CAT Geometry Marathon Questions 2026 PDF with Video Solutions
Geometry is an important topic in the CAT Quantitative Aptitude section, and questions can test much more than simply remembering formulas. You need to identify properties, visualize figures correctly and choose the most efficient approach under time pressure. To help CAT 2026 aspirants practise these skills, Cracku brings the CAT Geometry Marathon 2026.
The CAT Geometry Marathon covers important and expected Geometry questions along with detailed video solutions and useful problem-solving approaches. The session includes questions from Triangles, Circles, Quadrilaterals, Polygons, Coordinate Geometry, Mensuration and other important Geometry concepts.
Try solving every question independently before checking the solution. This will help you identify your weak areas, revise important formulas and improve your ability to handle CAT-level Geometry questions.
CAT Geometry Questions 2026 PDF
The CAT Geometry Questions 2026 PDF contains practice questions covered in the Geometry Marathon. You can download the PDF and attempt the questions within a fixed time before checking their solutions.
While solving the PDF, avoid checking the solution immediately if you get stuck. Spend some time identifying the relevant theorem, property or formula first. Once you have attempted the question, compare your method with the video solution to understand whether a shorter or more efficient approach was possible.
Regular practice with CAT Geometry questions can also help you become more comfortable with diagrams and reduce the time spent figuring out how to begin a question.
Topics Covered in CAT Geometry Marathon 2026
The CAT Geometry Marathon covers important Geometry and Mensuration concepts that aspirants should revise and practise for the CAT Quantitative Aptitude section.
Topic | Concepts Covered |
Angles, sides, area, similarity, congruence and important triangle properties | |
Special Triangles | Right-angled, equilateral, isosceles and other special triangles |
Chords, tangents, secants, arcs, angles and cyclic quadrilaterals | |
Squares, rectangles, parallelograms, rhombuses, trapeziums and their properties | |
Polygons | Interior angles, exterior angles, diagonals and regular polygons |
Distance, slope, section formula and basic coordinate-based problems | |
Area, perimeter, surface area and volume | |
3D Geometry | Cubes, cuboids, cylinders, cones, spheres and related solids |
Lines and Angles | Parallel lines, transversals and angle relationships |
Geometry Applications | Questions combining multiple geometrical concepts and properties |
These concepts form the foundation of most CAT Geometry problems. Instead of memorising every possible question type, focus on understanding the properties well enough to recognise which ones can simplify a given problem.
Also Read:Β CAT Geometry PYQs PDF with Video Solutions, Download Now
What You'll Learn from CAT Geometry Marathon 2026
The CAT Geometry Marathon is designed to go beyond CAT formula revision. The objective is to help you understand how CAT Geometry questions should be approached during the actual exam.
By following the session, you can improve:
- Conceptual clarity: Strengthen important Geometry concepts, properties and theorems.
- Diagram interpretation: Learn how to extract useful information from a given figure.
- Problem-solving approach: Understand how to choose the right property or formula for a question.
- Visualization: Develop the ability to visualize shapes, angles and spatial relationships.
- Formula application: Learn where and how important Geometry and Mensuration formulas should be used.
- Speed and accuracy: Practise solving questions efficiently while avoiding calculation and interpretation errors.
- Question selection: Identify approachable Geometry questions that can be solved within a reasonable amount of time.
- CAT Quant preparation: Practise CAT-level Geometry questions covering different concepts and difficulty levels.
CAT Geometry Marathon 2026 Live Session
The CAT Geometry Marathon 2026 is a focused practice session covering important Geometry questions for CAT 2026.
The session covers questions from topics such as Triangles, Circles, Quadrilaterals, Polygons, Coordinate Geometry and Mensuration, with detailed explanations of the concepts and approaches required to solve them.
Instead of relying only on formulas, pay attention to how each problem is broken down. Geometry questions often become much easier once the right property, construction or relationship is identified.
Watch the complete session below and attempt each question before watching its solution.
How to Prepare Geometry for CAT 2026?
Geometry preparation for CAT should begin with concepts rather than difficult questions. Make sure you are comfortable with basic properties of triangles, circles, quadrilaterals and polygons before moving to mixed CAT-level problems.
Keep important formulas and properties in one place and revise them regularly. However, avoid treating Geometry as a formula-only topic. Many questions require you to identify relationships between angles, sides, areas or figures before applying a formula.
Once your fundamentals are clear, practise a mix of CAT previous-year questions and topic-wise Geometry questions. During mocks, analyse every Geometry question you attempted, skipped or got wrong. This will help you understand whether your main issue is conceptual clarity, visualization, question selection or speed.
Important CAT Geometry Formulas to Revise
Here are some of the basic formulas and relationships you should be comfortable with before attempting the Geometry Marathon.
Concept | Formula / Property |
Triangle Area | $$\frac{1}{2}\times base\times height$$ |
Heron's Formula | $$\sqrt{s(s-a)(s-b)(s-c)}$$ |
Equilateral Triangle Area | $$\frac{\sqrt{3}}{4}a^2$$ |
Pythagoras Theorem | $$a^2+b^2=c^2$$ |
Circle Area | $$\pi r^2$$ |
Circle Circumference | $$2\pi r$$ |
Rectangle Area | $$l\times b$$ |
Square Area | $$a^2$$ |
Trapezium Area | $$\frac{1}{2}(a+b)h$$ |
Sum of Interior Angles of Polygon | $$(n-2)\times180^\circ$$ |
Cuboid Volume | $$lbh$$ |
Cube Volume | $$a^3$$ |
Cylinder Volume | $$\pi r^2h$$ |
Cone Volume | $$\frac{1}{3}\pi r^2h$$ |
Sphere Volume | $$\frac{4}{3}\pi r^3$$ |
These formulas are only the starting point. CAT Geometry questions often require you to combine formulas with geometrical properties rather than substitute values directly.
Also Read:Β CAT Geometry Formulas, Download Free PDF
Free CAT 2026 Preparation Resources
You can combine the CAT Geometry Marathon with other CAT preparation resources to strengthen your overall Quant preparation.
Resource | How It Helps |
Practise important Geometry concepts and question types | |
Improve overall Quantitative Aptitude preparation | |
Understand the actual CAT question pattern and difficulty | |
Practise question selection and time management | |
Improve performance in individual CAT sections | |
Quickly revise important Quant formulas |
Use these resources along with regular mock analysis. If a Geometry question takes too long in a mock, revisit it afterwards and determine whether the delay was caused by a conceptual gap or by choosing an unnecessarily lengthy approach.
CAT Geometry Marathon Questions 2026: Conclusion
The CAT Geometry Marathon Questions 2026 can help you combine concept revision with CAT-level problem-solving practice. Instead of treating Geometry as a collection of formulas, focus on understanding why a particular theorem, property or relationship works in each question. Practising triangles, circles, quadrilaterals, coordinate geometry and mensuration regularly can strengthen both visualization and question selection.
Use the CAT Geometry Questions 2026 PDF to practise independently and then compare your approach with the video solutions. Combine this practice with Geometry PYQs, formula revision, sectional tests and CAT mock analysis. The key takeaway is simple: understand the concepts, practise varied CAT Geometry questions and learn to identify the shortest valid approach under exam pressure.
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