Daily questionAdvanced
DifferentiationTangent to a curve
- Marks
- 6 marks
- Time
- 9 min
Maths practice, built with purpose
sinh(A*)Habits yield results.
A focused place to practise mathematics, understand your progress and keep moving one useful question at a time.From maths students to maths students.
MasteryDifferentiation
68Evidence growing- M1✓Correct method
- A1✓Correct gradient
- A1—Complete final equation
What is sinh(A*)?
A practice space designed around steady mathematical progress.
sinh(A*) brings questions, marking feedback and progress signals into one considered learning rhythm. The aim is not to rush through content, but to build understanding that lasts.Practice with purpose
Work on questions chosen to make each session useful, not noisy.
See what changes
Use clear personalised feedback and mastery signals to understand where progress is happening.
Build the habit
Return daily, collect evidence, and let small sessions add up over time.
Student-led by design
From maths students to maths students.
The experience is shaped around the details that matter when you are actually learning mathematics: good questions, useful explanations and a calm reason to return tomorrow.Placeholder copy — final student story to follow.How it works
A clear loop, from question to next step.
Each part of the product is intended to support the next, without turning practice into a dashboard-management exercise.- 01✦
Choose a question
Start with Daily Questions, personalised practice or the Question Bank.
- 02∫
Work it through
Solve the mathematics in a focused workspace built around the question.
- 03✓
Learn from marking
Review structured feedback against the mark scheme and your submitted work.
- 04
Return with direction
Use mastery and Lumen to see the value of the work and decide what comes next.
For the mathematically curious
Progress is a model, not a verdict.
The platform treats mastery as an evolving estimate informed by qualifying evidence. Recent attempts, the spread of questions and the strength of evidence all matter more than a single score.- Evidence accumulates across relevant questions.
- Estimates remain hidden until there is enough support.
- The model guides practice; it does not define the student.
belief + new evidence → updated estimateConceptual illustrationMeet the team
A small team with mathematics in common.
Placeholder profiles are shown here so names, roles and biographies can be replaced later without changing the section structure.Team member one
Product & mathematicsPlaceholder biography for the person shaping the learning experience.
Team member two
Engineering & modellingPlaceholder biography for the person building the platform and its models.
Team member three
Questions & learningPlaceholder biography for the person developing questions and feedback.
Ready for the next question?