Monash University · S2 2026 · FACULTY OF FINANCE

BFC2140 Corporate Finance

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The Complete Exam Bible · S2 2026

BFC2140 Overview

Corporate Finance
— every formula, every model, every mark — Monash Corporate Finance from TVM to capital structure
  • Monash University
  • S2 2026
  • 11 chapters
  • Finance

BFC2140 Corporate Finance is Monash University's second-year core unit in the Department of Banking and Finance, building the toolkit a financial manager uses to value assets and make investment, financing and payout decisions.

  • Assessed by Post-class Online Exercises (Pearson MyLab) 25% · Mid-Semester Test (MST) 25% · Comprehensive Final Exam (e-Exam) 50%
  • Key terms Time value of money (TVM), Effective annual rate (EAR), Net present value (NPV), Weighted average cost of capital (WACC)
  • How to prepare Treat BFC2140 as one big discounting engine applied to different assets, not as a list of disconnected formulas.
Why read this guide

What you get in the full BFC2140 Exam Bible

  1. 11 chapters, 105 pages — every examinable topic, week by week
  2. 21 original practice questions in the Comprehensive Final Exam format
  3. 11 worked examples, solved the way BFC2140 marks
  4. 52 computed figures, redrawn from the course’s own numbers
  5. Exam-morning plan for the Comprehensive Final Exam (50%) — what to revise last, where marks are lost

Free on this page: assessment table, chapter map, one worked example, key terms, FAQ. The rest is in the full exam bible.

BFC2140 · Monash University
An independent, AskSia-authored study guide. AskSia is not affiliated with, endorsed by, or sponsored by Monash University; the course code and name are used for identification only.
Assessment

How BFC2140 is assessed

ComponentWeightFormat
Post-class Online Exercises (Pearson MyLab)25%Five individual online exercises (max 5% each) in MyLab Finance, due Fri 11:55pm of teaching weeks 3, 4, 7, 10 and 12; a 2-day automatic grace period applies; covers LO 1-5
Mid-Semester Test (MST)25%Individual invigilated e-Assessment, 20 MCQ in two parts — Part A 10 x 0.5 mark (=5) and Part B 10 x 2 marks (=20), total 25 marks; tentatively Week 6; covers Weeks 1-5 (LO 1 & 2)
Comprehensive Final Exam (e-Exam)50%Closed-book, fully invigilated, on-campus download/upload e-Exam, 2h10m, 50 marks; Section A 5 MCQ x2, Section B 5 numerical-answer x2, Section C 5 written-response =30; formula sheet provided in the platform; covers Weeks 1-12 (LO 1-5), more emphasis on Weeks 5-12
Other students are asking · BFC2140

What other students are asking about BFC2140

Where can I find lecture notes or study guides for BFC2140 at Monash?
The BFC2140 study guide in AskSia Library covers Corporate Finance in 11 chapters, with the assessment table, a chapter-by-chapter topic map, key terms and a worked example, free to read on this page.
Is there a final exam in BFC2140, and how much is it worth?
Yes. In the offering this AskSia Library guide is built from, Comprehensive Final Exam (e-Exam) carries 50% of the BFC2140 mark; the full split is Post-class Online Exercises (Pearson MyLab) 25%, Mid-Semester Test (MST) 25%, Comprehensive Final Exam (e-Exam) 50%.
What does BFC2140 cover on bond valuation?
In AskSia Library's BFC2140 guide, the Bond Valuation chapter explains week 3 · Berk Ch 6. Pricing coupon and zero-coupon bonds, yield to maturity, semi-annual coupons, premium/discount/par logic, the four bond-price laws, interest-rate and credit risk.
What does BFC2140 cover on share valuation & the dividend-discount model?
In AskSia Library's BFC2140 guide, the Share Valuation & the Dividend-Discount Model chapter explains week 3 · Berk Ch 7. Intrinsic value as the PV of future dividends; zero-growth, constant-growth (Gordon) and multi-stage models; implied return; preference shares as a perpetuity; DDM limitations.
What does BFC2140 cover on capital budgeting i: investment decision rules?
In AskSia Library's BFC2140 guide, the Capital Budgeting I: Investment Decision Rules chapter explains week 4 · Berk Ch 8. NPV, IRR and its pitfalls, payback and profitability index; the NPV profile; independent vs mutually exclusive projects; capital rationing; unequal-life projects (EAA).
Weights, dates and every chapter are set out with their sources further down this page.
Contents · every chapter, one map

What BFC2140 covers

The whole unit → one exam-ready map. Each topic links to its free chapter guide.

01

Financial Mathematics: Time Value of Money

Weeks 1-2 · Berk Ch 1, 3, 4. FV/PV of single sums and mixed streams, perpetuities and annuities (ordinary and due), loan amortisation, compounding frequency, APR vs EAR, and continuous compounding.

Time value of money (TVM) is the foundation of every other topic in BFC2140 — a dollar today is worth more than a dollar later because it can earn a return, so all valuation is just discounting future cash flows to a present value.

  • Future and present value of a single sum: FV = C(1 + r)ⁿ and PV = C/(1 + r)ⁿ
  • Solving for the unknown rate r or term n (logs, the Rule of 72 as a sanity check)
  • Simple vs compound interest, and the value-additivity of mixed cash-flow streams
  • Perpetuities (PV = C/r) and growing perpetuities (PV = C₁/(r − g))
  • Ordinary annuities vs annuities due, and the present-value/future-value annuity factors
  • Loan amortisation: solving for the level payment and splitting it into interest and principal
In the full guide: 8 pages · 2 figures
02

Bond Valuation

Week 3 · Berk Ch 6. Pricing coupon and zero-coupon bonds, yield to maturity, semi-annual coupons, premium/discount/par logic, the four bond-price laws, interest-rate and credit risk.

A bond's price is just the present value of its promised cash flows — the coupons (an annuity) plus the face value at maturity — discounted at the yield to maturity (YTM).

  • The coupon-bond price formula: PV of the coupon annuity plus PV of the face value
  • Pricing zero-coupon bonds: P = FV/(1 + y)ⁿ
  • Yield to maturity (YTM) as the bond's internal rate of return, found by trial/interpolation
  • Semi-annual coupons: halve the coupon and yield, double the number of periods
  • Premium / par / discount: coupon vs YTM determines whether price is above, at or below face
  • The four bond-price laws (price-yield inverse, par logic, maturity effect, coupon effect)
In the full guide: 6 pages · 1 figure
03

Share Valuation & the Dividend-Discount Model

Week 3 · Berk Ch 7. Intrinsic value as the PV of future dividends; zero-growth, constant-growth (Gordon) and multi-stage models; implied return; preference shares as a perpetuity; DDM limitations.

The dividend-discount model (DDM) values a share as the present value of all the dividends it will ever pay, discounted at the required return on equity.

  • Intrinsic value as the present value of all expected future dividends
  • Zero-growth model: P₀ = D/rₑ (a level-dividend perpetuity)
  • Constant-growth (Gordon) model: P₀ = D₁/(rₑ − g) = D₀(1 + g)/(rₑ − g), valid when rₑ > g
  • Multi-stage / variable growth: PV of explicit dividends plus PV of a terminal price
  • The implied (expected) return: rₑ = D₁/P₀ + g — dividend yield plus capital-gains yield
  • Preference shares valued as a perpetuity: P = D_p/r_p
In the full guide: 5 pages · 1 figure
04

Capital Budgeting I: Investment Decision Rules

Week 4 · Berk Ch 8. NPV, IRR and its pitfalls, payback and profitability index; the NPV profile; independent vs mutually exclusive projects; capital rationing; unequal-life projects (EAA).

Capital budgeting is how a firm decides which long-term projects to accept, and this chapter covers the four classic decision rules — net present value (NPV), internal rate of return (IRR), payback and the profitability index — plus the NPV profile.

  • Net present value (NPV): discount all cash flows at the required return, accept if NPV > 0
  • Internal rate of return (IRR): the rate giving NPV = 0; accept if IRR > required return
  • IRR pitfalls: lending vs borrowing, multiple/no IRRs with non-conventional cash flows, scale and timing conflicts
  • Payback period and discounted payback — and why they ignore time value and later cash flows
  • Profitability index PI = PV(inflows)/|initial outlay|, used under capital rationing
  • The NPV profile (NPV vs discount rate) and the crossover rate where rankings flip
In the full guide: 6 pages · 1 figure
05

Capital Budgeting II: Cash Flow Analysis

Week 5 · Berk Ch 9. Incremental after-tax free cash flow (initial, operating, terminal); the EBIT-to-FCF build; sunk vs opportunity costs, net working capital and its recovery, depreciation tax shield; why interest is excluded.

Once you can apply the decision rules, the real work is estimating the right cash flows to put into them.

  • Relevant cash flow = incremental after-tax free cash flow (the three components)
  • The FCF build: Revenue − COGS − SG&A − Depreciation = EBIT; less tax; plus depreciation; less CapEx; less ΔNWC
  • Initial investment: CapEx plus the initial increase in net working capital at t = 0
  • Operating cash flow each year, including the depreciation tax shield (Dep × tax rate)
  • Terminal cash flow: net salvage (after tax on disposal) plus recovery of net working capital
  • Sunk costs (ignore), opportunity costs (include) and allocated overheads (use incremental only)
In the full guide: 8 pages · 1 figure
06

Capital Budgeting III: Risk Analysis & Decision Trees

Week 7 · Berk Ch 9. Sensitivity, scenario and break-even analysis; decision-tree (real-option) analysis with roll-back NPV across sequential decision and chance nodes.

A single-point NPV hides the uncertainty in its inputs, so this chapter adds risk analysis to capital budgeting: sensitivity analysis (vary one input), scenario analysis (vary several together) and break-even analysis (find the input level where NPV = 0), then decision-tree (real-option) analysis for sequential decisions under uncertainty.

  • Sensitivity analysis: change one input at a time and observe the change in NPV
  • Scenario analysis: vary a consistent set of inputs together (base, worst and best cases)
  • Break-even analysis: the input level (e.g. units sold) that drives NPV to zero
  • Accounting/EBIT break-even versus financial (NPV = 0) break-even
  • Operating leverage and why NPV is far more sensitive than the input change that drives it
  • Decision trees: decision nodes and chance nodes with branch probabilities and payoffs
In the full guide: 7 pages · 2 figures
07

Short-Term Financing & Working Capital Management

Week 8 · Net working capital and the cash conversion cycle; managing receivables, payables and inventory; credit-extension decisions and the cost of trade-credit terms.

Working-capital management is the day-to-day financial management of a firm's short-term assets and liabilities — the cash, inventory, receivables and payables that fund operations.

  • Net working capital = current assets − current liabilities, and what it funds
  • The cash conversion cycle: CCC = inventory days + receivable days − payable days
  • Managing accounts receivable: credit terms, collections and the credit-extension decision
  • Managing accounts payable: stretching payables versus losing early-payment discounts
  • Inventory management and the cost of holding versus running out of stock
  • The cost of trade credit on terms such as 2/10 net 30
In the full guide: 5 pages · 1 figure
08

Risk and Return

Week 9 · Holding-period return; expected return, variance and standard deviation; two-asset portfolio risk and the covariance term; diversification; systematic vs unsystematic risk; beta and the CAPM/Security Market Line.

This chapter formalises how investors are rewarded for bearing risk and is the foundation of the cost of equity that follows.

  • Holding-period return: R = (CF₁ + P₁ − P₀)/P₀
  • Expected return, variance and standard deviation by the probability approach
  • Expected return, variance and standard deviation by the time-series (historical) approach
  • Two-asset portfolio expected return and the variance formula with the covariance term
  • Covariance and correlation: cov₁₂ = ρ₁₂σ₁σ₂ and the diversification effect
  • Systematic (market) risk versus unsystematic (diversifiable) risk
In the full guide: 7 pages · 2 figures
09

Cost of Capital

Week 10 · Berk Ch 13. After-tax cost of debt (YTM-based), cost of preference shares, cost of equity via DDM and CAPM; WACC with market-value weights; divisional/project cost of capital and SML mispricing; flotation costs.

The cost of capital is the return a firm must earn on its investments to satisfy all its investors, and it is the discount rate for average-risk projects.

  • Cost of debt: pre-tax = YTM on existing bonds, after-tax = r_D(1 − T)
  • Cost of preference shares: r_p = D_p/P_p (or per net proceeds)
  • Cost of equity by the dividend-discount model: rₑ = D₁/P₀ + g
  • Cost of equity by the CAPM: rₑ = R_f + β[E(R_m) − R_f]
  • WACC = wₑ·rₑ + w_p·r_p + w_D·r_D(1 − T) with market-value weights
  • Why market-value weights are preferred to book-value weights
In the full guide: 9 pages · 1 figure
10

Capital Structure

Week 11 · Berk Ch 16 + Brigham & Ehrhardt Ch 17. Leverage and equity risk; business vs financial risk; MM Propositions I & II (no tax); MM with corporate tax and the interest tax shield; trade-off theory; agency and signalling.

Capital structure asks whether the mix of debt and equity changes the value of the firm — and the Modigliani-Miller (MM) propositions are the benchmark answer.

  • Leverage = D/(D + E); how financial leverage raises equity risk and the cost of equity
  • Business risk versus financial risk
  • Perfect-capital-market assumptions (no taxes, no transaction costs, fixed cash flows)
  • MM Proposition I (no tax): V_L = V_U — capital structure is irrelevant
  • MM Proposition II (no tax): rₑ = r_A + (D/E)(r_A − r_D), WACC constant
  • MM with corporate tax: the interest tax shield gives V_L = V_U + T·D
In the full guide: 8 pages · 1 figure
11

Market Efficiency & Payout Policy

Week 12 · The Efficient Market Hypothesis (weak, semi-strong, strong); dividend-policy theories; dividends vs share repurchases; classical vs imputation (franking-credit) tax systems and dividend tax calculations.

The unit closes with two big-picture financing questions: how well do prices reflect information, and how should a firm return cash to shareholders?

  • The Efficient Market Hypothesis: prices fully reflect available information
  • The three forms — weak (price/volume history), semi-strong (all public info), strong (incl. insider info)
  • Why strong ⊃ semi-strong ⊃ weak, and what each form implies for trading strategies
  • Dividend irrelevance (MM, perfect markets) versus real-world payout drivers
  • Tax-preference and agency arguments for low or high payout
  • Dividends versus share repurchases as ways to return cash
In the full guide: 9 pages · 1 figure

It opens with two weeks of financial mathematics (time value of money, annuities, EAR and continuous compounding), applies it to bond and share valuation, then works through capital budgeting in three stages — decision rules (NPV/IRR/payback), incremental cash-flow analysis, and risk analysis with decision trees.

The second half covers working-capital management, risk and return with the CAPM, the cost of capital and WACC, capital structure under Modigliani-Miller, and finishes with market efficiency and payout policy (including the Australian imputation/franking system).

It is assessed by Pearson MyLab post-class exercises (25%), a mid-semester test of 20 MCQ on Weeks 1-5 (25%), and a closed-book, fully invigilated on-campus final e-Exam worth 50% (2 hours 10 minutes, 50 marks, Sections A/B/C, formula sheet provided) covering all twelve weeks with extra emphasis on Weeks 5-12. No single-component hurdle is stated in the unit materials (confirm in your unit outline), but the 50% final is the dominant stake — and it is applied, rewarding students who pick the right valuation or capital-budgeting model under pressure rather than just plugging numbers into a formula.

Worked example · free

Constant-growth dividend-discount model (Section B numerical style)

Q [4 marks]. A share has just paid a dividend of D₀ = $2.00. Dividends are expected to grow at a constant 4% per year forever and the required return on equity is rₑ = 11%. Using the constant-growth (Gordon) model, what is the intrinsic value of the share today? Give your answer to two decimal places.
  • 1 markIdentify the model. Dividends grow at a single constant rate forever and rₑ > g (11% > 4%), so the constant-growth (Gordon) model applies: P₀ = D₁ / (rₑ − g).
  • 1 markFind next year's dividend D₁ by growing the most recent dividend one period: D₁ = D₀(1 + g) = 2.00 × 1.04 = $2.08.
  • 1 markSubstitute into the Gordon formula: P₀ = 2.08 / (0.11 − 0.04) = 2.08 / 0.07.
  • 1 markCompute and round to two decimal places: P₀ = $29.71.
P₀ = $29.71. The constant-growth model values the share as next year's dividend ($2.08) capitalised at the spread between the required return and the growth rate (0.07).
Sia tip — The classic Section B error is to use D₀ instead of D₁ in the numerator — the Gordon model discounts the dividend received one year from now, so always grow D₀ by (1 + g) first. Also check rₑ > g before you start: if g ≥ rₑ the formula gives a negative or infinite price and a different (multi-stage) model is required.
Glossary

Key terms

Time value of money (TVM)
The principle that a dollar today is worth more than a dollar later because it can be invested to earn a return. Everything in BFC2140 — bond, share and project valuation — is an application of discounting future cash flows back to a present value at a risk-appropriate rate.
Effective annual rate (EAR)
The true annual return once intra-year compounding is included: EAR = (1 + r/m)^m − 1, where r is the nominal/APR rate and m the number of compounding periods per year. As m rises EAR approaches the continuous-compounding limit e^r − 1, so EAR (not APR) is the rate you compare deposits on.
Net present value (NPV)
The sum of a project's incremental cash flows each discounted to today at the required return, minus the initial outlay. The decision rule is accept if NPV > 0; NPV is the value-maximising criterion and is preferred to IRR whenever the two conflict.
Weighted average cost of capital (WACC)
The blended after-tax required return on a firm's capital: WACC = wₑ·rₑ + w_p·r_p + w_D·r_D(1 − T), using market-value weights. It is the discount rate for projects of average risk and the same financing mix as the firm.
Modigliani-Miller (MM) propositions
In a perfect market with no taxes, capital structure is irrelevant: firm value is unchanged (Proposition I) while the cost of equity rises linearly with leverage (Proposition II) so WACC stays constant. Adding corporate tax makes debt valuable through the interest tax shield: V_L = V_U + T·D.
FAQ

BFC2140 FAQ

Is BFC2140 hard?

It is demanding but very learnable, because the whole unit is built on one idea — discount future cash flows to a present value — applied to bonds, shares, projects and the firm itself. The difficulty is breadth (twelve weeks from time value of money to capital structure) and the closed-book, applied final, which expects you to choose the right model under exam pressure rather than just plug numbers in.

Students who keep up with the weekly MyLab exercises and drill worked problems in the Section A/B/C style consistently find it manageable.

Is there a hurdle requirement in BFC2140?

No single-component hurdle is stated in the available course materials, so on the available information you pass on the weighted total of the three components. The official FAQ does have a 'Is there a hurdle requirement?' entry whose answer was not captured here, so treat this as subject to confirmation — check your current unit outline or Moodle FAQ. Either way the 50% final is the dominant stake, so plan around it.

What is on the final exam and can I use a formula sheet?

The final is closed-book, fully invigilated and on-campus, runs 2 hours 10 minutes for 50 marks, and has three sections — Section A is 5 multiple-choice (2 marks each), Section B is 5 numerical-answer questions (2 marks each, pure numeric to two decimal places) and Section C is 5 written-response questions worth 30 marks, some requiring an Excel download/upload.

A formula sheet is provided within the platform, so marks come from correct setup and the right model choice, not memorised formulas. It covers Weeks 1-12 with more emphasis on Weeks 5-12.

Can I use a calculator or AI in the assessments?

Yes to a calculator: a non-programmable physical financial calculator (HP 10bII+ or Casio FX) and/or an approved virtual financial calculator is permitted in the final. Generative AI tools cannot be used for any assessment in this unit — that prohibition is stated explicitly and repeatedly. In the final you also get up to five blank working sheets and a blank (unmarked) Excel.

What does the mid-semester test cover versus the final?

The MST (25%, tentatively Week 6) is 20 MCQ in two parts and covers Weeks 1-5 — financial mathematics, bond and share valuation, and capital budgeting decision rules and cash-flow analysis (LO 1 & 2). The final covers all twelve weeks but emphasises Weeks 5-12, so risk and return, cost of capital, capital structure and payout policy carry most of the new weight on the final paper.

Chapter questions

Questions students ask in each BFC2140 chapter

How do I know whether to use the annuity, perpetuity or single-sum formula?
Classify the cash-flow pattern first. One lump sum at a single date → use FV/PV of a single sum. A finite series of equal payments → annuity (ordinary if end-of-period, due if start-of-period). An equal payment forever → perpetuity (C/r), or a growing perpetuity (C₁/(r − g)) if it rises at a constant rate. An irregular mixed stream → discount each cash flow separately and add (value additivity). Drawing a quick timeline before you compute is the fastest way to pick the right tool, which is exactly the model-choice skill the exam rewards. Chapter 01 · Financial Mathematics: Time Value of Money
Why does a bond's price move opposite to its yield?
The bond's cash flows (coupons and face value) are fixed at issue, so the only way the market can re-price the bond to deliver a higher required return is to lower its price today — and to deliver a lower required return, to raise the price. That inverse relationship is the first of the four bond-price laws, and it is why rising market interest rates push existing bond prices down. Chapter 02 · Bond Valuation
When can I use the Gordon (constant-growth) model and when must I go multi-stage?
Use the single-stage Gordon model only when dividends grow at one constant rate forever and that rate is below the required return (rₑ > g). If the firm has a high-growth phase that will slow to a sustainable rate, or different growth in different periods, use the multi-stage model: discount each explicit dividend, then add the present value of a terminal Gordon value computed from the first stable-growth dividend. If g ≥ rₑ in the Gordon formula you get a negative or infinite price — a sign you have the wrong model or an unsustainable growth assumption. Chapter 03 · Share Valuation & the Dividend-Discount Model
Why is NPV preferred to IRR?
NPV measures the actual dollar value a project adds to the firm and assumes cash flows are reinvested at the required return — a realistic, value-maximising assumption. IRR is a percentage that assumes reinvestment at the IRR itself, which can be unrealistically high, and it can give multiple or no solutions with non-conventional cash flows and can rank mutually exclusive projects incorrectly when they differ in scale or timing. When the two rules conflict, always go with NPV. Chapter 04 · Capital Budgeting I: Investment Decision Rules
Why is interest excluded from a project's cash flows?
Because the cost of financing the project is already captured in the discount rate (the required return or WACC). If you both deducted interest in the cash flows and discounted at a financing-inclusive rate, you would double-count the cost of capital. Project FCF is deliberately 'unlevered' — it measures the cash the project generates for all investors, and the discount rate then accounts for how that cash is split between debt and equity holders. Chapter 05 · Capital Budgeting II: Cash Flow Analysis
What is the difference between sensitivity and scenario analysis?
Sensitivity analysis changes one input at a time, holding everything else constant, to isolate which single variable the NPV is most sensitive to. Scenario analysis changes a coherent group of inputs together — for example a recession scenario with lower sales, lower price and higher costs all at once — to value plausible joint outcomes. Sensitivity tells you where the risk is concentrated; scenario analysis tells you what a realistic combination of bad (or good) news does to the project. Both are descriptive: they show the spread of NPV outcomes but do not by themselves change the accept/reject rule. Chapter 06 · Capital Budgeting III: Risk Analysis & Decision Trees
How do I calculate the cash conversion cycle?
Add the inventory days (how long stock sits before sale) to the receivable days (how long customers take to pay), then subtract the payable days (how long the firm takes to pay suppliers): CCC = inventory days + receivable days − payable days. A positive CCC means the firm funds the gap between paying suppliers and collecting from customers; reducing inventory or receivable days, or extending payable days, shortens the cycle and cuts the financing requirement. Chapter 07 · Short-Term Financing & Working Capital Management
What is the difference between systematic and unsystematic risk?
Unsystematic risk is specific to a firm or industry — a product recall, a lawsuit, a management change — and can be diversified away by holding many different assets, because such shocks tend to offset across a large portfolio. Systematic (market) risk comes from economy-wide factors like interest rates, recessions and inflation that affect nearly all assets at once, so it cannot be diversified away. The key implication is that the market only rewards systematic risk: since unsystematic risk can be eliminated for free through diversification, investors are not paid to bear it. Chapter 08 · Risk and Return
Why is the cost of debt the YTM and not the coupon rate?
The coupon rate is a historical, contractual figure fixed when the bond was issued; it does not reflect what lenders require today. The yield to maturity is the market's current required return on the firm's debt — the rate that prices the existing bonds — so it is the true cost of raising new debt of similar risk. After applying the tax shield, the WACC uses r_D(1 − T), the after-tax YTM. Plugging the coupon rate into WACC is a classic error that misstates the cost of debt. Chapter 09 · Cost of Capital
What does MM Proposition I actually say, and why?
In a perfect capital market with no taxes, transaction costs or bankruptcy costs, the total value of a firm does not depend on how it is financed: V_L = V_U. The intuition is that capital structure only divides the firm's cash flows between debtholders and shareholders — it does not change the total cash the assets generate. Investors can replicate or undo any corporate leverage themselves (homemade leverage), so they will not pay a premium or accept a discount for the firm's particular debt-equity mix. The pie is the same size however it is sliced. Chapter 10 · Capital Structure
What are the three forms of market efficiency?
They are defined by the information already in prices. Weak-form efficiency means prices reflect all past price and trading-volume data, so technical analysis cannot consistently earn excess returns and prices follow a random walk. Semi-strong efficiency means prices reflect all publicly available information (financial statements, news, announcements), so analysing public data cannot beat the market once costs are considered. Strong-form efficiency means prices reflect all information including private/insider information. The forms are nested — strong implies semi-strong implies weak — and most evidence supports weak and semi-strong efficiency more than strong. Chapter 11 · Market Efficiency & Payout Policy
Study strategy

How to study for the exam

Treat BFC2140 as one big discounting engine applied to different assets, not as a list of disconnected formulas. (1) Keep up with the weekly MyLab post-class exercises — they rehearse exactly the skill the MST and final reward, and they are 25% of your mark for steady effort.

(2) Build a 'name-the-model' reflex: for every question first classify what you are valuing (a single cash flow, an annuity/perpetuity, a bond, a share, a project, or the whole firm) and which decision is being made, then reach for the matching formula — the final is explicitly applied, so model choice earns the marks.

(3) Drill the two-decimal Section B discipline: pure numeric answers, no $/%/commas, two decimal places unless told otherwise. (4) Practise the Section C ritual — state the method, write the formula in symbols, substitute the numbers, compute, then interpret in one sentence — because every line of correct working earns marks.

(5) Master the recurring computational set: bond pricing and YTM, the DDM (constant and multi-stage), NPV/IRR ranking conflicts, the incremental FCF table, decision-tree roll-back, the full multi-component WACC build, and dividend tax under imputation/franking. (6) The MST is your dress rehearsal for Weeks 1-5 — review it carefully, because time value of money and valuation underpin everything in the Weeks 5-12-heavy final.

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