Montreal, secondary, cégep and university
Private physics tutor in Montreal with 10+ years of experience. I work with secondary school students, CEGEP students in Sciences de la nature (physics 203-SN1-RE to SN3-RE, formerly 203-NYA to NYC), and first-year university students at McGill and Concordia. Also available for French AEFE students in Spécialité Physique-Chimie at Lycée Marie de France and Collège Stanislas.
Whether you are looking for physics tutoring, science tutoring or one-on-one physics tuition to get ready for an exam, sessions are tailored to your level and program, in person in Montreal or online.
Physics at the secondary level (Science and Technology, Environmental Science and Technology, optional Physics in Secondary 5). Forces, motion, electricity, optics. Preparation for ministerial exams and continuous support during the year.
All three physics courses in the Sciences de la nature program: Mechanics, 203-SN1-RE (formerly 203-NYA), Electricity and Magnetism, 203-SN2-RE (formerly 203-NYB), and Waves, Optics and Modern Physics, 203-SN3-RE (formerly 203-NYC). These courses derail many students; I work in depth on each topic before the exam.
First-year university physics: McGill PHYS 101 (Mechanics) and PHYS 102 (Electricity and Magnetism), Concordia PHYS 204 / 205. Problem sets, midterm and final preparation, conceptual clarity behind each formula. PHYS 101 is covered chapter by chapter with free corrected exercises: the PHYS 101 course hub.
For students at Lycée Marie de France and Collège Stanislas in Montreal: I cover the full Spécialité Physique-Chimie curriculum in Première and Terminale and prepare students for the Baccalauréat written and practical exams.
I hold a French Baccalauréat, series S, with a mathematics specialisation, a B.Sc. from McGill in Computer Science, Finance and Mathematics, and an M.Sc. in Applied Computer Science from Concordia. I have tutored physics in Montreal for over 10 years across secondary school, CEGEP and university.
Physics requires understanding the concepts before writing the equations. I always start with the physical meaning of a phenomenon, then move to the mathematical formalism. Students remember a formula they understand far better than one they recite.
The first session is always a diagnostic. I ask about current chapters, the topics causing trouble, and the student's goals (catching up, preparing a midterm, getting ahead). This sets up a session plan adapted to the student, without wasting time on what is already solid.
Each session follows three steps: a review of misunderstood concepts, progressive exercises from simple to complex, and full problems applied to recent assignments or past exams. I spend time on the physical meaning before introducing equations. A student who understands why a formula applies will retain it far better than one who memorizes it.
Physics rewards regular work. A single cram session before an exam can help, but real progress comes from consistent weekly sessions. I assign exercises between sessions so what we cover together gets reinforced.
Yes. I tutor all three CEGEP physics courses: Mechanics, 203-SN1-RE (formerly 203-NYA), Electricity and Magnetism, 203-SN2-RE (formerly 203-NYB), and Waves, Optics and Modern Physics, 203-SN3-RE (formerly 203-NYC). I work with students at Dawson, Vanier, Marianopolis, John Abbott and the francophone CEGEPs, adapting to each instructor's notes and exams.
Yes. I tutor McGill PHYS 101 (Mechanics) and PHYS 102 (Electricity and Magnetism), and Concordia PHYS 204 / 205. I cover problem sets, midterm and final preparation, and explain the underlying physics so students can solve new problems, not just memorize patterns.
Yes. I tutor physics online via Microsoft Teams with a shared digital whiteboard for writing equations, drawing free-body diagrams and solving problems live. In-person sessions are also available in Montreal.
Yes. For students at Lycée Marie de France and Collège Stanislas, I prepare the full Spécialité Physique-Chimie curriculum and the Baccalauréat written and practical exams. I work on past papers, answer structure, and the chapters most frequently tested in Terminale.
The full worked solution is on the page, no account and no payment. Written for the algebra-based course, so no solution starts by differentiating.
Ten exercises built on one idea: a physical quantity is never a bare number, and the direction is the part that cannot be added like one. Part A is the toolkit of the first two weeks, the SI base units and the conversion factor that has to be cubed, a fountain formula tested by its dimensions and a limiting case, the significant figures a measurement actually earns, orders of magnitude and Fermi estimates, the components of a vector read off a right triangle, and the proof that two magnitudes of three and four add to anything between one and seven, then the dot product and the law of cosines of the formula sheet on the two legs of a delivery drone. Part B works at assessment level: three displacements summed component by component with the quadrant of the arctangent restored by hand, unit vectors and subtraction, five statements to correct and a multiple choice question in the midterm format, a laboratory density measured by water displacement and quoted to the digit its uncertainty allows, and a ramp solved on tilted axes. No calculus anywhere, as the course demands: algebra, proportions and right triangle trigonometry only.
10 corrected exercises • 100 points
In EnglishThe chapter where marks are lost to an axis nobody wrote down. Part A takes the basics: a velocity-time graph that crosses the axis, so that displacement and distance stop being the same number, the two averages and why a speed is never negative, instantaneous velocity read as the slope of a drawn tangent rather than as a limit, the four sign cases that decide whether an object speeds up or slows down, and the four equations chosen by the quantity that is missing, with a cart that climbs a tilted air track and glides back. Part B works at midterm level: a ball thrown up from a balcony, then solved in letters and checked by its dimensions and a limit case, the chain from the acceleration graph to the position, a camera drone whose motors fail mid-climb, followed to the top and back to the altitude of the fault, five statements to correct and a graph to recognise among four, a cyclist catching a runner, and the ruler drop test of reaction time carried through to a stopping distance.
10 corrected exercises • 100 points
In EnglishTen exercises built on one habit: rule the page into two columns and let nothing but the time cross between them. Part A sets the machinery in place, a ball leaving a bench and the speed it lands with, a launch at an angle and the apex where the velocity is horizontal rather than zero, a strobe photograph read as a laboratory measurement of gravity, the two complementary angles that share a landing point and two ball machines triggered together at complementary angles, whose balls hit one spot almost two seconds apart, then the two splashes of a fountain in letters, and relative velocity from a bush plane in a crosswind to a rainy windshield. Part B works at midterm level: a throw from a cliff, then a shot put released above the ground, its flight time written as a formula first, a river crossing with the heading that cancels the current, five statements to correct including a garden hose tested against its advertised speed, keys dropped in a moving tram as a four option question, a grasshopper filmed at 240 frames per second and then jumping down a 30 degree slope, and a supply drop seen from the ground and from the cockpit. No calculus anywhere, as the course requires.
10 corrected exercises • 100 points
In EnglishThe chapter where the drawing decides the mark. Part A builds the diagram itself: the inventory rule that gives one arrow per contact and one per field and nothing else, mass against weight and the units that separate them, the action and reaction pair with its two different bodies, a rope pulling at an angle and the normal force that stops being the weight, and the bathroom scale in a lift where the reading changes while the weight does not. Part B works at midterm level: a block released on a frictionless incline with axes tilted along the slope, two blocks joined by a cord over an ideal pulley sharing one acceleration and one tension, then two crates pushed together across a warehouse floor, solved in letters with dimensions and limiting cases before any number, five statements to correct and an exam-style multiple choice on the tension of an Atwood machine, the traction frame of a physiotherapy ward where two cords pull at an angle, and a stretcher winched up an ambulance ramp with the cable parallel to the surface and then horizontal. No calculus anywhere: algebra, components and right-angle trigonometry only.
10 corrected exercises • 100 points
Not a summary of the course. Each sheet answers one question: what loses marks on this chapter, and which gesture avoids it.
What actually loses marks on the first chapter of PHYS 101 at McGill, and the gesture that avoids each loss: the conversion factor that has to be cubed, the calculator display copied out instead of the digits the data earned, the order of magnitude read off the wrong exponent, the cosine used for the horizontal component when the angle was measured from the vertical, the calculator left in radian mode, the arctangent trusted for a direction it cannot know, the triangle's angle put into the law of cosines of the formula sheet, and a formula trusted because its number looks plausible. The dot product and the law of cosines of the formula sheet, ten traps with their cost in marks, a decision tree, a worked resultant step by step, and the five second checks to run before handing the paper in. No calculus, as the course demands.
10 mistakes taken apart • 12 topics
Revision sheetWhat actually costs marks in the first mechanics chapter of PHYS 101, and the gesture that avoids each loss: the axis written on the first line, the four equations chosen by the quantity that is missing, a negative acceleration that speeds an object up, a velocity of zero at the top of a throw with an acceleration that is not zero, the area under a velocity-time graph read as a displacement and not as a distance, an instantaneous velocity obtained as the slope of a tangent, a motion in two phases whose top comes after the motors stop, and an answer in letters checked by its dimensions and a limit case.
10 mistakes taken apart • 12 topics
Revision sheetWhat actually costs marks on the projectile chapter of PHYS 101: calling the velocity zero at the top of the flight, using the symmetric time of flight when the landing height differs from the launch height, reading the parabolic path as a graph against time, dividing a river width by the ground speed, reversing the subscripts of a relative velocity, and thinking that keys dropped in a moving tram fall straight down for the platform. Ten traps written as a student writes them, two decision trees, a fully annotated example and the five second checks to run before handing in the paper. No calculus, exactly as the course requires.
10 mistakes taken apart • 12 topics
Revision sheetWhat costs marks on the dynamics question of a PHYS 101 midterm, and the gesture that avoids each loss: the arrow with no source, the normal force copied as the weight on a tilted surface, the two members of an action and reaction pair added in the same equation, the tension taken as the hanging weight while the system accelerates, the sine and cosine swapped on an incline, and the contact force between two pushed crates taken as the whole push. Eight traps with their cost, a table of the normal force case by case, two decision trees on the choice of axes, the habit of answering in letters with its three checks, and one worked problem with a cord over a pulley.
8 mistakes taken apart • 12 topics
Get in touch to schedule a first session, adapted to your level, your program and your exam schedule.