25400 Financial Literacy
The Complete Study & Assessment Guide · Spring 202625400 Overview
- University of Technology Sydney
- Spring 2026
- 12 chapters
- Finance
25400 Financial Literacy is a University of Technology Sydney Business School subject in the Finance discipline, worth 6 credit points and delivered across a 12-week Spring session entirely through Canvas modules, per-topic formula sheets, Excel templates and practice-question banks rather than a single prescribed textbook.
- Assessed by In-class Quizzes (Quiz 1 Week 6; Quiz 2 Week 12) Confirm on Canvas (weight not published) + 2 more
- Key terms Time value of money (TVM), APR vs EAR, Amortisation, Yield to maturity (YTM)
- Assessment move Treat 25400 as a calculation subject you rehearse weekly, not a reading subject you cram.
- Most asked What are the 25400 hurdles and assessment rules?
How 25400 is assessed
| Component | Weight | Format |
|---|---|---|
| In-class Quizzes (Quiz 1 Week 6; Quiz 2 Week 12) | Confirm on Canvas (weight not published) | In-class timed quizzes; Generative AI not permitted |
| Assessment 2: Group Assignment - Financial Model (Week 9) | Confirm on Canvas (weight not published) | Group Excel financial model with data analysis, model building, formulas, charts and scenario analysis; GenAI permitted with declaration |
| Assessment 3: Individual Analyst Presentation (Week 11) | Confirm on Canvas (weight not published) | Individual analyst presentation; GenAI permitted with declaration |
What 25400 covers
25400 runs across 12 Spring-session weeks, building from time-value-of-money foundations through personal finance, loans, bond and share valuation, financial-statement analysis, cost of capital and capital budgeting, then investing, startups/ESG and fintech.
There is no final exam: your mark comes from two timed in-class quizzes (Weeks 6 and 12), a group financial model (Week 9) and an individual analyst presentation (Week 11). This guide follows the Canvas teaching order, so each chapter maps to the week you are in.
Time Value of Money I: Single Cash Flows
PV-FV · simple vs compound interest · APR vs EAR · (Week 1)Week 1 of University of Technology Sydney 25400 Financial Literacy introduces the single-cash-flow time value of money: compounding a present amount forward to a future value and discounting a future amount back to present value, with FV = PV(1 + i)^n and PV = FV(1 + i)^−n.
- The single-sum core: FV = PV(1 + i)^n and PV = FV(1 + i)^−n
- Simple interest FV = P(1 + r·T) — linear growth on the original principal only
- Compound interest FV = PV(1 + i)^n — exponential growth on principal plus accrued interest
- The three drivers of a TVM answer: time (n), rate (i) and compounding frequency (m)
- Periodic rate i = APR / m and number of periods n = years × m
- APR vs EAR: EAR = (1 + APR/m)^m − 1, and continuous limit EAR = e^APR − 1
Time Value of Money II: Annuities & Perpetuities
ordinary annuities · perpetuities · deferred perpetuity · uneven cash flows · (Week 2)Week 2 extends the time value of money to streams of cash flows.
- Ordinary annuity PV = C·[1 − (1 + i)^−n] / i (payments at end of each period)
- Ordinary annuity FV = C·[(1 + i)^n − 1] / i (accumulation of a savings plan)
- Solving for the payment: C = PV·i / [1 − (1 + i)^−n] or C = FV·i / [(1 + i)^n − 1]
- Annuity due (payments at start): PV_due = PV_ordinary × (1 + i)
- Level perpetuity PV = C / i and growing perpetuity PV = C / (i − g), valid for i > g
- Deferred perpetuity: value at PV = (C / i) × (1 + i)^−t, discounting back over the deferral t
Personal Financial Management
personal balance sheet & income statement · financial-health ratios · (Week 3)Week 3 builds the two personal financial statements — a personal balance sheet (Net Worth = Total Assets − Total Liabilities, with and without superannuation) and a personal income statement (gross income down to annual surplus) — and turns them into financial-health ratios such as the surplus (savings) rate, debt-to-income, debt-to-asset, emergency-fund coverage and liquid-asset ratio.
- Personal balance sheet: Net Worth (incl. super) = Total Assets − Total Liabilities; excl. super subtracts superannuation too
- Personal income statement: Gross → Taxable → Disposable → Annual Surplus
- Surplus (savings) rate = Annual Surplus / Disposable Income (benchmark 15-20%)
- Debt-to-income = Total Liabilities / Disposable Income (benchmark ~36-43%)
- Debt-to-asset = Total Liabilities / Total Assets (lower = less leverage)
- Emergency-fund coverage (months) = Emergency Fund / (Total Expenses / 12) (benchmark 3-6)
Banking, Loans & Amortisation
credit-card minimum-payment trap · amortisation schedule · retrospective/prospective balance · (Week 4)Week 4 covers consumer banking and debt: the credit-card minimum-payment trap, secured vs unsecured consumer loans, fixed- vs adjustable-rate mortgages, and above all loan amortisation.
- Amortised instalment: PMT = PV·i / [1 − (1 + i)^−n] (loan principal = PV of the payment annuity)
- Splitting a payment: Interest_t = i × Balance_{t−1}; Principal_t = PMT − Interest_t; Balance_t = Balance_{t−1} − Principal_t
- The four amortisation principles: level instalment; early payments mostly interest; principal share rises; longer term = more total interest
- Prospective outstanding balance = PV of remaining payments = PMT·[1 − (1 + i)^−(n−t)] / i
- Retrospective outstanding balance = PV·(1 + i)^t − PMT·[(1 + i)^t − 1] / i (same answer)
- Total repayment = PMT × n; Total interest = (PMT × n) − Principal
Bonds & Interest-Rate Risk
coupon · bond price · YTM · current & capital-gain yield · zero-coupon · (Week 5)Week 5 (first half) prices fixed-income securities.
- Coupon amount C = F × CR (face value times coupon rate)
- Coupon bond price PB = C·[1 − (1 + i)^−n] / i + F·(1 + i)^−n, discounting at the market yield i
- Zero-coupon bond price PB = F·(1 + i)^−n
- Yield to maturity (YTM): the single rate i that equates price to discounted cash flows (Excel RATE)
- Current yield CY = C / P0 (annual coupon over current price)
- Capital-gain yield CGY = (P1 − P0)/P0, and the identity CGY = YTM − CY
Shares & Equity Valuation
ordinary vs preference shares · DDM/Gordon growth · two-stage growth · CAPM · (Week 5)Week 5 (second half) values equity.
- Ordinary vs preference shares: variable dividend and voting vs fixed dividend, priority, usually non-voting (valued like a perpetuity)
- Finite-horizon DDM: P0 = Σ D_t/(1 + i)^t + Pn/(1 + i)^n (1-, 2-, 3-year variants)
- Constant (zero-growth) dividend: P0 = D1 / i
- Gordon constant-growth model: P0 = D1 / (i − g) = D0(1 + g)/(i − g), requires i > g
- Two-stage / changing growth: discount explicit dividends, then add PV of the terminal (Gordon) value
- Sustainable growth g = ROE × (1 − dividend payout ratio)
In-Class Quiz 1 Checkpoint
timed recall of Weeks 1-5 · formula map · GenAI-free technique · (Week 6)Week 6 is the first timed in-class quiz, which covers Weeks 1-5 and is closed to Generative AI.
- Consolidated formula map for Weeks 1-5 (TVM, annuities, ratios, amortisation, bonds, shares)
- The rate-and-period reflex: i = APR/m and n = years × m before every calculation
- Highest-yield recall: annuity factor [1 − (1 + i)^−n]/i, PMT, bond price, Gordon P0 = D1/(i − g)
- The three most common lost-mark errors: wrong periodic rate, wrong number of periods, sign slips
- Time budgeting: spend time in proportion to marks; do quick recalls first
- Discount/premium/par and i > g sanity checks built into each answer
Financial Statement Analysis
three statements & links · profitability/liquidity/efficiency/solvency/market ratios · (Week 7)Week 7 reads and links the three financial statements — the income statement, balance sheet (Assets = Liabilities + Equity) and cash-flow statement — then removes size differences with ratio analysis across five families: profitability, liquidity, efficiency (asset management), solvency (leverage) and market value.
- The three linked statements: income statement, balance sheet (Assets = Liabilities + Equity), cash-flow statement
- Why ratios: they divide out firm size so different-sized firms are comparable (intra-company, inter-company, industry-average)
- Profitability: Net Profit Margin = NI/Sales; ROA = NI/Total Assets; ROE = NI/Equity
- Liquidity: Current Ratio = CA/CL; Quick Ratio = (CA − Inventory)/CL
- Efficiency: Total Asset Turnover = Sales/Total Assets; inventory and receivables turnover
- Solvency/leverage: Debt Ratio = Total Debt/Total Assets; Debt-to-Equity; Interest Coverage = EBIT/Interest
Cost of Capital & Capital Budgeting
WACC · NPV/IRR/PBP/ARR · scenario & sensitivity analysis · (Week 8)Week 8 combines the cost of debt and the cost of equity into the Weighted Average Cost of Capital, WACC = (E/V)·Re + (D/V)·Rd·(1 − Tc) + (P/V)·Rp, using market-value weights, then appraises projects with NPV (accept if NPV > 0), IRR, payback period and ARR.
- Cost of debt: YTM if bonds are traded, loan rate if a loan, Rf + CDS spread if untraded; after-tax Rd(1 − Tc)
- Cost of equity: DDM Re = D1/P0 + g, or CAPM Re = Rf + β(Rm − Rf); preference Rp = D1/P0
- WACC = (E/V)·Re + (D/V)·Rd·(1 − Tc) + (P/V)·Rp, with market-value weights and V = E + D + P
- NPV = −Initial Outlay + Σ CF_t/(1 + r)^t; accept if NPV > 0, using r = WACC
- IRR (rate that makes NPV = 0; accept if IRR > required return); payback period; ARR
- Forecasting risk: the danger of accepting a bad project (or rejecting a good one) from wrong forecasts
Investment Strategies & Portfolio Management
active vs passive · risk-return & diversification · FCFF/FCFE · Financial Model due · (Week 9)Week 9 contrasts active and passive investing, applies the risk-return trade-off and diversification to portfolio construction, and introduces income-based valuation through free cash flow (FCFF vs FCFE).
- Active vs passive investing: seeking to beat the market (higher cost) vs tracking an index (lower cost)
- Risk-return trade-off: higher expected return requires accepting higher risk
- Diversification: combining imperfectly-correlated assets cuts unsystematic risk without proportionally cutting return
- Portfolio expected return E(Rp) = Σ w_i · E(R_i) (weighted average of asset returns)
- Systematic risk and CAPM: E(Ri) = Rf + βi(Rm − Rf); beta measures market sensitivity
- Free cash flow: FCF = Operating Cash Flow − CapEx; FCF vs net income and quality of earnings
Startups & ESG Investing
business vs revenue models · market sizing · startup financing · ESG · (Week 10)Week 10 moves from idea to company.
- Business model vs revenue model; the Business Model Canvas and Value Proposition Canvas
- Customer personas: name, demographics, behaviours/motivations, goals, pain points, a first-person quote
- TAM = total customers × Annual Contract Value (ACV)
- SAM = serviceable-segment customers × ACV
- SOM = last year's market share × this year's SAM (nested: TAM > SAM > SOM)
- Startup financing stages: pre-seed → seed → Series A/B/C → IPO, and their typical investors
Fintech, Crypto & Quiz 2 Wrap
fintech · blockchain · crypto · CeFi vs DeFi · Presentation + Quiz 2 · (Weeks 11-12)Weeks 11-12 close the subject.
- FinTech and the disruption of financial services: digital payments, P2P lending, robo-advisory
- Blockchain as a distributed ledger enabling peer-to-peer transactions without central intermediaries
- The four blockchain features: decentralisation, transparency, immutability, security
- Cryptocurrencies vs traditional (fiat) currencies
- CeFi (intermediaries: banks, exchanges) vs DeFi (on-chain products: DEXs, liquidity pools, lending)
- Benefits (efficiency, financial inclusion, transparency, innovation) vs risks (volatility, regulation, scalability/energy, security)
It is a foundational finance subject that builds a full toolkit: the time value of money for single and multiple cash flows, personal financial statements and health ratios, loans and amortisation, bond and share valuation, financial-statement analysis, cost of capital and capital budgeting, then investing, startups and ESG, and fintech and crypto.
The subject is equation-driven — discounting, annuities, loan payments, bond pricing, the dividend discount model, CAPM, WACC and NPV are all display formulas you apply with a calculator or spreadsheet — so marks come from setting a formula up correctly, keeping the rate-and-period units consistent, and interpreting the answer. There is no final exam.
Your mark is built from two timed in-class quizzes (Quiz 1 in Week 6 covering Weeks 1-5, Quiz 2 in Week 12), for which Generative AI is not permitted, a group Excel financial model (Assessment 2, due Week 9) and an individual analyst presentation (Assessment 3, Week 11).
The component weights and any hurdle are not published in the subject outline — confirm the exact weights, due dates and rules on your Canvas Assessments page.
Because the two quizzes are closed to GenAI and run under timed in-class conditions, the winning move is drilling the repeatable TVM, loan, valuation and WACC/NPV calculations until they are fast and automatic; a solid result here feeds the Weighted Average Mark (WAM) that later finance subjects build on.
Worked example · free
Pricing a coupon bond and splitting its return into current yield and capital-gain yield
- +1Coupon amount. The periodic coupon is C = F × CR = 1,000 × 6% = $60 per year. The bond therefore pays $60 at the end of each of years 1-5 plus the $1,000 face value at year 5.
- +1Set up the price as PV of the coupon annuity plus PV of the face value: PB = C · [1 − (1 + i)^−n] / i + F · (1 + i)^−n, with i = 8% (the market yield, not the coupon rate) and n = 5.
- +1Value the coupon annuity. The annuity factor is [1 − 1.08^−5] / 0.08 = (1 − 0.68058) / 0.08 = 3.9927, so the coupons are worth 60 × 3.9927 = $239.56, and the face value is worth 1,000 × 0.68058 = $680.58.
- +1Add the two pieces: PB = 239.56 + 680.58 = $920.15. The bond trades at a discount to par because its 6% coupon is below the 8% market yield — buyers pay less so the total return matches 8%.
- +1Decompose the return. Current yield CY = C / P0 = 60 / 920.15 = 6.52%. Capital-gain yield CGY = YTM − CY = 8% − 6.52% = 1.48% (positive, because a discount bond pulls up toward par as it approaches maturity). The two add back to the 8% YTM.
Key terms
- Time value of money (TVM)
- The principle that a dollar today is worth more than a dollar in the future, because money can earn a return (opportunity cost) and inflation erodes purchasing power. Future cash flows are discounted to a present value so amounts at different dates can be compared on the same basis.
- APR vs EAR
- The Annual Percentage Rate (APR) is the stated nominal annual rate; the Effective Annual Rate (EAR) is the true annual rate once intra-year compounding is counted: EAR = (1 + APR/m)^m − 1, where m is the number of compounding periods per year. Higher m gives a higher EAR for the same APR, and only EAR makes two rates truly comparable.
- Amortisation
- Repaying a loan through equal periodic instalments that each cover interest on the outstanding balance plus some principal. Early payments are mostly interest and later payments mostly principal; a longer term means more total interest. The instalment is PMT = PV · i / [1 − (1 + i)^−n].
- Yield to maturity (YTM)
- The single discount rate that sets a bond's price equal to the present value of its coupons plus face value — the bond's internal rate of return if held to maturity. Bond prices move inversely to the market yield: when yields rise, prices fall.
- Gordon growth (constant-growth DDM)
- A share-valuation model that prices equity as next year's dividend over the required return minus the growth rate: P0 = D1 / (i − g), valid only when i > g. The growth rate can be estimated as g = ROE × (1 − dividend payout ratio).
- WACC
- The Weighted Average Cost of Capital: the market-value-weighted, after-tax cost of a firm's funding, WACC = (E/V)·Re + (D/V)·Rd·(1 − Tc) + (P/V)·Rp. It is the discount rate used to appraise a project's cash flows in an NPV analysis.
25400 FAQ
Is 25400 hard?
It is broad rather than deeply theoretical, and the difficulty is mostly about volume and precision. The subject moves quickly across 12 weeks from time value of money to loans, bond and share valuation, ratios, WACC and NPV, and finishes with more conceptual startup, ESG and fintech material — so the challenge is keeping a lot of formulas and their unit conventions straight rather than mastering one hard idea.
The quantitative work uses formula-sheet equations, so marks go to setting them up with the right rate and period and interpreting the result. Students who drill the repeatable TVM, loan, valuation and NPV calculations weekly, rather than cramming, tend to find it manageable, and steady work protects the Weighted Average Mark (WAM) that later finance subjects build on.
Can AI help me with 25400?
Yes, as a step-by-step study aid. Sia is an AI tutor built to mirror how 25400 is actually taught and assessed at the University of Technology Sydney: it can walk you through a present-value calculation, a loan amortisation schedule, a bond price with its current and capital-gain yield, a Gordon-growth share price or a WACC-and-NPV appraisal one line at a time, and it checks your reasoning as you go.
Bring your own tutorial or practice-bank question and ask Sia to explain each step. It does not complete graded assessment for you — and remember the two in-class quizzes prohibit Generative AI — and University of Technology Sydney academic-integrity rules apply, so use it to understand the method, not to produce work you submit.
How is 25400 assessed?
There is no final exam. The mark is built from two timed in-class quizzes (Quiz 1 in Week 6 covering Weeks 1-5, and Quiz 2 in Week 12), a group Excel financial model (Assessment 2, due Week 9) and an individual analyst presentation (Assessment 3, Week 11). Generative AI is not permitted during the in-class quizzes, but is permitted with a declaration on the group model and the presentation.
The exact component weights are not published in the subject outline, so confirm the weighting and the due dates on your Canvas Assessments page.
What are the 25400 hurdles and assessment rules?
the subject outline names the three assessment tasks but does not publish any percentage weights or hurdle statements, so treat every weight and any pass-hurdle as 'confirm on Canvas' rather than assuming a value. The clear rules that are stated: the two in-class quizzes are timed and closed to Generative AI, while the group financial model and the individual presentation allow GenAI with a declaration.
UTS academic-integrity policy applies to all tasks. Confirm the weights, due dates, permitted materials and any minimum-mark hurdle on Canvas and the current subject outline before you plan your effort.
Does 25400 have a final exam?
No. Unlike many finance subjects, 25400 has no formal examination in the subject schedule or the UTS Course Handbook entry. Your whole mark comes from coursework: the two in-class quizzes (Weeks 6 and 12), the group financial model (Week 9) and the individual analyst presentation (Week 11).
The highest-stakes closed-conditions tasks are therefore the two quizzes, which are timed and prohibit Generative AI — so treat them the way you would a mini-exam and rehearse the core calculations under time pressure.
Questions students ask in each 25400 chapter
- What is the single most common mistake here?
- Mismatching the rate and the period. If interest compounds monthly you must use i = APR/12 and n = years × 12; using an annual rate with a monthly period count (or vice versa) is the classic slip. Convert both to the same compounding basis before you compound or discount. Chapter 01 · Time Value of Money I: Single Cash Flows
- Ordinary annuity or annuity due — how do I tell?
- Read when the payment occurs. End-of-period payments (most pensions, standard loans) are an ordinary annuity; start-of-period payments (many leases, rent paid in advance) are an annuity due, which is just the ordinary value multiplied by (1 + i). If the problem is silent, assume ordinary. Chapter 02 · Time Value of Money II: Annuities & Perpetuities
- Why compute net worth both with and without super?
- Superannuation is usually a household's second-largest asset but is generally inaccessible until preservation age. Including it shows total wealth; excluding it shows the wealth you could actually draw on now. Seeing both prevents a false sense of liquidity. Chapter 03 · Personal Financial Management
- Why does the interest portion of each payment fall over time?
- Because interest is charged on the outstanding balance, and that balance shrinks as principal is repaid. With a level instalment, less interest each period leaves more of the fixed payment to knock down principal, so the principal share rises and the balance falls faster later in the term. Chapter 04 · Banking, Loans & Amortisation
- Do I discount at the coupon rate or the market yield?
- Always the market yield (YTM). The coupon rate only sets the size of the fixed coupon payment C = F × CR; the discount rate that prices those cash flows is the yield the market currently demands. Confusing the two is the single most common bond-pricing error. Chapter 05 · Bonds & Interest-Rate Risk
- When can I use the Gordon growth model?
- Only when dividends are expected to grow at a constant rate g forever and the required return i exceeds g. If growth is high or uneven for a few years before settling, use a two-stage model: discount the explicit dividends individually, then add the present value of a terminal (Gordon) value once growth stabilises. Chapter 06 · Shares & Equity Valuation
- What does Quiz 1 cover?
- The first module, Weeks 1-5: single-sum and multiple-cash-flow time value of money, personal financial statements and health ratios, banking and loan amortisation, and bond and share valuation. It is timed, in-class and closed to Generative AI, so treat it like a mini-exam and rehearse the calculations unaided. Chapter 07 · In-Class Quiz 1 Checkpoint
- Why use ratios instead of the raw statement numbers?
- Because size distorts direct comparison — a large firm will have bigger revenues and profits than a small rival regardless of performance. Ratios divide out size, leaving percentages, multiples and turnover figures that let you compare firms of different scale, a firm over time, or a firm against its industry. Chapter 08 · Financial Statement Analysis
- Why is the cost of debt taken after tax but not the cost of equity?
- Because interest payments are tax-deductible, so each dollar of interest costs the firm only (1 − Tc) dollars after the tax saving — hence Rd(1 − Tc) in the WACC. Dividends and equity returns are not tax-deductible, so the cost of equity enters at its full value. Chapter 09 · Cost of Capital & Capital Budgeting
- What is the difference between FCFF and FCFE?
- FCFF is the cash available to all capital providers (debt and equity) before financing flows, and it is discounted at the WACC to value the whole firm. FCFE is the cash left for equity holders after interest and net debt movements, and it is discounted at the cost of equity to value equity directly. Matching each cash flow to the right discount rate is essential. Chapter 10 · Investment Strategies & Portfolio Management
- What is the difference between a business model and a revenue model?
- The business model is the whole plan for how a firm creates, delivers and captures value — customers, value proposition, channels, costs and how it makes money. The revenue model is just the money-collection part (sales, subscription, advertising and so on). A firm can keep one business model while mixing several revenue models. Chapter 11 · Startups & ESG Investing
- What are the four features of blockchain I should know?
- Decentralisation (no single entity controls the network), transparency (transactions are publicly recorded and verifiable), immutability (recorded transactions cannot be changed or deleted) and security (cryptographic techniques prevent fraud and tampering). Naming these precisely is the backbone of most conceptual questions on this topic. Chapter 12 · Fintech, Crypto & Quiz 2 Wrap
How to prepare for the assessments
Treat 25400 as a calculation subject you rehearse weekly, not a reading subject you cram.
The two in-class quizzes are timed and closed to Generative AI, so speed and accuracy on the core formulas are what earn marks: drill the present-value and future-value single-sum formulas, the annuity PV/FV and payment forms, loan amortisation and the retrospective/prospective outstanding balance, bond pricing with current and capital-gain yield, the dividend discount model and CAPM, then WACC and NPV.
For each, practise until you can identify the periodic rate i = APR/m and the number of periods n instantly, because most lost marks come from a wrong rate-or-period unit rather than a wrong formula.
Build a one-page formula map for Weeks 1-5 before Quiz 1 and a second for Weeks 6-11 before Quiz 2. Because the subject is spreadsheet-based, learn the Excel functions the course expects — PV, FV, PMT, RATE, NPER and NPV — since they also power the group financial model (Assessment 2, Week 9); rehearse scenario analysis (optimistic/base/pessimistic NPVs) and sensitivity analysis so the model's what-if section is second nature.
Cover breadth first so you can start every topic, then deepen the ones you find hardest. When a step will not click, ask Sia to explain that single step a different way and set you a fresh practice question in the same style — it teaches the method and checks your reasoning, and it never substitutes for your own graded work.
Confirm the quiz timing, the assessment weights and the due dates on Canvas and the current UTS subject outline.
Your AI Finance tutor for 25400
Stuck on a hard 25400 question? Sia is AskSia’s AI Finance tutor — ask any 25400 Financial Literacy question and get a clear, step-by-step explanation grounded in how the course is actually taught and assessed. Read this whole study guide free, then take your hardest questions to Sia.
