bond valuation requires more than discounting coupons at a benchmark yield. Credit analysis evaluates business durability, cash generation, leverage, coverage, liquidity, maturity concentration, legal priority, collateral, covenants, and governance. Default risk and migration risk are distinct, while recovery depends on claim priority, enterprise value, timing, and insolvency costs. Expected loss is commonly approximated by PD × LGD × EAD, but observed spreads also contain risk premia, liquidity compensation, taxes, and model effects. Structural models connect default to firm asset value and volatility; reduced-form models use default intensities; and spread-based methods provide practical approximations. Sound decisions combine quantitative analysis, stress testing, legal review, market comparison, independent judgment, and disciplined governance.

Key Terms

Credit risk: The risk of loss from deterioration or failure in a borrower’s creditworthiness.

Default: Failure to meet a contractual obligation under applicable documentation.

Migration risk: Risk that credit quality changes without immediate default.

Credit spread: Yield compensation over a benchmark curve for credit and related risks.

Probability of default: Likelihood of default over a defined horizon.

Loss given default: Percentage of exposure lost after recovery.

Exposure at default: Amount economically exposed when default occurs.

Expected loss: Probability-weighted loss, commonly PD × LGD × EAD.

Recovery rate: Value recovered as a proportion of exposure at default.

Leverage: Use of debt relative to earnings, assets, or capitalization.

Interest coverage: Ability to meet interest expense from operating earnings.

Liquidity risk: Risk of insufficient cash or costly execution in a market.

Covenant: Contractual restriction or obligation protecting creditors.

Structural subordination: Lower practical priority because debt is issued above operating subsidiaries.

Transition matrix: Probabilities of movement among rating categories.

Hazard rate: Conditional instantaneous default intensity.

Structural model: Model linking default to firm asset value and liabilities.

Reduced-form model: Model representing default through an intensity process.

Risk-neutral probability: Pricing probability incorporating risk premia.

Maturity wall: Concentration of debt maturities over a limited period.

Review Questions

Short Answer Questions

  1. Why is EBITDA not equivalent to cash flow?
  2. Distinguish default risk from migration risk.
  3. What factors determine recovery value?
  4. Why is a credit spread not equal to expected loss?
  5. What is the purpose of a covenant?

Long Answer Questions

  1. Explain a complete bottom-up framework for analyzing a corporate bond issuer.
  2. Compare structural and reduced-form credit models, including their assumptions and limitations.
  3. Discuss how seniority, collateral, guarantees, and covenants affect expected recovery.
  4. Explain how rating migration can affect a bond portfolio before default occurs.
  5. Evaluate the role of stress testing and reverse stress testing in credit management.

Analytical / Application Questions

  1. An issuer has total debt of 750 million, cash of 50 million, EBITDA of 175 million, EBIT of 120 million, and interest expense of 30 million. Calculate gross leverage, net leverage, and EBIT interest coverage, then interpret the results.
  2. A one-year exposure has probability of default of 3%, recovery rate of 35%, and exposure at default of 10 million. Calculate expected loss and explain why the bond’s spread may differ from the resulting loss rate.
  3. A bondholder faces a large maturity in two years, declining operating cash flow, and weak covenants. Design a monitoring and risk-mitigation plan covering financial, legal, market, and liquidity indicators.

Multiple Choice Questions with Answers

Question 1

Which measure most directly compares operating profit before interest and taxes with interest expense?

A. Current ratio

B. EBIT interest coverage

C. Debt-to-capital

D. Recovery rate

Correct Answer: B. EBIT interest coverage

Question 2

If probability of default is 4%, loss given default is 60%, and exposure at default is 5 million, expected loss is:

A. 12,000

B. 120,000

C. 1.2 million

D. 3 million

Correct Answer: B. 120,000

Question 3

Which statement best describes a maintenance covenant?

A. It restricts an action only when new debt is issued

B. It requires a financial condition to remain within a specified threshold

C. It guarantees full recovery after default

D. It determines the government yield curve

Correct Answer: B. It requires a financial condition to remain within a specified threshold

Question 4

In a reduced-form credit model, the hazard rate represents:

A. The coupon rate on a corporate bond

B. The instantaneous default intensity conditional on survival

C. The issuer’s accounting return on equity

D. The percentage recovery after liquidation

Correct Answer: B. The instantaneous default intensity conditional on survival

Question 5

If annual conditional default probability is 2%, survival probability through two years is:

A. 0.0200

B. 0.0400

C. 0.9604

D. 0.9800

Correct Answer: C. 0.9604

Question 6

Which factor generally increases structural-model default risk, all else equal?

A. Lower leverage

B. Lower asset volatility

C. Higher asset volatility

D. Higher recovery value

Correct Answer: C. Higher asset volatility

Question 7

Structural subordination means that:

A. A subsidiary’s creditors may rank ahead of debt issued by its parent holding company

B. All unsecured debt is secured by inventory

C. A bond has no maturity date

D. A rating cannot migrate

Correct Answer: A. A subsidiary’s creditors may rank ahead of debt issued by its parent holding company

Question 8

Why can a downgrade reduce a bond’s price even without default?

A. It may cause the required credit spread to widen

B. It eliminates all future coupons by definition

C. It converts debt into equity automatically

D. It removes the risk-free rate from valuation

Correct Answer: A. It may cause the required credit spread to widen

Question 9

A bond with face value 1,000 and recovery rate of 40% has recovery value of:

A. 40

B. 400

C. 600

D. 1,400

Correct Answer: B. 400

Question 10

Which is a key limitation of historical rating transition matrices?

A. Every row must sum to one

B. They cannot include a default state

C. Historical averages may not represent current stressed conditions

D. They directly reveal the bond’s legal priority

Correct Answer: C. Historical averages may not represent current stressed conditions

Fixed Income Securities & Analytics
Chapter 7 of 14