Ontario
Join 15,000+ Ontario students mastering MFM2P with expert video lessons and unlimited practice
Why MFM2P Students Choose StudyPug
Three ways you get help — even when you’re stuck
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Snap a photo of any problem and get the exact lesson—find help for similar triangles, trig ratios, or quadratics instantly
Expert Video Teaching
Certified Ontario teachers explain every MFM2P concept with clear examples—from Pythagorean theorem to vertex form
Unlimited Practice
Thousands of practice questions with step-by-step solutions—master factoring, graphing, and word problems at your own pace
How StudyPug Works for You
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Choose MFM2P and see every topic from your class—measurement, linear relations, and quadratics all organized and ready
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Get Unstuck
Upload homework problems or browse curriculum-aligned lessons—find exactly what you need for tonight's assignment
3
Practice & Master
Work through similar problems until concepts stick—from solving systems of equations to graphing parabolas
4
See Results
Track exactly what you've mastered—know your strengths in trig and where you need more practice in quadratics
Find the right Ontario Grade 10 course
Ontario MFM2P | Foundations of Math Grade 10 AppliedHelp
OE_ID | Expectations | StudyPug Topic |
|---|---|---|
ON.OE.10F.1.1 | 1.1 Solving Problems Involving Similar Triangles: Verify, through investigation, properties of similar triangles; determine the lengths of sides of similar triangles, using proportional reasoning; solve problems involving similar triangles in realistic situations |
ON.OE.10F.1.2 | 2.1 Solving Problems Involving the Trigonometry of Right Triangles: Determine, through investigation, the relationship between the ratio of two sides in a right triangle and the ratio of the two corresponding sides in a similar right triangle, and define the sine, cosine, and tangent ratios; determine the measures of the sides and angles in right triangles, using the primary trigonometric ratios and the Pythagorean theorem; solve problems involving the measures of sides and angles in right triangles in real-life applications; describe, through participation in an activity, the application of trigonometry in an occupation |
ON.OE.10F.1.3 | 3.1 Solving Problems Involving Surface Area and Volume, Using the Imperial and Metric Systems of Measurement: Use the imperial system when solving measurement problems; perform everyday conversions between the imperial system and the metric system and within these systems, as necessary to solve problems involving measurement; determine, through investigation, the relationship for calculating the surface area of a pyramid; solve problems involving the surface areas of prisms, pyramids, and cylinders, and the volumes of prisms, pyramids, cylinders, cones, and spheres, including problems involving combinations of these figures, using the metric system or the imperial system, as appropriate |
ON.OE.10F.2.1 | 1.1 Manipulating and Solving Algebraic Equations: Solve first-degree equations involving one variable, including equations with fractional coefficients; determine the value of a variable in the first degree, using a formula; express the equation of a line in the form y = mx + b, given the form Ax + By + C = 0 |
ON.OE.10F.2.2 | 2.1 Graphing and Writing Equations of Lines: Connect the rate of change of a linear relation to the slope of the line, and define the slope as the ratio rise/run; identify y = mx + b as a common form for the equation of a straight line, and identify the special cases x = a, y = b; identify, through investigation with technology, the geometric significance of m and b in the equation y = mx + b; identify, through investigation, properties of the slopes of lines and line segments, using graphing technology to facilitate investigations, where appropriate; graph lines by hand, using a variety of techniques; determine the equation of a line, given its graph, the slope and y-intercept, the slope and a point on the line, or two points on the line |
ON.OE.10F.2.3 | 3.1 Solving and Interpreting Systems of Linear Equations: Determine graphically the point of intersection of two linear relations; solve systems of two linear equations involving two variables with integral coefficients, using the algebraic method of substitution or elimination; solve problems that arise from realistic situations described in words or represented by given linear systems of two equations involving two variables, by choosing an appropriate algebraic or graphical method |
ON.OE.10F.3.1 | 1.1 Manipulating Quadratic Expressions: Expand and simplify second-degree polynomial expressions involving one variable that consist of the product of two binomials or the square of a binomial, using a variety of tools and strategies; factor binomials and trinomials involving one variable up to degree two, by determining a common factor using a variety of tools and strategies; factor simple trinomials of the form x^2 + bx + c, using a variety of tools and strategies; factor the difference of squares of the form x^2 ? a^2 |
ON.OE.10F.3.2 | 2.1 Identifying Characteristics of Quadratic Relations: Collect data that can be represented as a quadratic relation, from experiments using appropriate equipment and technology or from secondary sources; graph the data and draw a curve of best fit, if appropriate, with or without the use of technology; determine, through investigation using technology, that a quadratic relation of the form y = ax^2 + bx + c (a ? 0) can be graphically represented as a parabola, and determine that the table of values yields a constant second difference; identify the key features of a graph of a parabola, using a given graph or a graph generated with technology from its equation, and use the appropriate terminology to describe the features; compare, through investigation using technology, the graphical representations of a quadratic relation in the form y = x^2 + bx + c and the same relation in the factored form y = (x ? r)(x ? s), and describe the connections between each algebraic representation and the graph |
ON.OE.10F.3.3 | 3.1 Solving Problems by Interpreting Graphs of Quadratic Relations: Solve problems involving a quadratic relation by interpreting a given graph or a graph generated with technology from its equation; solve problems by interpreting the significance of the key features of graphs obtained by collecting experimental data involving quadratic relations |
Complete MFM2P Coverage
Video Lessons
65
Practice Questions
372
Topics Covered
644
Course Chapters
9
Why Ontario MFM2P Students Love StudyPug
Built specifically for Ontario Grade 10 Applied Math success
Ontario Curriculum Aligned
Every lesson matches Ontario MFM2P standards—what you learn in class, we teach. From similar triangles to quadratic relations.
EQAO Preparation
Practice with Ontario Grade 10 assessment-style questions—be ready for EQAO math assessment day
OCT-Certified Teachers
Learn from expert Ontario teachers who know exactly what you need for MFM2P success and EQAO readiness
Learn Anywhere
Desktop, tablet, or phone—your MFM2P lessons sync across all devices. Study on the bus, at home, or between classes.
Frequently Asked Questions
Everything you need to know about mastering MFM2P with StudyPug
What does MFM2P coverage include?
StudyPug covers all three MFM2P strands: Measurement and Trigonometry (similar triangles, right triangle trig, surface area and volume), Modelling Linear Relations (solving and graphing equations, systems of equations), and Quadratic Relations (factoring, vertex form, graphing parabolas). You get 372 video lessons, 684 practice questions, and complete alignment with the Ontario Grade 10 Applied curriculum.
How does photo search work for MFM2P?
Snap a photo of any homework problem—whether it's a trig ratio question, a system of equations, or a quadratic function. Our AI identifies the problem type and shows you the exact lesson and step-by-step solution. It works for textbook questions, worksheets, and practice tests. Most students find their answer in under 30 seconds.
How many MFM2P practice problems are available?
You get 684 practice questions covering all 65 topics in the MFM2P curriculum. Every question includes step-by-step solutions so you can see exactly where you went wrong. Questions range from basic skill practice to challenging word problems, just like what you'll see on tests. New questions are added regularly based on Ontario curriculum updates.
What if I'm falling behind in MFM2P?
Start with our diagnostic assessment to identify exactly what you need to review. Many students catch up by focusing on foundational topics first—like solving linear equations before tackling systems, or mastering BEDMAS before quadratics. Our teachers explain concepts multiple ways until they click. You can rewatch lessons as many times as you need and practice at your own pace.
Does StudyPug help with MFM2P exams and EQAO?
Yes. Our practice questions mirror Ontario MFM2P test formats, including multiple choice and word problems. We cover all EQAO-style question types and provide full solutions so you understand not just the answer but the process. Many students use StudyPug for unit test prep and EQAO readiness. The progress tracker shows exactly which topics you've mastered and which need more review.
How much does StudyPug cost?
Plans start at less than the cost of a single tutoring session and give you unlimited access to all 372 MFM2P lessons, 684 practice questions, and photo search. You can cancel anytime. Most students see grade improvements within the first month. Try it free to see if it works for you—no credit card required to start your trial.
Smart Study Tools for Real Results
Personalized features that help you stay motivated and make progress
Adaptive Practice
Questions adapt to your level—whether you're struggling with similar triangles or ready for advanced quadratics
Stay Motivated
Badges and streaks keep you practising daily—build the consistency you need to master MFM2P
Quiz Mastery
Retake quizzes until you truly get it—perfect for test prep and locking in factoring or graphing skills
Progress Tracking
See exactly where you need more practice—know if you're ready for the unit test or need more work on trigonometry
