CIMA F3 Exam With Confidence Using Practice Dumps

Last year’s profit before interest and tax (PBIT) = $4.0m

Objective: PBIT to increase by 10% →

PBITthis year=4.0×1.10=4.4m\text{PBIT}_{\text{this year}} = 4.0 \times 1.10 = 4.4\text{m}PBITthis year​=4.0×1.10=4.4m

New long-term debt = $2m at 5% interest →

Interest = 2.0×0.05=0.1m2.0 \times 0.05 = 0.1\text{m}2.0×0.05=0.1m

Profit before tax (PBT):

4.4−0.1=4.3m4.4 - 0.1 = 4.3\text{m}4.4−0.1=4.3m

Tax at 20%:

Tax=4.3×0.20=0.86m\text{Tax} = 4.3 \times 0.20 = 0.86\text{m}Tax=4.3×0.20=0.86m

Earnings after tax:

Earnings=4.3−0.86=3.44m\text{Earnings} = 4.3 - 0.86 = 3.44\text{m}Earnings=4.3−0.86=3.44m

Dividend payout ratio = 40% of earnings:

Total dividends=3.44×0.40=1.376m\text{Total dividends} = 3.44 \times 0.40 = 1.376\text{m}Total dividends=3.44×0.40=1.376m

Shares in issue = 2m → Dividend per share:

DPS=1.3762=0.688≈$0.69\text{DPS} = \frac{1.376}{2} = 0.688 \approx \$0.69DPS=21.376​=0.688≈$0.69

So, correct DPS by calculation is about $0.69 per share. Since none of the given options (A–D) equals this, there is likely a typo or omission in the provided options, but the financially correct figure is $0.69.

A. Equity instead of debt reduces financial risk → ✅ True

B. Equity will create pressure for higher future DPS → too strong / not necessarily always → ❌

C. Debt always increases EPS → only if returns > cost of debt → ❌

D. Retained earnings is the cheapest form of equity finance (no issue costs) → ✅ True

E. More debt → higher financial risk → higher cost of equity (MM with gearing) → ✅ True

F. Debt is always preferable → clearly ❌

Correct three:

A, D, E\boxed{A,\ D,\ E}A, D, E​

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%.