
Geometry questions account for nearly 5 per cent of the entire CAT question paper. A good hold on Geometry can help candidates obtain a good score in the Quantitative Aptitude section and improve the sectional score. In each session of the CAT exam, candidates can expect 3-4 direct Geometry questions (this is roughly 15-20% of all Quantitative Aptitude questions). The test-taker must aim to solve each question in less than 2 minutes. CAT Geometry questions are both MCQs and TITA type.
Find Geometry questions with solutions, tips, and shortcuts.
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In the CAT exam, candidates find CAT Geometry questions on Triangles, Circles, and Quadrilaterals & Polygons. A good hold on Geometry also helps in advanced CAT topics like 3D Mensuration, Coordinate Geometry, and Geometry-based Puzzles. This article hosts some CAT Geometry questions. Candidates can practice CAT Geometry questions with solutions and with varied difficulty levels for holistic preparation for the CAT 2026 exam.
- Sample CAT Geometry Questions with Solutions
Sample CAT Geometry Questions with Solutions
Find a few questions from CAT Geometry with different difficulty levels:
Question 1: Let ABCD be a parallelogram such that the three coordinates of its three vertices A, B, C are (1, 1), (3, 4) and (-2, 8), respectively. Then the coordinates of the vertex D are:
- (0, 11)
- (4, 5)
- (-3, 4)
- (-4, 5)
Question 2: All the vertices of a rectangle lie on a circle of Radius R. If the perimeter of the Rectangle is P, then the area of rectangle is:
- P2/16 – R2
- P2/8 – 2R2
- P2/2 – 2PR
- P2/8 – R2/2
Question 3: Let ABC be a right-angled isosceles triangle with hypotenuse BC. Let BQC be a semi-circle away form A, with diameter BC. Let BPCB be an arc of a circle centered at A and lying between BC and BQC. If AB has length 6 cm then the area, in sq cm, of the region enclosed by BPC and BQC is:
- 9 π- 18
- 18
- 9 π
- 9
Question 4: ABCD is a trapezium in which AB is parallel to CD. The sides AD and BC E when extended, intersect at point E. If AB= 2 cm, CD= 1 cm, and perimeter of ABCD is 6 cm, then the perimeter in cm, of Triangle AEB is:
- 10
- 9
- 8
- 7
Question 5: A Trapezium ABCD has side AD parallel to BC. ∠BAD = 90 °, BC = 3 cm and AD = 8 cm. If the perimeter of this trapezium in 36 cm, then its area in sq. cm, is?
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Yes, NISM offers scholarship on not just CAT percentile score but also on XAT, CMAT & MAT entrance scores. Currently they offer 50% scholarship on 1st year tuition fees if you score more than 75 percentile on CAT/XAT. For CMAT & MAT, the percentile score should be above 80 percentile. These may chan
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Dedicate one focused hour in the morning to QA formulas or an RC passage, one hour in the evening to DILR sets, and reserve weekends for full-length mocks and thorough review.
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It is not too late, provided you adjust your scope. Focus directly on core topics, start taking sectional tests immediately, and spend time learning through mock test analysis.
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Focus on formula sheets, mental math tables, grammar pointers, and your accumulated test error log. Avoid attempting full-length tests during the final three days before the exam.
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Enrolling in a classroom programme is rarely practical with two months left. However, a dedicated mock test series or a targeted crash course for specific weak subjects can provide structured practice material.
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A beginner can build a respectable attempt by focusing strictly on high-yield areas such as Arithmetic, Algebra, core DI arrangements, and Reading Comprehension, rather than attempting the entire syllabus.
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Taking 12 to 18 full-length mocks across the 60-day window is generally sufficient. Candidates must scatter these mocks into phases and dedicate at least three to four hours to analysing each test.
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Yes, 60 days is adequate if you have a basic understanding of mathematics and reading skills. It provides sufficient time to revise concepts, complete timed sectional practice, and take 12 to 15 full mocks.
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IIM Indore will release CAT admit card 2026 on November 4. Candidates will be able to download the admit card of CAT exam 2026 until the exam date, i.e. November 29.
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