FIM210S: Financial Management 2 Study Guide

FIM210S: Financial Management 2 builds on core finance foundations and pushes into more applied, decision-oriented corporate finance topics such as capital budgeting, valuation, financing choices, risk and return, working capital management, cost of capital, and practical interpretation of financial statements. For South African learners—whether at universities, colleges, or TVETs—success depends not only on knowing formulas, but also on understanding how exam questions translate theory into numeric decision-making and managerial judgement.

This study guide is designed to prepare you for the typical style of Financial Management 2 assessments: structured problem-solving, careful use of discount rates, consistent treatment of cash flows, interpretation of ratios and statements, and the ability to justify recommendations. It also emphasises context that often appears in SA-based curricula (e.g., inflation-sensitive reasoning, risk premia, taxation effects, and the relationship between financing structure and firm value).

Section 1: The Financial Management Decision Framework (and How Exams Test It)

Financial Management 2 usually starts by reinforcing a central theme: maximising firm value (or shareholder wealth) requires choosing actions that improve the present value of future cash flows while controlling risk. Examiners often test whether you can connect three ideas:

Cash flows (not accounting profit)
Time value of money (discounting)
Risk (using appropriate discount rates and/or scenario analysis)

Subsection 1.1: From Accounting Profit to Free Cash Flow

A common exam trap is using profit figures directly in investment decisions. In reality, capital budgeting decisions rely on cash flows. A typical bridge between accounting statements and cash flows involves:

Net income (accounting measure)
Non-cash expenses (e.g., depreciation)
Changes in working capital (affect cash timing)
Capital expenditures (cash outflow when they occur)
Tax effects (taxable income vs cash flow)

A structured way to compute annual free cash flow to the firm (FCFF) or free cash flow to equity (FCFE) depends on the chosen method, but exam questions often focus on the project cash flows rather than full-company free cash flow.

Example-style approach: “Project cash flow” in exams

Suppose a project has:

Initial investment (at time 0): R2,000,000
Useful life: 3 years
Revenues and costs produce EBIT of R900,000 per year
Depreciation: R400,000 per year (non-cash)
Tax rate: 28%
Working capital increases immediately by R150,000 and is recovered at the end of year 3
No salvage value

Step 1: Compute taxable income

Taxable income = EBIT = R900,000

Step 2: Compute after-tax EBIT

After-tax EBIT = EBIT × (1 − tax)
= R900,000 × (1 − 0.28) = R900,000 × 0.72 = R648,000

Step 3: Add back depreciation

Depreciation is non-cash, so:
Cash flow from operations (before WC change) = after-tax EBIT + depreciation
= R648,000 + R400,000 = R1,048,000

Step 4: Adjust for working capital

At time 0: WC increase is a cash outflow: −R150,000
At end of year 3: WC recovery is a cash inflow: +R150,000

Step 5: Compute year-by-year project cash flows

Time 0: −R2,000,000 − R150,000 = −R2,150,000
Years 1–2: +R1,048,000
Year 3: +R1,048,000 + R150,000 = +R1,198,000

This cash-flow mapping is exactly what examiners look for: initial outflows at time 0, operating cash inflows each year, and end-of-life working capital recovery when relevant.

Subsection 1.2: Discounting, NPV, and the Logic Behind It

Net Present Value (NPV) is the cornerstone of many Financial Management 2 exam questions because it combines:

Timing of cash flows
Magnitude of cash flows
Discount rate representing both time value and risk

NPV is:
[
NPV=\sum_{t=1}^{n}\frac{CF_t}{(1+r)^t} – C_0
]

If NPV > 0, the project adds value (under the model assumptions). If NPV < 0, reject.

How exam questions often distort NPV

Examiners may present:

A discount rate you computed earlier from cost of capital
A tax rate and depreciation schedule
Working capital investment or recovery
A salvage value or disposal value

Your job is to ensure you:

Discount only cash flows from time periods
Include tax effects correctly (e.g., tax on sale proceeds if salvage value differs from book value)
Use the correct sign convention (inflows +, outflows −)

Subsection 1.3: Payback vs NPV vs IRR—What To Write in an Exam

Many Financial Management 2 courses still require comparison among:

Payback period
Discounted payback period
NPV
Internal Rate of Return (IRR)
Profitability Index (PI)

A strong exam answer demonstrates conceptual competence by noting limitations.

Payback period

Measures how quickly you recover the initial investment.
Does not consider cash flows after the payback date.
Can ignore time value of money unless discounted payback is used.

NPV

Most theoretically consistent because it evaluates value added.
Requires a discount rate (which depends on risk and financing assumptions).

IRR

The discount rate that makes NPV = 0.
Can be misleading in:
- Non-standard cash flow patterns (multiple IRRs)
- Conflicts with ranking by NPV

Profitability Index (PI)

PI = PV of future cash flows / initial investment.
Used in capital rationing settings (limited budget).

Exam-writing tip (conceptual, not “trickery”)

When asked “which should be chosen,” you should:

Compute NPV (or PI)
Provide interpretation
Mention shortcomings of alternative methods briefly if asked

In SA exam marking schemes, justifying recommendations often earns more marks than raw calculation.

Subsection 1.4: Risk and Return—Discount Rates Are Not Random

In Financial Management 2, risk appears mainly through:

Discount rate choice
Scenario analysis (best/base/worst cases)
Sensitivity analysis (vary key variables like sales volume or discount rate)
Sometimes CAPM (Cost of Equity) and WACC (Weighted Average Cost of Capital)

The core principle:

Higher risk → higher required return → higher discount rate → lower NPV (all else equal)

However, risk can be handled in two broad ways:

Adjust cash flows (use expected values or pessimistic assumptions)
Adjust discount rate (use a risk-adjusted rate)

Examiners often reward clarity: explain which method you are using and why.

Subsection 1.5: Statement Interpretation as a Foundation Skill

While this section focuses on the investment decision framework, your ability to interpret financial statements often determines whether you set up cash flows correctly.

Key statement interpretation skills:

Determine whether a project affects revenue, costs, and taxes differently
Recognise depreciation as a tax shield but not cash expense
Understand how changes in working capital impact cash timing
Infer financing structure impacts when calculating WACC

To score well, you need to practise converting statement-style information into project cash-flow structure.

Micro-practice: what to look for in typical SA exam exhibits

Given a mini P&L and balance sheet excerpt, you may be asked:

“Compute operating cash flow”
“Determine the cash impact of changes in inventory and receivables”
“Calculate interest and tax effects”
“Assess liquidity via current ratio and working capital implications”

Even if the question looks like “ratio analysis,” the Financial Management 2 lens often expects you to relate the ratio back to cash flow and risk.

Section 2: Cost of Capital, CAPM, and WACC in South African Contexts

A major proportion of Financial Management 2 assessments revolves around cost of capital. In practice, firms use a single hurdle rate for valuation, but that hurdle rate must reflect risk and financing mix.

Subsection 2.1: The Components of Cost of Capital

WACC—Weighted Average Cost of Capital—is typically built from:

Cost of equity (required return by shareholders)
Cost of debt (required return by lenders, after tax)
Capital structure weights (market value weights where possible)

The basic WACC formula:
[
WACC = \left(\frac{E}{V}\right)r_e + \left(\frac{D}{V}\right)r_d(1-T_c)
]
Where:

(E) = market value of equity
(D) = market value of debt
(V = E + D)
(r_e) = cost of equity
(r_d) = cost of debt
(T_c) = corporate tax rate

Why exam questions insist on “after tax” cost of debt

Interest expense is usually tax-deductible, so the effective cost of debt is:

(r_d(1-T))

If you forget the tax shield, your WACC is overstated, discounting future cash flows too heavily and potentially causing you to reject value-adding projects.

Subsection 2.2: CAPM—Cost of Equity

Many courses use CAPM:
[
r_e = r_f + \beta(r_m – r_f)
]
Where:

(r_f) is the risk-free rate
((r_m – r_f)) is the equity risk premium
(\beta) measures systematic risk relative to the market

In South African contexts, exam questions may specify (r_f), (\beta), and the market risk premium (or use an overall market risk premium figure). Regardless of the exact inputs, your method must remain consistent.

Example: computing cost of equity

Assume an exam provides:

Risk-free rate (r_f = 9.0%)
Beta (\beta = 1.20)
Equity risk premium ((r_m – r_f) = 5.0%)

Then:
[
r_e = 9.0% + 1.20(5.0%) = 9.0% + 6.0% = 15.0%
]

You can then compute WACC once you know cost of debt, weights, and tax.

Subsection 2.3: Cost of Debt—Yield to Maturity Logic

Cost of debt in exams is often given directly as:

“Current interest rate on borrowings”
“YTM on bonds”
“Expected yield”

If a bond yield calculation is required, you may need to:

Use coupon rate and market price
Solve for yield using present value of cash flows

However, many exam exercises simplify:

Provide (r_d) directly (e.g., 12.5%)
Ask you to apply tax to get after-tax cost

Example: after-tax cost of debt

If:

(r_d = 12.5%)
Corporate tax rate (T_c = 28%)

After-tax cost:
[
r_d(1-T_c)=12.5%(1-0.28)=12.5%\times 0.72=9.0%
]

Subsection 2.4: Building WACC With Consistent Weights

A common exam error is mixing market-based weights with book-based weights inconsistently. Often, the question provides weights or the balance sheet and asks you to compute weights.

If weights are given, use them directly. If not, the question should guide you—either:

Provide market values, or
In some teaching contexts, allow book-value weights as an approximation.

Example: WACC calculation with given weights

Suppose an exam provides:

Equity weight (E/V = 0.60)
Debt weight (D/V = 0.40)
(r_e = 15.0%) (from CAPM example)
(r_d = 12.5%)
(T_c = 28%)

First compute after-tax debt cost:

(r_d(1-T_c)=9.0%) (from earlier)

Then:
[
WACC = 0.60(15.0%) + 0.40(9.0%) = 9.0% + 3.6% = 12.6%
]

Your WACC becomes the hurdle rate for projects matching the firm’s risk level.

Subsection 2.5: The “Correct” Discount Rate Depends on Project Risk

A sophisticated exam-level answer explains that WACC is not automatically correct for all projects.

If the project risk differs:

Use a different discount rate derived for that project’s risk (e.g., relevered beta or project-specific risk adjustments).

If a project is riskier than the firm average:

Require a higher discount rate → lower NPV relative to using base WACC.

If a project is safer:

Discount at a lower rate.

Even if your course uses a single WACC in calculations, examiners often reward the line of reasoning: “WACC assumes project risk equals firm risk.”

Subsection 2.6: Capital Structure, Tax Shields, and the Value of Financing Choices

Financial Management 2 also often touches on why financing structure matters:

Debt provides tax shields (interest deductibility)
But higher debt increases financial distress risk and potentially costs like:
- higher cost of equity (investors demand more compensation)
- higher probability of default

In many exam questions, you may not compute a full Modigliani–Miller equilibrium, but you might be asked to interpret how changes in leverage affect:

WACC
equity risk (beta)
credit risk

A concise exam argument:

Initially, adding debt can lower WACC because debt is cheaper and tax shields exist
Beyond a point, WACC rises as risk increases and lenders/equity holders demand higher returns

Section 3: Capital Budgeting Techniques, Scenario Analysis, and Project Evaluation

This section synthesises the decision framework with cost of capital and deepens capital budgeting competence. Examiners often provide investment projects with cash flow components and ask you to evaluate accept/reject decisions, rank projects, or perform sensitivity checks.

Subsection 3.1: Cash Flow Construction for Real Projects

A major part of FIM210S-style questions is setting up cash flows correctly. This includes consistent handling of:

Initial investment (time 0)
Operating cash flows
Tax effects
Depreciation schedules
Working capital changes
Salvage values
Terminal value where relevant

Capital expenditure and time 0

If the equipment is purchased at time 0:

Full purchase cost is usually an outflow at time 0
If instalments are given, the cash flow timing changes

Working capital

Working capital investment often occurs at the start:

Inventory and receivables rise → cash tied up
At end of project:
inventory and receivables unwind → cash is released

Salvage value and taxes

If a machine is sold before the project ends:

Cash from sale = market value received
Taxes apply if sale proceeds differ from book value

Exam questions may simplify by giving “after-tax salvage value” directly. If not, show steps.

Subsection 3.2: Example: NPV, IRR, and Discounted Payback for a Multi-Year Project

Consider a project with the following information:

Initial outlay at time 0: R3,000,000
Operating life: 4 years
Revenues minus operating costs (EBIT before depreciation): assume after depreciation it yields EBIT such that:
Depreciation: R600,000 per year
EBIT: R1,200,000 per year
Tax rate: 28%
Working capital: requires R250,000 at time 0 and recovered fully at end of year 4
Salvage value at end of year 4: R200,000, and assume book value is R0 at end (for simplicity)

Step 1: After-tax EBIT

After-tax EBIT = 1,200,000 × 0.72 = R864,000

Step 2: Operating cash flow

Add depreciation (non-cash):
= 864,000 + 600,000 = R1,464,000 per year

Step 3: Add salvage value

If book value is R0 and salvage R200,000 and assume no tax impact (or tax treatment ignored in the simplification), then salvage adds:

Year 4: +R200,000

Step 4: Add working capital recovery

Time 0 outflow: −R250,000
Year 4 inflow: +R250,000

Cash flows summary

Time 0: −R3,000,000 − R250,000 = −R3,250,000
Years 1–3: +R1,464,000
Year 4: +R1,464,000 + 200,000 + 250,000 = R1,914,000

Now assume a WACC discount rate of 12.6% (consistent with Section 2’s WACC example). Discount factors are:

(t=1: 1/1.126)
(t=2: 1/1.126^2)
(t=3: 1/1.126^3)
(t=4: 1/1.126^4)

Compute approximate discount factors:

1.126^2 ≈ 1.267876
1.126^3 ≈ 1.427… (1.267876×1.126)
1.126^4 ≈ 1.607… (approx)

More directly, for exam marking, you can compute using a calculator; the key is consistent application.

Let’s approximate to show structure:

PV year 1 ≈ 1,464,000 / 1.126 ≈ 1,300,000
PV year 2 ≈ 1,464,000 / 1.268 ≈ 1,154,000
PV year 3 ≈ 1,464,000 / 1.427 ≈ 1,026,000
PV year 4 ≈ 1,914,000 / 1.607 ≈ 1,191,000

Total PV of inflows ≈ 1,300,000 + 1,154,000 + 1,026,000 + 1,191,000 = R4,671,000

NPV ≈ 4,671,000 − 3,250,000 = R1,421,000 (positive)

Decision: Accept (based on positive NPV).

IRR and discounted payback notes

IRR is the rate that makes NPV = 0; you’d typically solve using trial and error or calculator.
Discounted payback answers: “When does discounted cumulative cash flow become positive?”

Exams may ask for ranking between projects using NPV or PI; IRR ranking is common but must be consistent with NPV.

Subsection 3.3: Capital Rationing and Profitability Index

When firms have limited capital, they cannot accept all positive NPV projects. In such cases, the Profitability Index (PI) helps rank:

[
PI = \frac{PV(\text{future cash flows})}{\text{initial investment}}
]

PI > 1 indicates value creation.
Under budget constraints, choose projects with highest PI per unit of limited capital.

Example ranking logic (conceptual with numbers)

Assume you have budget limit R3,500,000 and two projects:

Project A:
- Initial investment: R2,500,000
- PV of future cash flows: R3,400,000
- PI = 3,400,000 / 2,500,000 = 1.36
Project B:
- Initial investment: R1,200,000
- PV future cash flows: R1,500,000
- PI = 1.50/1.2 = 1.25

Even if both have positive NPV, PI helps choose the combination that maximises value under constraint. You might select A if it fits the budget or choose B if A plus B exceed budget.

Examiners reward you for:

Checking feasibility against the budget
Explaining why PI is used rather than only NPV

Subsection 3.4: Sensitivity Analysis and Scenario Planning

Financial Management 2 often expects you to go beyond a single-number NPV and examine how results change when assumptions change.

Sensitivity analysis

Pick a variable:

Sales volume
Selling price
Operating cost
Discount rate
Tax rate
Then vary it and recompute NPV.

Scenario analysis

Develop three complete cases:

Optimistic
Base
Pessimistic
Each case uses a coherent set of assumptions.

Example: sensitivity by changing discount rate

If project NPV was computed using WACC = 12.6%, an exam might ask:

What happens if discount rate increases to 14.0%?

Typically:

Higher discount rate reduces PV inflows
NPV declines

If NPV crosses from positive to negative, the project becomes too risky at higher required returns.

A high-quality answer states:

“Decision depends on whether NPV remains positive under plausible ranges.”

Subsection 3.5: Incorporating Taxes Correctly in Investment Decisions

Tax effects are central in SA-style capital budgeting.

Typical tax-related elements:

Interest tax shield (affects WACC and cost of debt)
Tax on operating income (affects after-tax cash flows)
Tax on capital gains when assets are sold (affects salvage value after tax)
Timing of depreciation (reduces taxable income each year)

If an exam provides after-tax cash flows already, don’t double-apply tax.

If the exam requires you to compute cash flows, follow consistent steps:

Compute EBIT
Apply tax to EBIT to get after-tax operating income
Add back depreciation
Adjust for working capital
Add terminal items (after-tax salvage, working capital recovery)

Subsection 3.6: Common Exam Traps and How to Avoid Them

Using profit instead of cash flow
- Fix by using after-tax EBIT + depreciation ± working capital ± terminal cash flows
Forgetting working capital
- Working capital changes can dominate NPVs in manufacturing/retail projects
Discounting time-0 cash flows
- Cash flows at time 0 are not discounted
Mismatching discount rates and cash flows
- If you use FCFF and WACC, cash flows must be consistent with that framework
- In many course questions, the simplest consistent approach is “project cash flows discounted at WACC”
Salvage value tax confusion
- If exam doesn’t specify tax treatment, follow the exact instructions—sometimes it says “ignore tax on salvage”
Not ranking correctly
- If capital is limited, select feasible combinations using PI or NPV subject to the constraint

Section 4: Valuation, Financing Decisions, and Interpreting Leverage Effects

Financial Management 2 extends evaluation beyond “project acceptance” into valuation and financing structure. While exact coverage differs by institution, many SA syllabi include:

Equity valuation basics (dividend discount models and/or free cash flow approaches)
Bond pricing and yield relationships
Cost of capital and leverage linkages
Capital structure trade-offs and financing choice reasoning

Subsection 4.1: Bond Pricing and Yield—How Cash Flows Become Market Values

Bond valuation connects finance theory to practical debt markets. A standard bond pricing model:

[
P = \sum_{t=1}^{n}\frac{C}{(1+y)^t} + \frac{F}{(1+y)^n}
]
Where:

(P) = bond price
(C) = coupon payment each period
(F) = face value
(y) = yield to maturity (per period)
(n) = number of periods

Exam intuition

If yield rises, bond price falls.
If yield falls, bond price rises.
Coupon influences price, but yield dominates price movement.

Often, exam questions provide:

Coupon rate
Face value
Yield (or ask you to solve for yield)
Maturity

You should show the present value calculation steps (or at least the structure) for full marks.

Subsection 4.2: Equity Valuation: Dividends vs Free Cash Flow

Some courses use dividend discount models (DDM), while others focus on discounted cash flow (DCF) to equity. In exams, the logic is:

Equity value equals present value of expected future cash flows available to equity holders
Equity required return = cost of equity

Gordon Growth Model (DDM shortcut)

If dividends grow at constant rate (g) forever and current dividend is (D_0), then:
[
P_0 = \frac{D_1}{r_e – g}
]
Where:

(D_1 = D_0(1+g))
(r_e > g) must hold

Examiners test whether you:

Compute (D_1) correctly
Ensure (r_e – g) is positive
Use consistent units (percentages as decimals)

Subsection 4.3: Valuation in a Corporate Setting: Enterprise Value vs Equity Value

Another frequent exam skill is distinguishing:

Enterprise value (EV): value of operations, including both debt and equity claims (net of cash depending on convention)
Equity value: value available to shareholders

A simple relationship sometimes used:
[
\text{Equity Value} = \text{Enterprise Value} – \text{Debt} + \text{Cash}
]
Depending on the problem’s definition.

If the exam gives:

PV of free cash flows to the firm (FCFF) as enterprise value
plus/minus net debt adjustments
Then you compute equity value and derive share price.

The marking typically rewards:

Correct sign
Consistent definitions

Subsection 4.4: Financing Decisions and the Role of Leverage

Financing choices—debt vs equity—affect:

Cost of capital
Risk borne by equity holders
Probability and severity of financial distress

Key relationships:

Increasing debt increases fixed obligations (interest and principal)
Equity becomes more “leveraged,” often increasing beta and required return

Exam-style interpretation with WACC

You may be asked to predict:

What happens to WACC as leverage increases?

A classic-shaped intuition:

At low to moderate leverage: WACC decreases due to debt’s tax shield and lower cost of debt
At high leverage: WACC increases due to rising risk premiums and distress costs

The exam answer should mention both effects and link them to required returns.

Subsection 4.5: Capital Structure Trade-Off and Pecking Order—Using Reasoning, Not Just Formulas

Some syllabi introduce:

Trade-off theory: balance tax benefits of debt against expected costs of financial distress
Pecking order theory: firms prefer internal financing, then debt, then equity due to asymmetric information and issuance costs

Even if your course doesn’t require full computations, exams often ask:

“Which theory better explains why firms choose debt financing?”
“Provide two reasons consistent with the theory.”

Strong answers:

Recognise that costs like information asymmetry influence issuance decisions
Mention that debt can signal confidence if equity is costly to issue

Subsection 4.6: Practical Worked Scenario: Choosing Between Bond and Equity Financing

Suppose a firm needs additional capital of R10,000,000. It can choose:

Issue debt (bonds) at a cost of debt 12.5%
Or issue equity with a cost of equity 15.0%

Assume corporate tax rate 28%. The after-tax cost of debt is:

(12.5%(1-0.28) = 9.0%)

A simplified exam-level reasoning:

Debt is cheaper on an after-tax basis
But leverage increases risk and may change the cost of equity and WACC

If the question provides a future-adjusted WACC after each financing route, you would compute both and compare NPVs of the same investment.

If the question only asks which financing is “preferred” based on cost alone:

Debt appears cheaper due to tax shield
But high-quality answers will still mention:
distress risk
covenant constraints
impact on credit rating
flexibility and control considerations

Subsection 4.7: Lease Financing and the Debt–Lease Substitution Idea (Where Included)

Some South African curricula treat operating vs finance leases under accounting/finance decision frameworks. If included:

A finance lease can be treated like debt: you receive the asset and pay periodic lease payments.
An operating lease might be evaluated differently, but the economic substance matters.

A typical exam approach:

Convert lease payments to present value at appropriate discount rate
Compare with purchase price
Choose the option with higher NPV

If the question provides data, the key is discounting cash flows correctly and using the correct rate (cost of debt or WACC depending on framework).

Section 5: Working Capital Management, Risk Management, and Exam-Ready Problem Solving

Financial Management 2 commonly includes working capital topics because they link accounting measures to operational cash generation. It may also cover financial risk management tools and practical approaches to liquidity and short-term financing.

Subsection 5.1: Working Capital Concepts—Why Liquidity Is a Financial Strategy

Working capital is:

Current assets minus current liabilities

Key components:

Inventory
Accounts receivable
Cash and cash equivalents
Accounts payable

Working capital management decisions affect:

Operating continuity
Profitability (e.g., holding too little inventory can reduce sales)
Liquidity risk (e.g., unpaid short-term obligations can trigger distress)
Cash conversion cycle (CCC)

Cash Conversion Cycle (CCC)

A typical form:

CCC = Days Inventory Outstanding + Days Sales Outstanding − Days Payable Outstanding

Exams may provide financial statements and ask you to compute:

receivables days
inventory days
payables days
CCC and interpret whether working capital is improving or deteriorating

Subsection 5.2: Liquidity Ratios—Interpreting Current and Quick Ratios

Common ratios:

Current ratio = Current assets / Current liabilities
Quick ratio = (Current assets − inventory) / Current liabilities
Cash ratio = Cash / Current liabilities (less common but sometimes used)

Interpretation:

Higher ratios often mean better short-term liquidity
But too high may signal inefficient use of capital (idle cash, excess inventory)
Exams typically want you to connect liquidity to risk and operational efficiency.

Subsection 5.3: Working Capital Policy—Conservative vs Aggressive Approaches

A core conceptual area is working capital policy:

Conservative: holds more current assets (higher liquidity, lower risk, possibly lower ROE due to inefficiency)
Aggressive: holds fewer current assets (lower investment in liquidity, higher risk of stockouts or late payments)
Moderate: balances both

Exam explanation to include

Conservative policy reduces probability of cash shortfalls
Aggressive policy improves efficiency but increases probability of liquidity stress

Exams sometimes provide inventory and receivables terms (e.g., average collection period) and ask you to evaluate how policy affects cash flows.

Subsection 5.4: Short-Term Financing—Trade Credit, Bank Overdrafts, and Revolving Facilities

Financial Management 2 may ask:

Which short-term financing method best matches a financing need?
How do costs and risks compare?

Common short-term sources:

Trade credit (accounts payable)
Bank overdrafts
Short-term loans
Factoring of receivables (if discussed)
Inventory financing

Your answer should reflect:

Cost (interest rate, fees)
Flexibility (ability to scale up/down)
Risk (covenants, refinancing risk)
Matching principle (finance longer-term needs with longer-term capital, shorter-term needs with short-term funds)

Subsection 5.5: Example: Estimating the Cost of Trade Credit vs Bank Borrowing

Suppose a supplier offers:

2/10 net 30 terms
Meaning:
2% discount if you pay within 10 days
Otherwise pay in 30 days

Alternatively, a bank offers:

short-term loan at 16% per annum
A question might ask: which is cheaper—taking discount or borrowing to pay early?

This is a typical exam task: compute the effective annual percentage cost (EAC) of not taking the discount.

Key method

Determine the “implicit interest rate” of taking the discount vs paying later.
Convert to an annual rate using the time between early payment and due date.

Even when exam questions simplify, your logic must be consistent.

If you decide to borrow to pay early, then:

The cost of borrowing should be compared against the implicit savings from the discount.

A strong answer provides:

Computation of implied cost of trade credit
Comparison to bank EAC
Recommendation

Subsection 5.6: Risk Management—Interest Rate Risk and Currency Risk (If Included)

Financial Management 2 can cover hedging at a conceptual level:

Interest rate swaps, forwards, futures
FX hedging for firms with foreign currency exposures

Exam-level skills:

Identify exposure type (transaction vs translation)
Understand hedge effectiveness: matching cash flows in timing and amount
Use scenarios for exchange rates and interest rates

Even if no derivative pricing is required, exam questions test understanding of:

Why hedging reduces variability
The difference between hedging and speculation
The trade-off between protection and cost

Subsection 5.7: Building an Exam-Ready Workflow for Numeric Questions

To consistently score marks across varied question styles, adopt a reliable workflow:

Step-by-step checklist

Read the question carefully:
- Identify what is being asked: NPV, IRR, WACC, cash conversion cycle, ratio interpretation, financing choice, etc.
List all given data:
- Tax rate, discount rate, depreciation, salvage, working capital, cash flow years.
Construct cash flows with correct timing:
- Time 0 outflows, yearly operating inflows, terminal inflows/outflows.
Verify signs and units:
- Inflows positive, outflows negative
- Rates in consistent format (percent vs decimal)
Discount correctly:
- Use correct power of ((1+r)^t)
Compute and interpret:
- Decide accept/reject or ranking
- Provide 1–3 lines of justification aligned to the question
Check reasonableness:
- If NPV is extremely large/small, re-check arithmetic and discounting

Examiners frequently reward this structured method because it reduces careless errors.

Subsection 5.8: Consolidated Worked Example (End-to-End)

Below is an end-to-end mini-case integrating multiple Financial Management 2 elements. It also demonstrates how to present a complete answer.

Case: Proposed investment decision

A firm considers a project with:

Initial investment at time 0: R5,000,000
Depreciation: R1,000,000 per year for 5 years
EBIT (before depreciation): given that after accounting for depreciation effects, project EBIT is R2,000,000 per year
Tax rate: 28%
Working capital:
- Increases by R400,000 at time 0
- Recovered fully at end of year 5
No salvage value
Discount rate: Use WACC = 12.6% (from earlier example framework)

Step 1: After-tax EBIT

After-tax EBIT = 2,000,000 × 0.72 = R1,440,000

Step 2: Add back depreciation

Annual operating cash flow before WC:
= 1,440,000 + 1,000,000 = R2,440,000 per year for years 1–5

Step 3: Apply working capital

Time 0 outflow: −R400,000
Year 5 inflow: +R400,000

Step 4: Total cash flows

Time 0: −5,000,000 − 400,000 = −R5,400,000
Years 1–4: +R2,440,000
Year 5: +R2,440,000 + 400,000 = +R2,840,000

Step 5: Compute NPV

[
NPV = \sum_{t=1}^{5}\frac{CF_t}{(1.126)^t} – 5,400,000
]

Compute PV terms (using a calculator normally):

PV year 1 = 2,440,000 / 1.126
PV year 2 = 2,440,000 / 1.126^2
PV year 3 = 2,440,000 / 1.126^3
PV year 4 = 2,440,000 / 1.126^4
PV year 5 = 2,840,000 / 1.126^5

Even without exact decimal arithmetic here, the structure is correct. If the computed NPV is positive, accept; if negative, reject.

Step 6: Interpretation

In an exam answer, you should end with:

The computed NPV value
A clear decision: accept/reject
One short justification: “Because NPV is positive/negative at the firm’s WACC, the project increases/decreases value.”

Step 7: Sensitivity extension (often bonus or full-mark follow-up)

If asked: “What if discount rate rises to 14%?”

Recompute NPV using r = 14%
Explain that higher discount rate reduces PV and may flip decision

This step shows examiners you can apply concepts, not only memorize them.

Subsection 5.9: Cluster-Wise Institution Study Planning (South Africa Focus)

To align learning with South African delivery patterns, it helps to create an institution-based study routine—because assignment pacing, lecture depth, and assessment style can differ across universities and TVET colleges. Each cluster below focuses on one institution, pairing typical course delivery strengths with a targeted study plan for FIM210S: Financial Management 2.

Cluster: University of Johannesburg — Finance and Financial Management Emphasis

At University of Johannesburg, Financial Management modules often emphasise applied corporate finance and exam-style numeracy. Your plan should therefore prioritise:

Discounted cash flow mastery: repeated practice on NPV constructions with depreciation, tax, working capital, and terminal values.
Cost of capital computation: CAPM (where taught) into WACC with careful tax treatment.
Interpretation writing: short justifications after every calculation.

Suggested practice set:

6 questions on NPV with working capital timing
4 questions on WACC from CAPM + cost of debt + weights
2 questions comparing projects under capital rationing (PI ranking)

Your “pass” checklist:

You can compute WACC correctly (including after-tax cost of debt)
Your project cash flows match every exhibit figure’s timing
Your final recommendation is consistent with the sign of NPV

Cluster: University of South Africa (UNISA) — Distance Learning Numeracy and Structured Problem Solving

UNISA-style assessments often reward clear structure because distance learners must show reasoning in written submissions. A strong approach is:

Write cash-flow timelines explicitly (Time 0 to terminal year).
Show intermediate steps: EBIT → after-tax EBIT → add depreciation → apply WC changes → discount.
Label every computed value with its meaning.

Suggested practice set:

8 structured DCF questions where you must narrate the method briefly in words
3 questions on sensitivity analysis: vary discount rate and sales assumptions
3 ratio/working capital questions: interpret cash conversion cycle and liquidity ratios

Your “pass” checklist:

No missing cash-flow components (especially working capital)
Correct discount factor application (powers of (1+r)^t)
Logical, brief interpretation paragraph

Cluster: North-West University (NWU) — Corporate Finance Depth and Decision Logic

NWU delivery often expects deeper conceptual explanation alongside calculations. Build:

Solid understanding of why WACC discounting is used and when it must change
How IRR can conflict with NPV in non-standard cases
When payback methods are insufficient

Suggested practice set:

5 questions that require comparing NPV, IRR, and payback under different cash-flow patterns
4 questions including salvage value and tax on sale
2 scenario-based questions (optimistic/base/pessimistic) to test reasoning

Your “pass” checklist:

You can explain limitations of methods in 2–4 lines
You can justify why discount rate choice matches project risk

Cluster: Stellenbosch University — Market-Linked Reasoning and Valuation Logic

Where valuation and market reasoning are emphasized, focus on:

Discount rates: link CAPM outputs to required returns
Valuation logic: enterprise value vs equity value
Bond pricing concepts: yield–price relationship

Suggested practice set:

4 bond valuation problems
4 WACC + DCF valuation problems
2 questions on equity valuation logic (e.g., Gordon Growth where applicable)

Your “pass” checklist:

Consistent terminology: EV vs equity value
Correct sign conventions when moving between enterprise and equity values
CAPM and WACC computations are error-free

Cluster: Cape Peninsula University of Technology (CPUT) — Applied Finance and Practice-Heavy Learning

CPUT modules frequently emphasise applied finance and practical interpretation. So prioritise:

Working capital management numeracy (CCC, ratios)
Short-term financing decisions via cost comparisons
Investment appraisal with exam-ready presentation

Suggested practice set:

6 working capital questions (current ratio, quick ratio, CCC)
4 short-term financing comparison questions (trade credit vs bank)
4 NPV questions including working capital and tax

Your “pass” checklist:

Your ratio interpretations connect to cash outcomes
Your financing decision uses computed costs, not intuition alone

Subsection 5.10: How to Use Past Exam Patterns (Even Without Your Exact Papers)

South African Financial Management 2 exams frequently share patterns:

Data-heavy exhibits
Repetition of core processes (cash-flow mapping, discounting, WACC)
Follow-up “what if” variations

To train effectively:

Take one problem type (e.g., NPV with working capital).
Redo it 5 times with different numbers.
Change only one variable each time (tax rate, working capital timing, discount rate).
Practise writing 3–5 lines of interpretation.

This approach hardens your method so you can adapt to unfamiliar numbers under exam pressure.

Final Exam Takeaways (Quick Recap)

Use cash flows, not accounting profit: build project cash flows carefully.
Discount consistently with the correct discount rate (often WACC) and correct timing.
Compute WACC correctly: CAPM for equity, after-tax cost of debt, and consistent weights.
Working capital matters: include WC investment at time 0 and recovery at the end.
Justify decisions with NPV/PI/IRR logic and concise interpretations.
Interpret liquidity and risk using working capital ratios and scenario reasoning.

This guide is built to help you translate Financial Management 2 theory into exam-grade, mark-earning answers—especially in the South African higher education and TVET assessment style where structured working and correct interpretation are as important as final numeric results.