Work with Rida · Private sessions
Private tutoring for university mathematics.
One-to-one online sessions organised around your course. You do the reasoning; Rida makes the structure visible, diagnoses misconceptions, and leaves you with a plan for the next step.
- Format
- Online, one-to-one
- Levels
- Advanced secondary to graduate
- Starts with
- A diagnostic conversation and a written plan
- Fee and schedule
- Confirmed after your request is reviewed
Who it is for
Students who want to understand, not only pass.
Advanced secondary
Students preparing for university mathematics who want depth, not only exam technique.
Undergraduate
First- and second-year university courses: calculus, linear algebra, ODEs.
Advanced undergraduate
Analysis, complex variables, transforms, and applied methods.
Graduate and professional
Targeted repair of foundations, transform methods, or matrix techniques for research or engineering.
Typical reasons to book
- A course that has started to feel like memorised procedures
- Exam preparation with a clear syllabus and a date
- A concept that has never quite made sense (limits, series, eigenvalues, transforms)
- Rebuilding fluency after a gap in study
What sessions are not
- Completing graded assignments, quizzes, or exams on your behalf
- Live help during an assessment
- Guaranteed grades or outcomes
Supported subjects
Subject coverage.
Foundations
The fluency university mathematics assumes.
Algebra and functions
Equations and inequalities · Functions and graphs · Exponential and logarithmic functions · Trigonometry
Pathway: University Foundations
University core
The courses most students meet in their first two years.
Calculus I–II
Limits and continuity · Differentiation · Integration techniques · Sequences and series
Pathway: University CalculusCalculus III / multivariable calculus
Partial derivatives · Multiple integrals · Change of variables · Vector calculus basics
Pathway: University CalculusLinear algebra
Systems and matrices · Vector spaces and bases · Linear maps · Eigenvalues and eigenvectors
Pathway: Linear Algebra and MatricesOrdinary differential equations
First-order equations · Linear constant-coefficient ODEs · Initial value problems · Systems of ODEs
Pathway: Differential Equations
Advanced and specialised
Analytical topics close to Rida's research interests.
Real and complex analysis foundations
ε–δ arguments · Uniform convergence · Differentiation under the integral sign · Complex functions
Pathway: University CalculusComplex variables
Complex numbers and polar form · Roots of polynomials · Rational functions · Root geometry
Pathway: Complex Variables and Root GeometryIntegral transforms
Laplace transform · Fourier transform · Mellin transform · Convolution
Pathway: Transform MethodsHigher-order derivatives
Leibniz rule · Parametric integrals · Closed-form n-th derivatives · Rational function derivatives
Pathway: University CalculusMatrix methods
Differentiation matrices · Resolvents · Matrix exponentials · Matrix approaches to ODEs
Pathway: Linear Algebra and MatricesMathematical research reading
Reading definitions and claims · Notation · Following a derivation · Writing mathematics
Pathway: Research Reading
How it works
From request to independent practice.
- 01
Request
Describe the course, the topics, and what a useful outcome would be.
- 02
Diagnostic
A short conversation (and, if helpful, a few diagnostic questions) to locate the real difficulty.
- 03
Plan
A written plan: topics in order, session count, and what you will practise between sessions.
- 04
Sessions
Guided problem solving where you do the reasoning and Rida makes the structure visible.
- 05
Review
After each session: summary, corrected misconceptions, and next exercises.
Before a session
- Send the course name, syllabus or topic list, and the date of any exam.
- Share one or two problems you attempted — including where the attempt stops.
- Say how you prefer to learn: worked examples first, or definitions first.
During
- A brief review of what you tried, so the session starts from your reasoning.
- The structure of the topic made explicit: definitions, the key identity, and why the method works.
- You work the next problem with guidance; mistakes are diagnosed, not just corrected.
- A check of the result by substitution, a special case, or a second method.
Afterwards you receive
- A short written summary of what was covered and what to watch for.
- A few practice problems matched to the gap that was found.
- Links to the relevant RIDA MATH explainer, learning path, or lab.
Academic integrity
Clear boundaries protect your learning.
- Graded assignments, quizzes, and exams remain the student's own work.
- No help is given during a live assessment.
- When a problem looks like current assessed work, sessions use parallel examples instead.
- The aim of every session is that you can do the next problem without help.
Questions
Frequently asked questions.
What does the first session look like?
It begins with a short diagnostic conversation about your course and a problem you attempted. By the end you have a written plan for the following sessions.
Can you follow my university's syllabus?
Yes. Sessions are organised around your own course materials whenever you share them; RIDA MATH learning paths fill gaps where useful.
How many sessions will I need?
It depends on the gap and the deadline. The diagnostic plan proposes a number, and you can stop or adjust at any time.
What does it cost?
The fee depends on level and scope. It is stated in Rida's reply to your request, before anything is booked.
Can you help me prepare for an exam next week?
Often, yes — say so in the request. A short timeline means prioritising the topics most likely to matter and practising under realistic conditions.
Do you offer group sessions?
Small groups can be arranged as a study program. See Programs or mention it in your request.
Request
Request a tutoring session.
Describe the course, the topics, and any deadline. Rida reads each request personally and replies with a proposed plan, format, and fee. Nothing is booked until you agree.
Prefer email? Write to Rida.313.jamal@gmail.com.