CIMA F3 Exam With Confidence Using Practice Dumps

 Revenues are in E$ and F$, costs are in G$, and reporting currency is D$.

 If the D$ strengthens against G$ (option C), then G$ costs translate into fewer D$, so reported costs fall and operating profit margin improves.

 A stronger D$ against E$ or F$ (A or B) reduces the D$ value of sales, hurting margins.

 A weaker D$ against G$ (D) makes G$-denominated costs more expensive in D$, also hurting margins.

So the change that most helps maintain/improve margin is C.

When valuing an unlisted company using a P/E ratio from a similar listed company, we normally reduce the proxy P/E to reflect the extra risk and reduced attractiveness of the unlisted investment.

A. Relative lack of marketability – Unlisted shares are harder to sell and usually take longer to realise, so investors demand a higher return, i.e. a lower P/E. ✔

B. Lower level of scrutiny and regulation – Unlisted companies face less disclosure and governance requirements, so information risk is higher. Greater risk ⇒ lower valuation multiple ⇒ reduced P/E. ✔

C. Smaller and less established – Unlisted companies tend to be smaller, less diversified and less stable, so investors again expect a higher return, implying a lower P/E. ✔

D. Control premium not included – If the proxy P/E excludes a control premium but you are valuing a controlling stake, you would increase the P/E, not reduce it. ✘

E. Higher forecast earnings growth – Higher expected growth justifies a higher P/E, not a lower one. ✘

F. One-off profit item in latest earnings – This should be dealt with by adjusting the earnings, not by cutting the P/E multiple. ✘

So the three factors justifying a reduction in the proxy P/E are A, B and C.

Cash flows:

Years 1–3: 100, 100, 100

From year 4: grow at 2% forever. Cost of capital = 12%.

PV of years 1–3:

PV1−3=1001.12+1001.122+1001.123≈240\text{PV}_{1-3} = \frac{100}{1.12} + \frac{100}{1.12^2} + \frac{100}{1.12^3} \approx 240PV1−3​=1.12100​+1.122100​+1.123100​≈240

Terminal value at end of year 3:

Year 4 CF = 100×1.02=102100 \times 1.02 = 102100×1.02=102

TV3=1020.12−0.02=1020.10=1,020\text{TV}_3 = \frac{102}{0.12 - 0.02} = \frac{102}{0.10} = 1{,}020TV3​=0.12−0.02102​=0.10102​=1,020

PV of terminal value:

PV(TV)=1,0201.123≈726\text{PV(TV)} = \frac{1{,}020}{1.12^3} \approx 726PV(TV)=1.1231,020​≈726

Total value ≈ 240+726=966240 + 726 = 966240+726=966.

So the value is $966 million → Option A.