Ammar - Maths teacher - Montréal
1st lesson free
Ammar - Maths teacher - Montréal

One of our best tutors. Quality profile, experience in their field, verified qualifications and a great response time. Ammar will be happy to arrange your first Maths lesson.

Ammar

One of our best tutors. Quality profile, experience in their field, verified qualifications and a great response time. Ammar will be happy to arrange your first Maths lesson.

  • Rate L349
  • Response 2h
  • Students

    Number of students Ammar has accompanied since arriving at Superprof

    50+

    Number of students Ammar has accompanied since arriving at Superprof

Ammar - Maths teacher - Montréal
  • 5 (15 reviews)

L349/hr

1st lesson free

Contact

1st lesson free

1st lesson free

  • Maths
  • Algebra
  • Trigonometry
  • Arithmetic
  • Geometry

Master Math, Algebra, Geometry, Trigonometry, and Calculus with a PhD Engineer and Professor | 25+ Years’ Expertise | School, CEGEP, College & University

  • Maths
  • Algebra
  • Trigonometry
  • Arithmetic
  • Geometry

Lesson location

Ambassador

One of our best tutors. Quality profile, experience in their field, verified qualifications and a great response time. Ammar will be happy to arrange your first Maths lesson.

About Ammar

A- PROFESSIONAL PROFILE
I am a PhD Engineer, Professor, Researcher, Trainer, and Mathematics Educator with more than 25 years of experience teaching and applying Mathematics, quantitative reasoning, mathematical modelling, and structured problem-solving.
Mathematics has been fundamental throughout my Engineering education, university teaching, academic research, consulting work, and professional practice. I help learners understand mathematical concepts deeply, develop accurate reasoning, strengthen weak foundations, and apply suitable methods confidently rather than relying only on memorized formulas.

B- EDUCATIONAL AND MATHEMATICAL BACKGROUND
My multidisciplinary academic background includes Engineering, a Master’s degree in Management Information Systems, and a PhD in Knowledge Management and Artificial Intelligence.
My Engineering education developed extensive competence in mathematical reasoning, algebra, geometry, trigonometry, functions, calculus, differential equations, numerical methods, optimization, probability, and mathematical modelling. My Master’s degree strengthened my expertise in logic, information systems, algorithms, data organization, quantitative analysis, and decision support. My doctoral studies further developed my capabilities in Artificial Intelligence, analytical modelling, computational reasoning, research methodology, and evidence-based problem-solving.
This combination enables me to teach Mathematics not as a collection of disconnected procedures, but as a coherent system of concepts, relationships, representations, and practical applications.

C- MATHEMATICS SUBJECTS AND LEVELS
I support learners in arithmetic, pre-algebra, algebra, equations and inequalities, geometry, coordinate geometry, trigonometry, functions, graphs, precalculus, limits, differential calculus, integral calculus, multivariable calculus, linear algebra, differential equations, discrete mathematics, numerical methods, optimization, and other applied university Mathematics topics.
I work with learners from elementary and secondary school through CEGEP, college, university, graduate study, and professional technical programs. I can assist with regular coursework, homework, assignments, examinations, course review, prerequisite preparation, and advanced problem-solving.
My experience is particularly valuable for students studying Engineering, Physics, Computer Science, Data Science, Architecture, Economics, Business, Finance, Artificial Intelligence, and other quantitatively demanding fields.

D- FOUNDATION BUILDING AND PROBLEM DIAGNOSIS
Many difficulties in Mathematics result from hidden gaps in prerequisite knowledge rather than from the current topic itself. I carefully identify these gaps, rebuild the required foundations, and establish the logical connections needed for the learner to progress confidently.
For example, a difficulty in Calculus may originate from weak algebraic manipulation, functions, fractions, exponents, logarithms, or trigonometry. A problem in Geometry may result from an incomplete understanding of ratios, equations, coordinates, or spatial relationships. I address these underlying causes instead of treating only the immediate exercise.

E- TEACHING APPROACH
My teaching approach is structured, rigorous, patient, and adapted to the learner’s level, educational system, pace, and objectives. I begin by assessing the learner’s current understanding, identifying the required outcomes, and determining the most suitable progression.
I connect definitions, theory, formulas, symbolic procedures, graphs, geometric interpretations, numerical examples, and practical applications. I explain not only how a method is performed, but also why it works, when it should be used, how it relates to other concepts, and how the final answer can be verified.
I encourage learners to compare different solution methods, recognize mathematical patterns, organize their reasoning clearly, and select efficient strategies. My objective is to develop understanding, precision, confidence, examination readiness, and independent problem-solving.

F- APPLIED MATHEMATICS AND REAL-WORLD CONNECTIONS
My Engineering, research, and consulting experience allows me to connect Mathematics with real technical and professional applications. Depending on the topic, I may use examples involving motion, forces, structures, optimization, data, finance, computing, design, measurement, rates of change, growth, modelling, and decision-making.
These applications help learners understand why mathematical concepts matter and how they are used beyond textbooks and examinations.

G- MATHEMATICAL AND DIGITAL TOOLS
When appropriate, I integrate digital tools such as Desmos, GeoGebra, Excel, MATLAB, Mathematica, Maple, Python, Jupyter Notebook, and LaTeX to visualize concepts, explore mathematical models, verify calculations, create graphs, and present solutions professionally.
Technology is used to strengthen understanding and experimentation, not to replace mathematical reasoning or manual problem-solving.

H- LEARNER-CENTRED SUPPORT
I support school students, CEGEP and college students, university learners, graduate researchers, engineers, technical professionals, and adults returning to Mathematics after a long interruption.
Lessons may focus on concept development, course support, examination preparation, assignment guidance, advanced applications, or rebuilding mathematical confidence. The content, depth, examples, and pace are adapted to each learner’s background and objectives.
I teach in English, French, and Arabic, and I aim to make Mathematics clear, logical, accessible, and intellectually meaningful for every learner.

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About the lesson

  • Primary
  • Lower Secondary
  • Senior Secondary
  • +8
  • levels :

    Primary

    Lower Secondary

    Senior Secondary

    Post Secondary Education

    Higher Education

    Adult Education

    Master's Degree

    MBA

    Early Childhood Care & Development

    Doctorate

    Post Graduate Diploma

  • French
  • English

All languages in which the lesson is available :

French

English

Mathematics becomes much easier when its ideas are understood logically rather than memorized mechanically. My lessons help you build strong foundations, understand why each method works, recognize patterns, select the correct strategy, solve problems systematically, and present your reasoning clearly.

I teach learners from elementary and secondary school through CEGEP, college, university, graduate, and professional levels. Each lesson is adapted to your current knowledge, curriculum, course requirements, examination, assignment, textbook, and preferred way of learning.

At the beginning, I identify your strengths, prerequisite gaps, recurring errors, course expectations, and target outcomes. We then establish a focused learning plan designed to produce measurable progress.

Depending on your objective, a lesson may include:
• A brief diagnostic review
• Clear concept explanation
• Visual, symbolic, numerical, and practical representations
• Guided examples with progressively increasing difficulty
• Independent problem solving
• Error analysis and correction
• A final summary with targeted next steps

Topics may include:
• Arithmetic, fractions, decimals, percentages, ratios, proportions, exponents, radicals, and scientific notation
• Pre-algebra and algebra, including equations, inequalities, systems of equations, polynomial, rational, exponential, and logarithmic expressions and functions
• Complex numbers, including rectangular, polar, and exponential forms and De Moivre’s theorem when required
• Functions and graphs, including domain and range, transformations, inverse and composite functions, piecewise functions, asymptotic behaviour, and graphical interpretation
• Geometry, including Euclidean geometry, coordinate geometry, analytic geometry, similarity, congruence, circles, constructions, proofs, and three-dimensional geometry
• Trigonometry, including trigonometric functions, identities, equations, graphs, inverse functions, the sine and cosine laws, and applications
• Mathematical reasoning and proof, including logic, sets, direct proof, proof by contradiction, contrapositive reasoning, mathematical induction, and counterexamples
• Differential and integral calculus, including limits, continuity, derivatives, optimization, related rates, integration techniques, improper integrals, sequences, infinite series, parametric equations, and polar curves
• Multivariable and vector calculus, including partial derivatives, multiple integrals, gradients, directional derivatives, divergence, curl, line integrals, surface integrals, and the principal integral theorems when required
• Ordinary differential equations, including first- and second-order equations, systems of differential equations, Laplace-transform foundations, qualitative interpretation, and applications in science and engineering
• Partial differential equations, Fourier series, Fourier transforms, and boundary-value problems when they fall within the agreed course scope
• Linear algebra, including vectors, matrices, systems of equations, determinants, vector spaces, bases, linear transformations, eigenvalues, eigenvectors, diagonalization, orthogonality, and least-squares methods
• Discrete mathematics, including logic, sets, relations, combinatorics, recurrence relations, number-theory foundations, graph theory, trees, and algorithmic reasoning
• Numerical methods, including root finding, interpolation, numerical differentiation and integration, approximate solutions of equations, error estimation, and numerical linear algebra
• Mathematical modelling and optimization, including translating real situations into variables and equations, formulating constraints, validating assumptions, interpreting solutions, and connecting mathematics to engineering, science, business, economics, and technology
• Foundational probability, counting principles, permutations, combinations, and introductory data-management mathematics when required by the course

Mathematical tools may include Desmos, GeoGebra, graphing calculators, Wolfram Alpha, Mathematica, MATLAB, and Maple. These tools are used to visualize concepts, explore mathematical behaviour, verify results, and deepen understanding—not to replace mathematical reasoning.

For calculator-permitted courses and examinations, I can also help you use TI-84, TI-Nspire, Casio, or comparable graphing calculators accurately and efficiently.

University and graduate learners may receive support with mathematical notation, proof presentation, equation formatting, LaTeX, and Overleaf. When computational mathematics is part of the course, Python and Jupyter Notebook may also be used selectively for numerical exploration, visualization, and result verification.

Lessons may be based directly on your:
• Syllabus and teacher or professor notes
• Textbook and assigned problem sets
• Homework and coursework
• Quizzes, tests, midterms, and final examinations
• Past examinations and sample papers
• Research, engineering, scientific, or professional applications

When useful, you may receive annotated examples, concise lesson notes, targeted practice questions, formula or reference sheets, reusable solution procedures, and a record of recurring errors with recommended next steps.

For ongoing tutoring, we can maintain a structured study plan, monitor topic mastery, organize examination and coursework priorities, and adapt the strategy according to your assignments, quizzes, teacher feedback, and progress.

Examination preparation may include diagnostic testing, topic prioritization, timed practice, calculator strategy, formula recall, pacing, solution presentation, error classification, and systematic correction of weak areas.

I can support learners preparing for:
• Canadian provincial mathematics curricula
• Quebec secondary-school and CEGEP mathematics
• Ontario Functions, Advanced Functions, Calculus and Vectors, and Mathematics of Data Management
• Precalculus and Calculus pathways in other Canadian provinces
• IB Mathematics
• AP Calculus and AP Precalculus
• SAT and ACT Mathematics
• GRE and GMAT quantitative reasoning
• University placement and entrance examinations
• Mathematics competitions and enrichment programs

My objective is not merely to help you complete one exercise. It is to help you become more accurate, independent, confident, and capable of solving unfamiliar problems using sound mathematical reasoning.

Whether you need to repair weak foundations, understand a difficult topic, prepare for an examination, improve your grades, complete a demanding university course, or apply mathematics in engineering, science, research, or professional work, each lesson will be built around your actual objective.

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Rates

Rate

  • L349

Pack prices

  • 5h: L1,743
  • 10h: L3,485

online

  • L349/h

Travel

  • + L10

free lessons

The first free lesson with Ammar will allow you to get to know each other and clearly specify your needs for your next lessons.

  • 1hr

Details

Getting started: You may begin directly with a paid tutoring session when the topic and objective are already clear. If you prefer to discuss your needs first, we can have a brief free Zoom meeting - together with a parent or guardian when relevant - to clarify the level, goals, and best learning plan. No booking or payment is required for this introductory meeting;

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