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Debt Capital Markets interview preparation

Bond mechanics, duration, credit spreads, ratings, primary issuance, syndicated loans, structured credit, covenants and liability management, plus the Indian debt market. Every question is either traced to a named firm from a public candidate report, or tagged at desk level when we could not trace it.

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Question bank

100 questions, mapped to the firms that asked them

Questions
100
Traced to a firm
45
Firms
26
Updated
September 2026
Asked at
All firmsTSTruist Securities5PIMCO4TD Securities4Apollo Global Management3Nomura3Scotiabank3Bain Capital2Houlihan Lokey2Mizuho2Neuberger Berman2Oaktree Capital Management2RCRBC Capital Markets2Carlyle Group1Deutsche Bank1Golub Capital1HPS Investment Partners1Invesco1KKR1Lazard1Moelis & Company1Moody's1Northern Trust1NUNuveen1Rothschild & Co1S&P Global1Wells Fargo Securities1
Topic
All topicsBond mechanics11Duration and convexity6Yield curve and rates5Credit spreads5Credit analysis and ratings13Credit modelling9Primary issuance9Syndication and loans10Structured credit7Covenants and documentation5Liability management5Indian debt markets7Fit8
Level
AnyCoreIntermediateHard
Type
AnyTechnicalBrainteaserMarket viewCaseFit
Showing 1–2 of 2 · filtered from 100Clear filters
  1. 016A bond has modified duration of 7 and convexity of 60. Rates rise 150 basis points. What happens to the price, and how wrong is the duration-only answer?Duration and convexityHardtechnicalFixed income asset managementSyndicate desks

    Say this

    Duration alone says minus 10.5 percent. Convexity gives back 0.675 percent, so the estimate is about minus 9.8 percent. Duration on its own overstates the loss by roughly 68 basis points of price, and the error grows with the square of the move.

    Then walk it

    1. First term: minus duration times the yield change, so minus 7 times 0.015, which is minus 10.5 percent.
    2. Second term: half times convexity times the change squared, so 0.5 times 60 times 0.015 squared. That is 0.5 times 60 times 0.000225, which is 0.00675, or plus 0.675 percent.
    3. Net estimate about minus 9.83 percent. On 100 million of face at par that is a 9.8 million loss rather than 10.5 million — a 675,000 dollar difference from one term.
    4. Note the asymmetry: if rates had fallen 150 basis points, you would gain 10.5 plus 0.675, so 11.17 percent. Convexity helps in both directions, which is why it has value.
    5. Scale it: at a 50 basis point move the convexity term is worth only 7.5 basis points and you can ignore it. At 300 basis points it is 2.7 percent and you cannot. The error is quadratic in the move.
    6. The caveat to state: this is still a two-term Taylor expansion off a single yield. It assumes a parallel shift in the curve, and for a real portfolio you would run key-rate durations instead, because curves twist rather than shift.

    Where candidates lose it

    Dropping the one-half, or forgetting to square the yield move. Both are common and both produce an answer that is wildly wrong. Write the formula out loud before you compute, and state the units — decimals, not percentages — before you multiply.

    Expect next

    • Now do it for a 300 basis point move.
    • What if the curve steepens rather than shifts?
    • What are key rate durations?
  2. 047How much would you pay for 2x your money on a 12 percent PIK security with no compounding?Credit modellingHardsuperdayApollo Global ManagementGeneralist · New York · 2019

    Say this

    You need the holding period. With simple 12 percent accrual, the instrument is worth 100 plus 12 per year, so it reaches 200 at a bit over 8.3 years. If you want 2x in five years, the accrued value is only 160, so you must buy at 80.

    Then walk it

    1. Simple accrual means the balance is 100 plus 12 times the number of years. No compounding, so it is linear, not exponential.
    2. For 2x with no discount, solve 100 plus 12t equals 200. That gives t equals 8.33 years. So if you pay par and hold to maturity, you double in a shade over eight years.
    3. If the hold is fixed, you solve for price instead. Five-year hold: terminal value is 160, and you want 2x, so entry price is 80. Three-year hold: terminal value 136, entry price 68.
    4. Sanity-check the implied return, because that is what the interviewer wants. 2x over five years is a 14.9 percent IRR; over three years it is 26 percent. State which one you are quoting.
    5. Now the real-world qualifications, which is where the marks are. PIK usually compounds, and at 12 percent compounding you double in 6.1 years by the rule of 72, not 8.3. So confirm the accrual convention before you answer.
    6. And the credit qualification: doubling requires the borrower to repay a balance that has grown 60 to 100 percent while never paying you cash. So the recovery question is whether enterprise value grows faster than the accrual. If it does not, the accrued claim is above the value and your recovery is capped well below the accreted number.

    Where candidates lose it

    Assuming compounding when the question explicitly says none — that turns 8.3 years into 6.1 and you have answered a different question. And answering without asking for the holding period, since price and horizon are two unknowns in one equation.

    Expect next

    • Now assume it compounds. How does the answer change?
    • What IRR is 2x over five years?
    • What has to be true about enterprise value for you to get repaid?

    Reported by candidates at Apollo Global Management (Generalist, New York, 2019). Source: Wall Street Oasis.

Firm tags come from public, anonymous candidate reports on Wall Street Oasis: strong signal, not sworn testimony. Firms are named as the places a question was reported, not as partners of Fin Maverick. Answers are written for this page to show how to think out loud; they are not scripts to recite.

Puzzles

100 Debt Capital Markets puzzles, solved step by step

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Case studies

100 Debt Capital Markets case studies, worked step by step

A business, its numbers and a task, as in an assessment day or a case round. Work it on paper, then open the solution one step at a time.

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