CIMA F3 Exam With Confidence Using Practice Dumps

Target earnings after tax for 20X2:

8.0m×1.05=8.4m8.0 \text{m} \times 1.05 = 8.4 \text{m}8.0m×1.05=8.4m

Interest on the new bond:

1.0m×4%=0.04m1.0 \text{m} \times 4\% = 0.04 \text{m}1.0m×4%=0.04m

Let required operating profit (PBIT) = XXX.

Profit before tax = X−0.04X - 0.04X−0.04.

Tax at 20% → profit after tax:

Earnings=(X−0.04)×0.8\text{Earnings} = (X - 0.04)\times 0.8Earnings=(X−0.04)×0.8

Set equal to the target 8.4m:

(X−0.04)×0.8=8.4⇒X−0.04=8.40.8=10.5⇒X=10.5+0.04=10.54m(X - 0.04)\times 0.8 = 8.4 \Rightarrow X - 0.04 = \frac{8.4}{0.8} = 10.5 \Rightarrow X = 10.5 + 0.04 = 10.54 \text{m}(X−0.04)×0.8=8.4⇒X−0.04=0.88.4​=10.5⇒X=10.5+0.04=10.54m

So minimum operating profit = $10.54 million.

A – Quality of current management: affects risk of default and how well the business is run.

B – Current gearing ratio: shows how much existing leverage there is and the risk of over-gearing.

E – Interest cover on existing debt: key indicator of the firm’s ability to service interest payments.

EPS (C) and dividend cover (D) are more relevant to equity investors than to new long-term lenders.

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%.