FMA6211: Financial Management 2A Exam Guide (MANCOSA BCom Accounting)

This comprehensive guide covers the core Financial Management concepts, calculations, and exam strategies relevant to FMA6211: Financial Management 2A in the MANCOSA: Bachelor of Commerce in Accounting programme. It is also aligned to common exam styles used at major South African institutions such as UNISA (e.g. DSC1520, FIN2601) and CUT (e.g. FMA51AB, FINM5012), so the terminology and question styles will feel familiar. The focus is on capital budgeting, cost of capital, capital structure, working capital, and valuation – with formulas, worked examples, and exam tips throughout.

1. Core Concepts in Financial Management 2A (South African Context)

1.1 Role of Financial Management in the Firm

Financial Management 2A (often code FMA6211 at MANCOSA, and equivalent to intermediate modules like UNISA FIN2601 or CUT FMA51AB) builds on introductory finance by focusing on decisions that create shareholder value over the medium to long term. The three core decisions are:

1. Investment (Capital Budgeting) Decisions

   • Which long-term projects should the firm undertake?
   • How to evaluate plant expansions, new product lines, or new branches?
   • Tools: Net Present Value (NPV), Internal Rate of Return (IRR), Payback Period, Discounted Payback, Profitability Index (PI).

2. Financing (Capital Structure) Decisions

   • What is the optimal mix of debt and equity?
   • How to minimize the cost of capital and maximize firm value?
   • Concepts: Weighted Average Cost of Capital (WACC), Modigliani–Miller theory, trade‑off theory, pecking order theory.

3. Dividend and Retention Decisions

   • How much profit should be paid out vs retained?
   • How do dividend policies influence share prices, especially on the Johannesburg Stock Exchange (JSE)?
   • Concepts: residual dividend policy, stable dividend policy, signalling.

Under South African curricula (MANCOSA FMA6211, UNISA FIN2601, CUT FINM5012), the subject integrates these decisions within the broader objectives of:

• Maximising shareholder wealth (measured by market value of equity).
• Ensuring financial sustainability, liquidity and solvency.
• Maintaining ethical and legal compliance, including Companies Act and JSE Listings Requirements.

1.2 Key Time Value of Money (TVM) Principles

TVM is foundational: most exam questions, from capital budgeting to valuation, rely on discounted cash flow. You must be fluent with:

• Future Value (FV) and Present Value (PV).
• Annuities, perpetuities, growing annuities, and growing perpetuities.
• Effective vs nominal interest rates and compounding frequencies.

1.2.1 Core TVM Formulas

1. Future Value of a lump sum
   [
   FV = PV(1 + i)^n
   ]

   • (PV): present value
   • (i): interest rate per period
   • (n): number of periods

2. Present Value of a lump sum
   [
   PV = \frac{FV}{(1 + i)^n}
   ]

3. Present Value of an ordinary annuity (payments at end of each period)
   [
   PV = C \times \frac{1 – (1 + i)^{-n}}{i}
   ]

   • (C): constant cash flow each period

4. Present Value of a perpetuity
   [
   PV = \frac{C}{i}
   ]

5. Present Value of a growing perpetuity
   [
   PV = \frac{C_1}{r – g}
   ]

   • (C_1): cash flow in period 1
   • (r): discount rate
   • (g): constant growth rate (must be < r)

1.2.2 TVM Example (Typical FMA6211 / UNISA FIN2601 Style)

A MANCOSA BCom Accounting student invests R20,000 in a fixed deposit at 9% per year, compounded annually, for 5 years. What is the future value?

[
FV = 20,000(1 + 0.09)^5
]
[
(1.09)^5 \approx 1.53862
]
[
FV \approx 20,000 \times 1.53862 = R30,772.40
]

An exam question might then ask you to discount a series of project cash flows using similar exponential factors.

1.3 Risk, Return and the Cost of Capital

Financial Management 2A emphasises understanding risk-return trade-offs because the cost of capital is at the centre of valuation and capital budgeting.

1.3.1 Measures of Return

For an investment with initial price (P_0), ending price (P_1), and a cash dividend (D_1):

[
R = \frac{P_1 – P_0 + D_1}{P_0}
]

Example:

• (P_0 = R50)
• (P_1 = R56)
• (D_1 = R4)

[
R = \frac{56 – 50 + 4}{50} = \frac{10}{50} = 0.20 = 20%
]

1.3.2 Risk and Expected Return

In modules like FMA6211 and UNISA DSC1520, you are expected to distinguish:

• Systematic risk: market-wide risk that cannot be diversified away (measured by beta).
• Unsystematic risk: firm-specific risk that can be diversified away.

The Capital Asset Pricing Model (CAPM) gives the required return on equity:

[
R_e = R_f + \beta (R_m – R_f)
]

Where:

• (R_e): required return on equity
• (R_f): risk-free rate (e.g. yield on SA Government bonds)
• (R_m): market return (e.g. JSE All Share Index)
• (\beta): measure of systematic risk

Example:

• (R_f = 7%)
• (R_m = 13%)
• (\beta = 1.2)

[
R_e = 0.07 + 1.2(0.13 – 0.07) = 0.07 + 1.2(0.06) = 0.07 + 0.072 = 0.142 = 14.2%
]

This 14.2% is then used as a discount rate for equity cash flows or as a component in WACC.

1.4 Linking FMA6211 with Other SA Modules and Institutions

Students often search for study resources using module codes like:

• MANCOSA: FMA6211 Financial Management 2A; FMA6212 Financial Management 2B.
• UNISA: FIN2601 (Financial Management); DSC1520 (Decision Sciences); FAC2601 (Financial Accounting).
• CUT (Central University of Technology): FMA51AB (Financial Management 5A), FINM5012 (Financial Management V).
• Other: WITS FINN2003, UJ FIN2A01, CPUT FMF201S.

The theoretical content is largely consistent across these:

• Time value of money and basic valuation.
• Capital budgeting (NPV, IRR, payback).
• Cost of capital (cost of equity, cost of debt, WACC).
• Capital structure theories.
• Working capital management.
• Simple business valuation models.

In MANCOSA’s Bachelor of Commerce in Accounting, FMA6211 usually follows an introductory module that covered basic TVM and ratio analysis. Thus, the emphasis shifts to decision tools and strategic application.

2. Capital Budgeting Techniques (NPV, IRR, Payback, PI)

Capital budgeting analysis is arguably the most heavily examined area in FMA6211 and related papers such as UNISA FIN2601 and CUT FMA51AB. Students must be able to:

• Identify relevant, incremental cash flows.
• Apply different appraisal methods correctly.
• Interpret conflicts between methods.

2.1 Types of Capital Projects

Common examples used in South African exams:

• Replacement decisions: replacing an old machine with a modern one.
• Expansion projects: opening a new branch in Durban or Cape Town.
• New product launches.
• Regulatory/strategic investments: environmental compliance, B-BBEE initiatives.

Projects are usually treated as mutually exclusive (choose one) or independent (choose all with positive NPV).

2.2 Relevant Cash Flows: Incremental Analysis

For each project, identify incremental cash flows – changes directly attributable to the decision. Common elements:

• Initial outlay (time 0):

  • Purchase price of assets
  • Installation and transport
  • Working capital investment
  • Less: after-tax proceeds from sale of old assets

• Operating cash flows (years 1…n):

  • Incremental revenue
  • Less: incremental cash operating costs
  • Adjust for tax, adding back depreciation (a non-cash expense).

• Terminal cash flow (year n):

  • Salvage value (after tax)
  • Recovery of working capital

2.2.1 Operating Cash Flow Formula

For many FMA6211 questions, Operating Cash Flow (OCF) is computed as:

[
\text{OCF} = (R – C)(1 – T) + D \times T
]

Where:

• (R): revenues
• (C): cash operating costs
• (T): tax rate
• (D): depreciation

Example:

• Revenues (R = R500,000)
• Cash costs (C = R300,000)
• Depreciation (D = R50,000)
• Tax rate (T = 28%)

[
\text{OCF} = (500,000 – 300,000)(1 – 0.28) + 50,000(0.28) \
= 200,000 \times 0.72 + 14,000 = 144,000 + 14,000 = R158,000
]

2.3 Net Present Value (NPV)

NPV is the primary capital budgeting tool in FMA6211, UNISA FIN2601, and CUT FINM5012.

[
NPV = \sum_{t=0}^{n} \frac{CF_t}{(1 + r)^t}
]

Where:

• (CF_t): net cash flow in period t
• (r): required rate of return / cost of capital
• (n): project life

Decision rule:

• Accept project if NPV > 0 (adds value).
• Reject project if NPV < 0.

2.3.1 Worked NPV Example

A firm is considering a project with:

• Initial outlay at t=0: R600,000 (cash outflow).
• Expected net cash inflows:
  • Year 1: R200,000
  • Year 2: R250,000
  • Year 3: R300,000
• Cost of capital (r = 12%).

Compute NPV:

[
NPV = -600,000 + \frac{200,000}{(1.12)^1} + \frac{250,000}{(1.12)^2} + \frac{300,000}{(1.12)^3}
]

Calculate each term:

• Year 1: (200,000 / 1.12 = R178,571.43) (approx.)
• Year 2: (250,000 / 1.12^2). (1.12^2 = 1.2544). So (250,000 / 1.2544 \approx R199,425.98).
• Year 3: (300,000 / 1.12^3). (1.12^3 = 1.404928). So (300,000 / 1.404928 \approx R213,550.77).

Sum of discounted inflows:

[
178,571.43 + 199,425.98 + 213,550.77 = R591,548.18
]

So:

[
NPV = -600,000 + 591,548.18 = -R8,451.82
]

Since NPV < 0, the project should be rejected.

2.4 Internal Rate of Return (IRR)

IRR is the discount rate that makes the project’s NPV equal zero.

[
0 = \sum_{t=0}^{n} \frac{CF_t}{(1 + IRR)^t}
]

Decision rule:

• Accept if (IRR > r_{required})
• Reject if (IRR < r_{required})

2.4.1 Approximate IRR Using Interpolation

When calculators or spreadsheets are not allowed, you may need interpolation. Suppose you computed NPV at two rates:

• At 10%: NPV = R50,000
• At 14%: NPV = -R10,000

Estimated IRR:

[
IRR \approx 10% + \left(\frac{50,000}{50,000 – (-10,000)}\right) \times (14% – 10%)
]

[
= 10% + \left(\frac{50,000}{60,000}\right) \times 4% = 10% + 0.8333 \times 4% = 10% + 3.33% = 13.33%
]

This style of calculation frequently appears in detailed exam questions at MANCOSA and CUT.

2.4.2 IRR Limitations

• For non-conventional cash flows (sign changes more than once), there may be multiple IRRs or no real IRR.
• For mutually exclusive projects, IRR can conflict with NPV, especially for different project scales or timing patterns.
• IRR assumes cash flows are reinvested at the IRR, which is often unrealistic.

In such cases, exam answers must state that NPV is preferred as it measures absolute value creation.

2.5 Payback Period and Discounted Payback

Payback period measures how long it takes to recover the initial investment from cash inflows.

[
\text{Payback} = \text{Years before full recovery} + \frac{\text{Amount still unrecovered}}{\text{Cash flow in next year}}
]

Example:

• Initial outlay: R300,000
• Cash inflows:
  • Year 1: R80,000
  • Year 2: R90,000
  • Year 3: R110,000
  • Year 4: R150,000

Cumulative cash flows:

• End of Year 1: R80,000
• End of Year 2: R170,000
• End of Year 3: R280,000
• End of Year 4: R430,000

Initial outlay R300,000 is recovered between years 3 and 4:

Unrecovered after Year 3: (300,000 – 280,000 = R20,000).
Year 4 inflow = R150,000.

[
\text{Payback} = 3 + \frac{20,000}{150,000} = 3 + 0.1333 = 3.13 \text{ years}
]

Discounted Payback uses discounted cash flows, capturing TVM. It is stricter and often longer than simple payback.

Limitations:

• Ignores cash flows after payback; fails to measure total profitability.
• Arbitrary cut-off period; does not consider risk explicitly.

2.6 Profitability Index (PI)

The Profitability Index is a ratio of the PV of future cash flows to the initial investment.

[
PI = \frac{\text{PV of future cash inflows}}{\text{Initial outlay}}
]

Decision rule:

• Accept if PI > 1.
• Reject if PI < 1.

Example (use NPV example where PV of inflows = R591,548.18 and outlay = R600,000):

[
PI = \frac{591,548.18}{600,000} = 0.9859 < 1
]

So the project would be rejected, consistent with negative NPV.

PI is especially useful when dealing with capital rationing (limited funds) and ranking multiple projects.

2.7 Capital Rationing and Project Ranking

In many FMA6211 and UNISA FIN2601 exam questions, firms cannot finance all positive NPV projects. Constraints include:

• Limited availability of capital.
• Management-imposed budget ceilings.

When capital is rationed:

1. Compute NPV and PI for each project.
2. Rank projects by PI (value created per rand invested).
3. Select combination of projects that maximizes total NPV within budget.

Example:
Budget: R1,000,000
Projects:

Project	Outlay (R)	NPV (R)	PI
A	400,000	120,000	1.30
B	600,000	90,000	1.15
C	500,000	150,000	1.30

Chosen strategy:

• If only one project feasible: choose the highest NPV.
• If multiple: try combinations:
  • A + C would require R900,000 and gives NPV = R270,000.
  • A + B would require R1,000,000 and gives NPV = R210,000.
  • B + C would require R1,100,000 (exceeds budget).
    Thus the best combination is A + C.

3. Cost of Capital and Capital Structure (WACC, MM, Theories)

The cost of capital is the minimum return investors require to provide funds, and it is used as the discount rate in NPV analyses. FMA6211 students must master computation of the Weighted Average Cost of Capital (WACC) and understand capital structure theories.

3.1 Components of the Cost of Capital

Firms raise finance through:

1. Debt (long-term loans, bonds, debentures)
2. Preference share capital (if used)
3. Ordinary (equity) share capital (retained earnings and new equity)

Each has its own cost:

• Cost of debt: interest rate after tax.
• Cost of preference shares: dividend yield.
• Cost of equity: via CAPM or dividend growth model.

3.2 Cost of Debt (After Tax)

Interest on debt is tax deductible in South Africa, so the after-tax cost of debt is:

[
k_d(1 – T)
]

Where:

• (k_d): before-tax cost of debt
• (T): corporate tax rate

3.2.1 Example: Cost of Debt

A company has issued debentures with a coupon rate of 10% and current yield to maturity (YTM) of 11%. Corporate tax rate is 28%.

[
k_d(1-T) = 0.11(1 – 0.28) = 0.11 \times 0.72 = 0.0792 = 7.92%
]

If the debt trades at a premium or discount, you may need to calculate YTM using bond pricing formulas or interpolation.

3.3 Cost of Preference Share Capital

For irreedeemable (perpetual) preference shares:

[
k_p = \frac{D_p}{P_0}
]

Where:

• (D_p): annual preference dividend
• (P_0): current market price per preference share

Example:

• Annual preference dividend: R6 per share
• Current market price: R80 per share

[
k_p = \frac{6}{80} = 0.075 = 7.5%
]

For redeemable preference shares, use IRR on cash flows (dividends plus redemption value).

3.4 Cost of Equity

3.4.1 Using CAPM

As given earlier:

[
R_e = R_f + \beta (R_m – R_f)
]

Example (repeated for emphasis):

• (R_f = 7%), (R_m = 13%), (\beta = 1.2)

[
R_e = 7% + 1.2 \times 6% = 14.2%
]

3.4.2 Using the Dividend Growth Model (DGM)

When a JSE-listed company has stable dividends growing at a constant rate, cost of equity can be approximated by:

[
k_e = \frac{D_1}{P_0} + g
]

Where:

• (D_1): dividend expected next year
• (P_0): current share price
• (g): constant growth rate

Example:

• Current dividend (D_0 = R3.00)
• Expected growth rate (g = 5%)
• Current price (P_0 = R40)

First calculate (D_1):

[
D_1 = D_0(1+g) = 3.00(1.05) = R3.15
]

Then:

[
k_e = \frac{3.15}{40} + 0.05 = 0.07875 + 0.05 = 0.12875 = 12.875%
]

In FMA6211 exams, the question will usually state whether to use CAPM or DGM, or provide information that naturally leads to one of them.

3.5 Weighted Average Cost of Capital (WACC)

The WACC is the weighted average of the costs of each component of capital, using market value weights.

[
WACC = w_d k_d(1 – T) + w_p k_p + w_e k_e
]

Where:

• (w_d, w_p, w_e): proportions of market value of debt, preference shares, and equity.

3.5.1 WACC Example (Integrated)

A South African company listed on the JSE has the following capital structure:

• Debt:

  • Market value: R4,000,000
  • After-tax cost of debt: 8%

• Preference Shares:

  • Market value: R1,000,000
  • Cost: 9%

• Equity:

  • Market value: R5,000,000
  • Cost of equity (via CAPM): 15%

Total market value:

[
V = 4,000,000 + 1,000,000 + 5,000,000 = R10,000,000
]

Weights:

[
w_d = \frac{4,000,000}{10,000,000} = 0.40
]
[
w_p = \frac{1,000,000}{10,000,000} = 0.10
]
[
w_e = \frac{5,000,000}{10,000,000} = 0.50
]

WACC:

[
WACC = 0.40(0.08) + 0.10(0.09) + 0.50(0.15)
]
[
= 0.032 + 0.009 + 0.075 = 0.116 = 11.6%
]

This 11.6% becomes the discount rate for NPV analysis of projects with similar risk to the firm’s existing operations.

3.6 Capital Structure Theories

Financial Management 2A exam questions often require short essays or discussion on capital structure theories.

3.6.1 Modigliani–Miller (MM) Propositions (Without and With Tax)

1. Without Tax (Perfect Markets)

   • Proposition I: Capital structure is irrelevant; firm value does not depend on debt-equity mix.
   • Proposition II: Cost of equity increases linearly with leverage because equity becomes riskier.

2. With Corporate Tax

   • Interest is tax-deductible, creating an interest tax shield.
   • Levered firm value = Unlevered firm value + PV of tax shield.
   • Suggests 100% debt financing maximises value, but this ignores bankruptcy and agency costs.

3.6.2 Trade-Off Theory

Firms balance:

• Benefits of debt:
  • Interest tax shield
  • Discipline on management

Against:

• Costs of debt:
  • Bankruptcy and financial distress costs
  • Agency costs
  • Loss of financial flexibility

Optimal capital structure occurs where marginal benefit of debt = marginal cost.

3.6.3 Pecking Order Theory

Firms prefer:

1. Internal funds (retained earnings)
2. Debt
3. New equity (last resort)

Reason: Information asymmetry and issuance costs make equity expensive. Under this view, there is no well-defined target debt ratio, but rather a preference order.

3.6.4 Relevance to South African Firms

In South Africa, for companies listed on the JSE and studied in MANCOSA FMA6211 or UNISA FIN2601 cases:

• Tax benefits of debt are real (corporate tax rate currently 27–28% in many examples).
• However, high leverage can be risky in volatile macroeconomic conditions (interest rate changes, currency risk).
• Banks may enforce restrictive covenants that limit additional borrowing.

Exam questions may ask you to:

• Discuss why a specific JSE-listed company might choose a conservative capital structure.
• Explain implications of increasing debt on WACC, share price, and financial distress risk.

4. Working Capital Management and Short-Term Finance

Working capital management is a core part of Financial Management 2A, especially for accounting students at MANCOSA, UNISA, and CUT. It focuses on managing current assets and current liabilities to ensure sufficient liquidity while maintaining profitability.

4.1 Components of Working Capital

• Current Assets:

  • Cash and cash equivalents
  • Trade receivables (debtors)
  • Inventory (stock)
  • Short-term investments

• Current Liabilities:

  • Trade payables (creditors)
  • Bank overdraft
  • Short-term notes and accruals

Net Working Capital (NWC):

[
NWC = \text{Current Assets} – \text{Current Liabilities}
]

Larger NWC improves liquidity but ties up capital that could earn higher returns elsewhere. The objective is to find the optimal level.

4.2 Working Capital Policies

1. Aggressive Policy

   • Low levels of current assets; more short-term financing.
   • Higher risk of liquidity issues but potentially higher profitability.

2. Conservative Policy

   • High levels of current assets; more long-term financing.
   • Lower risk, but higher carrying costs and lower profitability.

3. Moderate (Matching) Policy

   • Match asset maturity with financing maturity.
   • Use long-term finance for fixed and long-term current assets, short-term finance for temporary needs.

Exam questions may ask you to:

• Interpret working capital ratios.
• Evaluate the implications of switching from conservative to aggressive policy.

4.3 Cash Management

Cash management involves balancing:

• Transaction motive: cash for day-to-day operations.
• Precautionary motive: buffer against uncertainty.
• Speculative motive: to take advantage of opportunities.

4.3.1 Cash Budgets

A cash budget forecasts cash inflows and outflows over a period, helping to:

• Identify cash surpluses (to invest) and deficits (to finance).
• Plan bank overdrafts or short-term loans.

Example structure:

Month	Opening Balance	Cash Inflows	Cash Outflows	Closing Balance
January	R50,000	R120,000	R130,000	R40,000
February	R40,000	R100,000	R110,000	R30,000

If closing balances become negative in any month, financing arrangements are needed.

4.3.2 Cash Management Models (Brief)

Advanced courses may cover models like:

• Baumol Model
• Miller–Orr Model

At FMA6211 level, emphasis is usually conceptual – understanding the trade-offs between holding too much cash (opportunity cost) and too little cash (risk of running out).

4.4 Inventory Management

Inventory management balances:

• Carrying (holding) costs: storage, insurance, obsolescence.
• Ordering costs: costs associated with placing and receiving orders.
• Stock-out costs: lost sales, production stoppages.

4.4.1 Economic Order Quantity (EOQ)

EOQ formula minimises total inventory cost:

[
EOQ = \sqrt{\frac{2DS}{H}}
]

Where:

• (D): annual demand (units)
• (S): cost per order
• (H): holding cost per unit per year

Example:

• Annual demand (D = 20,000) units
• Cost per order (S = R200)
• Holding cost per unit per year (H = R10)

[
EOQ = \sqrt{\frac{2 \times 20,000 \times 200}{10}} = \sqrt{\frac{8,000,000}{10}} = \sqrt{800,000} \approx 894.43
]

So the firm should order approximately 894 units per order.

At FMA6211 level, EOQ is often examined, especially for students also taking operations or decision science modules like UNISA DSC1520.

4.5 Receivables (Debtors) Management

Granting credit boosts sales but creates risk of bad debts and delayed cash inflows. The firm must design a credit policy:

• Credit terms: e.g. “2/10, net 30” (2% discount if paid within 10 days, otherwise full amount due in 30 days).
• Credit standards: how strict to be with customer screening.
• Collection efforts: reminders, collection agencies.

4.5.1 Analysing a Change in Credit Policy

Typical exam problem:

• Current policy: average collection period (ACP) is 30 days; annual credit sales = R5,000,000.
• Proposed policy: relax standards to increase sales by 10% (R5,500,000), but ACP increases to 45 days.
• Variable cost ratio = 70%; required return on investment in receivables = 15%.

Steps:

1. Compute incremental contribution:

   • Incremental sales = R500,000
   • Contribution = sales × (1 − variable cost ratio)
   • Contribution = 500,000 × (1 − 0.70) = 500,000 × 0.30 = R150,000

2. Compute change in average receivables:

   • Current receivables: (5,000,000 \times 30/365 \approx R410,958.90)
   • Proposed receivables: (5,500,000 \times 45/365 \approx R678,082.19)
   • Increase in receivables = 678,082.19 − 410,958.90 = R267,123.29

3. Required return on additional investment:

   • 0.15 × 267,123.29 ≈ R40,068.49

4. Decision:

   • If incremental contribution (R150,000) > required return (R40,068.49), policy is acceptable (ignoring bad debt changes).

4.6 Short-Term Financing Sources

Short-term finance includes:

• Bank overdrafts
• Trade credit from suppliers
• Commercial paper (for large corporates)
• Short-term bank loans

Characteristics:

• Often cheaper than long-term finance but must be renewed/rolled over.
• Higher refinancing risk.

An exam may ask you to compare:

• Advantages: flexibility, lower interest rate in normal conditions.
• Disadvantages: risk of non-renewal, interest rate volatility, potential strain on liquidity.

4.7 Working Capital Ratios and Interpretation

Common ratios:

1. Current Ratio
   [
   \text{Current Ratio} = \frac{\text{Current Assets}}{\text{Current Liabilities}}
   ]

2. Quick (Acid-Test) Ratio
   [
   \text{Quick Ratio} = \frac{\text{Current Assets} – \text{Inventory}}{\text{Current Liabilities}}
   ]

3. Inventory Holding Period
   [
   \text{Inventory Days} = \frac{\text{Average Inventory}}{\text{Cost of Sales}} \times 365
   ]

4. Debtors Collection Period
   [
   \text{Debtors Days} = \frac{\text{Trade Receivables}}{\text{Credit Sales}} \times 365
   ]

5. Creditors Payment Period
   [
   \text{Creditors Days} = \frac{\text{Trade Payables}}{\text{Credit Purchases}} \times 365
   ]

In exams, you will often be asked to:

• Compute these ratios from financial statements.
• Comment on trends: improving or worsening liquidity, more aggressive or conservative policy.
• Provide recommendations (tighten credit control, negotiate better supplier terms, improve inventory turnover, etc.).

5. Business Valuation, Dividend Policy, and Exam Strategy (MANCOSA / UNISA / CUT)

The final major cluster for FMA6211 Financial Management 2A includes basic business valuation, dividend policy, and exam-writing skills tailored to South African modules. This is also highly relevant to students searching for resources for UNISA FIN2601, CUT FINM5012, or related modules at universities like UJ, CPUT, and UKZN.

5.1 Business Valuation Approaches

Valuation questions in intermediate modules usually involve:

1. Dividend Discount Models (DDM)
2. Free Cash Flow Models (FCFF/FCFE) (introductory level)
3. Relative valuation (price multiples – briefly).

5.1.1 Gordon Growth (Constant Growth Dividend) Model

For a share with dividends growing at constant rate (g):

[
P_0 = \frac{D_1}{k_e – g}
]

Where:

• (P_0): current intrinsic value of the share
• (D_1): dividend expected next year
• (k_e): required return on equity
• (g): constant growth rate, with (k_e > g)

5.1.1.1 Example

A JSE-listed company pays a dividend of R2.20 just now ((D_0)). It is expected to grow dividends at 6% per year indefinitely. The required return on equity is 13%. What is the intrinsic value?

1. Calculate (D_1):

[
D_1 = D_0(1 + g) = 2.20(1.06) = R2.332
]

2. Use formula:

[
P_0 = \frac{2.332}{0.13 – 0.06} = \frac{2.332}{0.07} \approx R33.31
]

Thus, theoretical value is about R33.31. If the market price is lower (e.g. R30), the share may be undervalued.

5.1.2 Multi-Stage Dividend Models (Brief Introduction)

Sometimes dividends grow at different rates in different phases. Typical exam question structure:

• High growth for first 3 years (non-constant).
• Then a constant terminal growth rate.

Valuation approach:

1. Forecast dividends for non-constant period.
2. Compute terminal value at the start of constant-growth phase using Gordon Growth.
3. Discount all cash flows (dividends and terminal value) back to present at (k_e).

Even if this is not heavily emphasised at MANCOSA level, basic understanding is useful.

5.1.3 Free Cash Flow Valuation (Firm-Level)

Valuing a business using Free Cash Flow to the Firm (FCFF):

[
\text{Firm Value} = \sum_{t=1}^{n} \frac{FCFF_t}{(WACC)^t} + \frac{\text{Terminal Value}}{(WACC)^n}
]

Where FCFF is:

[
FCFF = EBIT(1 – T) + \text{Depreciation} – \text{Capital Expenditure} – \Delta \text{Working Capital}
]

At FMA6211, you may see simplified problems:

• Given FCFF forecasts and a WACC, compute present value and derive value of equity:

[
\text{Equity Value} = \text{Firm Value} – \text{Market Value of Debt}
]

Then, Value per Share:

[
\text{Value per share} = \frac{\text{Equity Value}}{\text{Number of Shares}}
]

5.2 Dividend Policy

Dividend policy links profitability, investment opportunities, and financing needs.

5.2.1 Types of Dividend Policies

1. Residual Dividend Policy

   • Dividends = Earnings − Amount needed for profitable investments.
   • Dividends fluctuate with investment opportunities.

2. Stable Dividend Policy

   • Company aims to pay consistent or steadily increasing dividends.
   • Favoured by many JSE-listed companies to reduce uncertainty for investors.

3. Constant Pay-out Ratio

   • Dividends are a fixed percentage of earnings each year.
   • Dividends vary directly with profitability.

4. Low Regular + Extra Dividend

   • Low “base” dividend plus occasional extras when profits are high.

5.2.2 Theories of Dividend Relevance

1. Dividend Irrelevance (MM)

   • In perfect markets, dividend policy does not affect firm value; investors can create “homemade” dividends by selling shares.

2. Bird-in-the-Hand Argument

   • Some investors prefer dividends over uncertain capital gains, implying higher dividend pay-out could increase firm value.

3. Tax Preference Theory

   • If dividends are taxed more heavily than capital gains, investors may prefer lower dividends.

4. Signalling Theory

   • Changes in dividends can signal management’s view of future earnings.
   • Dividend cuts may signal trouble; increases may signal confidence.

In South Africa, tax treatment and investor preferences play a role, and exams may ask you to explain real-world dividend decisions using these theories.

5.2.3 Residual Dividend Calculation Example

A company has:

• Earnings after tax: R800,000
• Optimal capital structure: 60% equity, 40% debt
• Planned capital expenditure: R1,000,000
• No new equity issue planned (want to follow residual policy using retained earnings).

Amount of equity financing needed:

[
\text{Equity portion} = 0.60 \times 1,000,000 = R600,000
]

Retained earnings required = R600,000.

Dividends:

[
\text{Dividends} = \text{Earnings} – \text{Retained Earnings} = 800,000 – 600,000 = R200,000
]

If 100,000 shares are in issue:

[
\text{Dividend per share} = \frac{200,000}{100,000} = R2.00
]

5.3 Linking FMA6211 with Popular SA Search Queries (UNISA, CUT, Others)

Many students search online for:

• “FMA6211 Financial Management 2A exam notes MANCOSA”
• “FIN2601 exam tips UNISA”
• “FMA51AB study notes CUT”
• “cns 445 study notes” (for other disciplines)
• “mng0001 exam notes” (for management courses)

Although module codes differ, key Financial Management 2A topics remain consistent:

• NPV, IRR, payback, PI (capital budgeting).
• WACC, CAPM, cost of equity and debt.
• Capital structure theories and dividend policy.
• Working capital, EOQ, receivables and inventory management.
• Basic share and firm valuation.

Students using this guide for MANCOSA’s Bachelor of Commerce in Accounting can confidently adapt these notes for UNISA and CUT exams, provided they adjust for specific institutional focus and formula sheets.

5.4 Exam Strategy and Common Pitfalls

5.4.1 Time Management

For a typical 3-hour exam with a total of 100 marks:

• Aim for 1.5–1.8 minutes per mark.
• Allocate more time to computation-heavy questions (NPV, WACC, valuation).
• Leave 5–10 minutes at the end to review calculations and tidy workings.

A good approach:

1. Quickly scan the paper.
2. Start with questions/topics you are most comfortable with (often TVM and NPV).
3. Leave long theory/essay questions for the middle, not the end.

5.4.2 Layout of Numerical Answers

Markers at MANCOSA, UNISA, and CUT expect clear, step-by-step workings:

• Use headings: “Step 1: Cash Flows”, “Step 2: Discount Factors”, etc.
• Show formulas before substituting numbers (e.g. (NPV = \sum \frac{CF_t}{(1+r)^t})).
• Keep columns neat; use tables for cash flows and discounting.
• Underline or highlight final answers, with correct currency (e.g. R, percentage signs).

Clear workings can earn method marks even if you make arithmetic errors.

5.4.3 Frequent Conceptual Errors

1. Confusing profit and cash flow

   • NPV uses cash flows, not accounting profit.
   • Always adjust profit for non-cash items like depreciation.

2. Ignoring tax in cost of debt

   • Always convert to after-tax cost (k_d(1-T)) in WACC.

3. Using book values instead of market values

   • WACC should be based on market value weights.

4. Wrong sign conventions

   • Initial outlays are negative; inflows positive.

5. Rounded discount factors too early

   • Keep at least four decimals in intermediate steps to reduce rounding error.

6. IRR misinterpretation

   • IRR is the discount rate at which NPV=0, not the average annual return.

5.4.4 Tips for Theory Questions

Theory sections might carry 20–30% of marks, often drawn from:

• Capital structure theories (MM, trade-off, pecking order).
• Dividend policy and signalling.
• Advantages and disadvantages of different working capital policies.
• Financial manager’s role and objectives.

To score well:

• Use structured paragraphs: definition, explanation, example, implication.
• Where appropriate, contrast theories (e.g. MM vs trade-off).
• Tailor your answer to South African context: JSE, exchange control, tax environment, B-BBEE considerations.

5.4.5 Practising With Past Papers (MANCOSA, UNISA, CUT)

Look for:

• MANCOSA FMA6211 past exam papers or mock assessments.
• UNISA FIN2601 exam packs and solutions (publicly available for older years).
• CUT FMA51AB or FINM5012 question banks via faculty or student forums.

When practicing:

1. Do questions under timed conditions.
2. Mark your own work against memorandums.
3. Identify recurring question patterns: e.g., payback + NPV, WACC + project evaluation, dividend policy essays.
4. Create a “mistake log” – track the types of errors you repeat and focus revision there.

5.5 Integrated Example: From WACC to NPV to Valuation

To consolidate multiple concepts in an exam-style integrated scenario:

Scenario:
Ubuntu Manufacturing Ltd, a South African company, is evaluating a new project:

• Initial outlay: R1,200,000 (includes R200,000 in additional working capital, fully recoverable at the end).
• Project life: 4 years.
• Expected annual cash inflows (before depreciation and tax):
  • Year 1: R500,000
  • Year 2: R520,000
  • Year 3: R540,000
  • Year 4: R560,000
• Depreciation: straight-line on R1,000,000 over 4 years = R250,000 per year.
• Tax rate: 28%.
• WACC: 12%.
• Salvage value of equipment at end of year 4: R100,000 (assume book value is zero; tax implications apply).

Step 1: Compute Operating Cash Flows (OCF)

Using:

[
OCF_t = (R_t – C_t – \text{Depreciation})(1-T) + \text{Depreciation} \times T
]

Assume cash inflows given are net of operating costs (i.e. treat them as (R_t – C_t)):

So:

[
OCF_t = \text{Cash Inflow}_t (1-T) + \text{Depreciation} \times T
]

Year 1:

[
OCF_1 = 500,000(1-0.28) + 250,000(0.28) = 500,000(0.72) + 70,000 = 360,000 + 70,000 = R430,000
]

Year 2:

[
OCF_2 = 520,000(0.72) + 70,000 = 374,400 + 70,000 = R444,400
]

Year 3:

[
OCF_3 = 540,000(0.72) + 70,000 = 388,800 + 70,000 = R458,800
]

Year 4:

[
OCF_4 = 560,000(0.72) + 70,000 = 403,200 + 70,000 = R473,200
]

Step 2: Terminal Cash Flow at Year 4

• Recovery of working capital: R200,000
• Salvage value: R100,000
• Book value at end: equipment cost (R1,000,000) − 4 years depreciation (4 × 250,000 = R1,000,000) = R0.
• So taxable gain = R100,000; tax = 0.28 × 100,000 = R28,000.
• After-tax salvage = 100,000 − 28,000 = R72,000.

Terminal cash flow (non-operating) at year 4:

[
CF_{terminal} = \text{After-tax salvage} + \text{Recovery of working capital} = 72,000 + 200,000 = R272,000
]

Total cash flow in year 4:

[
CF_4 = OCF_4 + CF_{terminal} = 473,200 + 272,000 = R745,200
]

Step 3: NPV Calculation (Discount at WACC = 12%)

Cash flows:

• Year 0: -1,200,000
• Year 1: 430,000
• Year 2: 444,400
• Year 3: 458,800
• Year 4: 745,200

Discount factors at 12%:

• (DF_1 = 1/1.12 = 0.892857)
• (DF_2 = 1/1.12^2 = 1/1.2544 = 0.797193)
• (DF_3 = 1/1.12^3 = 1/1.404928 \approx 0.711780)
• (DF_4 = 1/1.12^4 = 1/1.573519 \approx 0.635518)

Present values:

• PV1 = 430,000 × 0.892857 ≈ R383,928.51
• PV2 = 444,400 × 0.797193 ≈ R354,147.59
• PV3 = 458,800 × 0.711780 ≈ R326,617.66
• PV4 = 745,200 × 0.635518 ≈ R473,542.01

Sum of PVs:

[
383,928.51 + 354,147.59 + 326,617.66 + 473,542.01 = R1,538,235.77
]

NPV:

[
NPV = -1,200,000 + 1,538,235.77 = R338,235.77
]

Conclusion: Since NPV > 0, the project should be accepted. In an integrated exam question, you might then be asked:

• To comment on how changes in WACC would affect NPV.
• To explain how capital structure or dividend policy could impact financing of the project.

5.6 Final Revision Checklist for FMA6211 (and Similar Modules)

Before the exam, ensure you can:

1. TVM & Valuation

   • Use PV and FV formulas (lump sums, annuities, perpetuities).
   • Calculate and interpret the cost of equity via CAPM and DGM.
   • Apply dividend discount models.

2. Capital Budgeting

   • Identify all relevant incremental cash flows.
   • Compute NPV, IRR, payback, discounted payback, and PI.
   • Resolve conflicts between NPV and IRR (choose NPV).

3. Cost of Capital & Capital Structure

   • Compute after-tax cost of debt, cost of preference shares, cost of equity.
   • Calculate WACC with market value weights.
   • Explain MM, trade-off, and pecking order theories.

4. Working Capital Management

   • Interpret liquidity ratios and working capital cycles.
   • Use EOQ formula and evaluate changes in credit policies.
   • Discuss aggressive vs conservative policies.

5. Dividend Policy & Theory

   • Distinguish between residual, stable, and constant pay-out policies.
   • Explain dividend irrelevance, signalling, and tax preference theories.
   • Compute residual dividends and assess implications for financing.

6. Exam Technique

   • Manage time per question.
   • Show clear workings and label all steps.
   • Avoid common conceptual and computational errors.

A disciplined approach to these areas, combined with consistent practice on past papers from MANCOSA (FMA6211), UNISA (FIN2601), and CUT (FMA51AB / FINM5012), will provide a solid foundation to excel in Financial Management 2A within the Bachelor of Commerce in Accounting stream.