CIMA F3 Exam With Confidence Using Practice Dumps

Let’s walk it through carefully.

1. Current earnings and EPS

EBIT = 5m

Current interest (5% × 10m) = 0.5m

Profit before tax = 5.0 − 0.5 = 4.5m

Tax (20%) = 0.9m

Earnings = 4.5 − 0.9 = 3.6m

Shares = 10m → EPS₀ = 3.6 / 10 = 0.36

Current share price = 3.60 → current P/E = 3.60 / 0.36 = 10 (matches the question context).

2. Earnings next year with higher interest

New interest rate = 6% → interest = 10m × 6% = 0.6m

Profit before tax = 5.0 − 0.6 = 4.4m

Tax (20%) = 0.88m

Earnings = 4.4 − 0.88 = 3.52m

EPS₁ = 3.52 / 10m = 0.352

3. New share price using new P/E

Expected P/E next year = 9.5

Price1=EPS1×P/E1=0.352×9.5=3.344\text{Price}_1 = \text{EPS}_1 \times \text{P/E}_1 = 0.352 \times 9.5 = 3.344Price1​=EPS1​×P/E1​=0.352×9.5=3.344

4. Percentage reduction in share price

Current price = 3.60

New price ≈ 3.344

Drop = 3.60 − 3.344 = 0.256

% reduction=0.2563.60≈7.1%≈7%\%\ \text{reduction} = \frac{0.256}{3.60} \approx 7.1\% \approx 7\%% reduction=3.600.256​≈7.1%≈7%

So the closest option is A. Reduction of 7%.

A. Any opportunity to benefit from future exchange rate movements is lost.

True – a money market hedge locks in the effective exchange rate now, so you remove both downside risk and upside potential.

B. It can be tailored to match the size of the payment.

True – you can structure the borrowing/lending and FX transaction to exactly match the foreign currency amount due.

C. It manages transaction risk.

True – transaction risk (uncertainty in the home currency value of a known future foreign-currency cash flow) is what a money market hedge directly addresses.

D. It offers a significantly better outcome than a forward contract.

False – under interest rate parity, a money market hedge and a forward contract should give similar effective rates (ignoring spreads and costs).

E. It avoids the need to find immediate finance.

False – for a payable, you normally borrow or use cash now as part of the hedge, so it does not avoid immediate financing; it actually requires it.

✅ Answer to Q29: A, B, 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.