CIMA F3 Exam With Confidence Using Practice Dumps

A company has a 5.25% fixed-rate loan and wants to swap it to variable using a swap quoted:

4.50% – 4.55% in exchange for Libor

(Libor currently 4%)

To turn its fixed loan into a synthetic floating-rate loan, the company needs to:

Receive fixed (to offset part of the 5.25% it pays on the loan), and

Pay Libor (to end up with variable cost).

From the swap quote, if the company wants to receive fixed, it gets the lower rate: 4.50% (the bank’s bid rate).

Cash flows:

Pay 5.25% fixed on the loan

Receive 4.50% fixed on the swap

Pay Libor (4.00%) on the swap

Net cost:

5.25%−4.50%+4.00%=0.75%+4.00%=4.75%5.25\% - 4.50\% + 4.00\% = 0.75\% + 4.00\% = 4.75\%5.25%−4.50%+4.00%=0.75%+4.00%=4.75%

✅ Answer to Q28: B. 4.75%

Current dividend = $6m.

Target dividend in 5 years:

6×1.105=6×1.61051≈9.66m6 \times 1.10^5 = 6 \times 1.61051 \approx 9.66\text{m}6×1.105=6×1.61051≈9.66m.

Project profit in 5 years:

Sales: 100×1.085≈146.93m100 \times 1.08^5 \approx 146.93\text{m}100×1.085≈146.93m

Costs: 80×1.055≈102.10m80 \times 1.05^5 \approx 102.10\text{m}80×1.055≈102.10m

Profit ≈ 146.93−102.10=44.83m146.93 - 102.10 = 44.83\text{m}146.93−102.10=44.83m

Required payout ratio in 5 years:

9.66/44.83≈0.2169.66 / 44.83 \approx 0.2169.66/44.83≈0.216 → about 21.6%.

Closest option: A. 21.7%

Company B (all equity):

Cost of equity = asset return = Ku = 17%

Company A:

Gearing D:E = 1:2 → D/E = 0.5

Pre-tax cost of debt Kd = 7%

Tax rate T = 30%

Levered cost of equity with tax:

Ke=Ku+DE(1−T)(Ku−Kd)K_e = K_u + \frac{D}{E}(1 - T)(K_u - K_d)Ke​=Ku​+ED​(1−T)(Ku​−Kd​) Ke=17%+0.5×0.7×(17%−7%)=17%+0.5×0.7×10%=17%+3.5%=20.5%K_e = 17\% + 0.5 \times 0.7 \times (17\% - 7\%) = 17\% + 0.5 \times 0.7 \times 10\% = 17\% + 3.5\% = 20.5\%Ke​=17%+0.5×0.7×(17%−7%)=17%+0.5×0.7×10%=17%+3.5%=20.5%

✅ Correct: A. 20.5%