Quant Modelling [HFT] Modules Exam Practice Syllabus
◈ Exam Study Hub

Quantitative Modelling
for High-Frequency Trading

Ten focused modules, two full mock exams, and a numerical formula sheet — built from the course slides and the official exam blueprint. Everything you need for the 100-mark paper.

10
Modules
65
Exam Qs
100
Marks
120
Minutes
flowchart LR
  F["Foundations · Modules 1-3"]
  A["Alpha & Evaluation · Modules 4-6"]
  P["Application · Modules 7-10"]
  F --> A --> P
  classDef f fill:#eef2ff,stroke:#4f46e5,stroke-width:1.5px,color:#3730a3;
  classDef a fill:#f5f3ff,stroke:#7c3aed,stroke-width:1.5px,color:#5b21b6;
  classDef p fill:#ecfdf5,stroke:#0d9488,stroke-width:1.5px,color:#0d9488;
  class F f
  class A a
  class P p
      
Suggested learning path — foundations build into alpha & evaluation, then real-world application.

Study modules

Each page has worked numerical examples, LaTeX formulas and diagrams. Click to open.

Exam structure

One paper, three parts, all multiple-choice. Part C carries the most weight, so master the calculations.

PART A · SINGLE CHOICE
30
30 questions × 1 mark
Market concepts, data-analysis concepts, signal intuition, research workflow and quant terminology.
PART B · MULTIPLE CHOICE
30
15 questions × 2 marks
Signal identification, feature engineering, alpha-generation and signal-evaluation concepts, methodology.
PART C · NUMERICAL
40
20 questions × 2 marks
Returns, moving averages, rolling statistics, hit rate, average return, signal logic, volume spikes.

Practice exams

Two full 65-question mock papers with instant scoring and worked solutions for every question.

Quick formula reference

The calculations Part C is built on.

ConceptFormulaConceptFormula
Simple return$r_t = \dfrac{P_t - P_{t-1}}{P_{t-1}}$Hit rate$\dfrac{\#\text{wins}}{\#\text{trades}}$
Log return$r_t = \ln\!\frac{P_t}{P_{t-1}}$Avg return / trade$\frac{1}{N}\sum r_i$
Moving average$\text{SMA}_n = \frac{1}{n}\sum_{i=0}^{n-1} P_{t-i}$Volume spike$\dfrac{V_t}{\operatorname{avg}(V)}$
Volatility$\sigma = \sqrt{\frac{1}{n-1}\sum (r_i-\bar r)^2}$Z-score$z = \dfrac{x-\mu}{\sigma}$
Sharpe ratio$S = \dfrac{R_p - R_f}{\sigma_p}$VWAP$\dfrac{\sum P_i V_i}{\sum V_i}$