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095

Case 095Financing, capital structure and treasuryHard

A stressed cable maker's 8% bond trades at Rs 82 and its stock at Rs 40. Given three scenarios with probabilities and payoffs for each security, which offers the better risk-adjusted return?

1The situation

Ekadanta Cables, an invented maker of power cables, is under strain after a bad contract. Its three-year 8% bond trades at Rs 82 per Rs 100, a yield to maturity of about 16%. Its stock trades at Rs 40, about 5x last year's earnings.

Your fund's analyst sees three outcomes over the three years. Recovery, 50%: the bond pays its coupons and is repaid at par, and the stock goes to Rs 90. Restructuring, 30%: the bond pays one coupon and is then exchanged for paper worth Rs 60, and the stock goes to Rs 10. Default, 20%: the bond recovers Rs 35 and the stock is worthless. The fund can buy either security, and the portfolio manager asks which gives the better return for the risk taken.

2Your task

Compute the expected value and return of each security, compare how much each loses in the bad states, say what the prices imply, and make a call.

Quick check

The bond yields 16% to maturity. On the analyst's probabilities, roughly what is its expected return a year?

Worked solution

Try it on paper, then open one step at a time.

30-second answerThe answer to give first

On the analyst's odds the stock has the better expected return, 6.3% a year against 2.9% for the bond, but it loses 75% or everything in the two bad states, so it must be sized small; the bond's 16% yield is a promise, not an expectation. The bond's expected value is Rs 89.4 on Rs 82, 1.09x, and it needs about a 66% chance of recovery just to earn 7% a year. The stock needs about 51%. At Rs 82 the bond is the security that is mispriced against these odds.

Step 1Why is a 16% yield not a 16% return?

A friend who promises to pay you back Rs 116 next year for Rs 100 today is offering 16% only if he pays. If there is a one in five chance he vanishes, what you expect is much less. Yield to maturity is the return if every promised rupee arrives; expected return weights each outcome by its probability, and for a stressed credit the two are far apart. Ekadanta's bond at Rs 82 promises 8, 8 and 108, 1.51x the price. Weighted across the three outcomes, expected cash is Rs 89.4: 1.09x over three years, about 2.9% a year. The yield to maturityThe single discount rate that makes the present value of all promised coupons and principal equal to the bond's price; it assumes they are all paid on time. of 16% exists only in the recovery state.

ScenarioProbabilityBond, cash on Rs 82Bond multipleStock, value on Rs 40Stock multiple
Recovery50%1241.51x902.25x
Restructuring30%680.83x100.25x
Default20%350.43x00.00x
Expected89.41.09x481.20x
On the analyst's probabilities Ekadanta's bond returns an expected Rs 89.4 on Rs 82, 1.09x in three years, while the stock returns an expected Rs 48 on Rs 40, 1.20x, with far wider swings between the states.
The stock wins big in one state and loses almost everything in two1.0x: money back1.51xbond2.25xstockRecovery 50%0.83xbond0.25xstockRestructuring 30%0.43xbond0.00xstockDefault 20%Expected, 3 yearsBond 1.09x2.9% a yearStock 1.20x6.3% a yearMultiple of money after three yearsPromised by the 16% yield: 1.56x, above even the bond's best case of 1.51x with coupons uninvested
In the recovery state Ekadanta's stock returns 2.25x against the bond's 1.51x, but in restructuring it keeps 0.25x against the bond's 0.83x and in default nothing against 0.43x, so the stock's expected 1.20x beats the bond's 1.09x only by winning big in one state.
Step 2How much does each lose when things go wrong?

Expected value alone would say buy the stock. The portfolio manager's question has a second half. In the bad states the bond loses 17% and 57% of its price; the stock loses 75% and 100%, so the stock's expected loss across those states is 42% of the money against 17% for the bond. That is the structural difference between the two securities: the bond has a claim on the company's assets in a restructuring and the stock has whatever is left after every creditor, which in a restructuring is close to nothing. The price of the stock's higher expected return is a one in two chance of losing most of the capital, and that number sets the size of any position before anything else does.

The relationship
E[bond]=0.5(124)+0.3(68)+0.2(35)=89.4  ⇒  (89.482)1/3−1=2.9%E[stock]=0.5(90)+0.3(10)=48  ⇒  (4840)1/3−1=6.3%E[\text{bond}] = 0.5(124) + 0.3(68) + 0.2(35) = 89.4 \;\Rightarrow\; \left(\tfrac{89.4}{82}\right)^{1/3} - 1 = 2.9\% \qquad E[\text{stock}] = 0.5(90) + 0.3(10) = 48 \;\Rightarrow\; \left(\tfrac{48}{40}\right)^{1/3} - 1 = 6.3\%
124three coupons of 8 plus 100 of principal in the recovery state
68one coupon plus Rs 60 of new paper in a restructuring
35recovery on the bond in default
90, 10the stock's value in recovery and restructuring; zero in default
What it says in wordsThe stock's expected return of 6.3% a year is more than double the bond's 2.9%, and both are far below the 16% the bond's yield advertises.
Step 3What do the two prices imply?

Turn the sum around and ask what probability of recovery each price needs to earn a plain 7% a year, roughly what a government bond might offer, holding the split between restructuring and default at 3:2. The bond at Rs 82 needs about a 66% chance of recovery; the stock at Rs 40 needs about 51%. The analyst believes 50%. On that view the stock is roughly fairly priced for a 7% return with upside, and the bond is priced for odds the analyst does not believe. Say the limit: the three scenarios and their probabilities are the analyst's judgement, and a bond buyer who thinks recovery is likelier than two in three would reach the opposite conclusion. The exercise does not tell you who is right; it tells you where the disagreement with the market sits.

To earn 7% a year the bond needs two-thirds odds of recovery, the stock about half0.5x1.0x1.5x2.0x0%25%50%75%100%Probability the company recoversExpected multiple, 3 years1.225x = 7% a yearBond: 1.51x if repaidStockanalyst's 50%bond needs 66%stock needs 51%
Plotted against the probability of recovery, Ekadanta's stock reaches a 7% a year return at about 51% odds while the bond at Rs 82 needs about 66%, so at the analyst's 50% the stock sits above the line and the bond below it, and the bond is the security priced for odds the analyst does not hold.
Step 4What is the call?

Buy the stock, sized so that losing all of it costs the fund no more than it can bear, and do not buy the bond at Rs 82. If the fund must own credit, the bond becomes interesting nearer Rs 70, where a 50% recovery probability earns about 7% a year. A better answer still asks whether the fund can own both in a ratio that pays in every state: a small stock position for the recovery case and the bond only once its price reflects the restructuring risk. The limitation to state is that the three-year horizon ignores when the cash arrives and whether coupons are reinvested; a restructuring that drags on for years lowers the bond's return further than the simple multiple shows.

Where candidates lose it

The common loss is reading the bond's 16% yield as its return and the stock's 5x P/E as cheap, then picking the bond as the safe way to earn 16%. The yield is the recovery-state return; across the analyst's odds the bond earns about 3% a year.

The second loss is stopping at expected value and declaring the stock the winner. The interviewer wants the second half: the stock loses most of the money half the time, so the answer is a sizing decision, not a ranking.

What the interviewer asks next

  • At what bond price would the two securities have the same expected return on these odds?
  • The restructuring scenario gives bondholders 60% of the new equity instead of Rs 60 of paper. How does that change the comparison?
  • How would you size the stock position if the fund's limit is a 2% loss of capital on any single idea?
  • Why might a credit fund and an equity fund both be right to pass on Ekadanta?
← Case 094A new mill budgeted at Rs 400 crore cost Rs 520 crore: steel escalation, scope additions and interest during a nine-month delay. Decompose the overrun and restate the project's IRR.Case 096 →A division is being sold for Rs 500 crore as a share sale. An asset sale would give the buyer a Rs 300 crore tax step-up but cost the seller Rs 30 crore more tax. What price range makes an asset sale work for both sides?

Company names and figures are illustrative.

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