CIMA F3 Exam With Confidence Using Practice Dumps

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​

Competition authorities focus primarily on market structure and competition, not on whether the bid is generous or on employment promises. Their concern is: Will this merger substantially lessen competition?

In food retailing, a key issue is local market concentration – for example, a single group owning too many supermarkets in particular towns or regions. A classic remedy is for the bidder to divest overlapping outlets so that effective competition remains.

B. Agreeing to dispose of specified outlets which overlap geographically directly addresses the competition authority’s main concern and is the standard structural remedy used in practice.

A (more cash) is irrelevant to competition issues.

C (job guarantees) is mainly a political/employment concern, not an antitrust one.

D (promise to pass on cost savings) is difficult to monitor and enforce and is normally viewed as less credible than structural remedies.

So the action most likely to persuade the competition authorities is B.

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.