GAT (KSA) · 10% of test plan
Quantitative — Geometry (الهندسة) for the GAT (KSA) Exam
Geometry accounts for approximately 20–25% of GAT Quantitative questions. Key topics include: angle properties (supplementary, complementary, vertically opposite), triangle properties (Pythagoras, special triangles), circle properties (area, circumference, sectors), and coordinate geometry (distance, midpoint, slope).
Locale-specific study guides
Pass-rate data, regulatory context, and study tips for Quantitative — Geometry (الهندسة) all change by candidate locale. Pick your context:
- Quantitative — Geometry (الهندسة) · United StatesCalibrated for American candidates
- Quantitative — Geometry (الهندسة) · United KingdomCalibrated for British candidates
- Quantitative — Geometry (الهندسة) · IndiaCalibrated for Indian candidates
- Quantitative — Geometry (الهندسة) · PhilippinesCalibrated for Filipino candidates
- Quantitative — Geometry (الهندسة) · NigeriaCalibrated for Nigerian candidates
Common failure modes
These are the patterns that cause most candidates to lose marks on this topic. Recognising them in advance is half the work.
- !Area formula errors: using diameter instead of radius in circle area formula
- !Pythagoras theorem errors: not correctly identifying the hypotenuse
- !Coordinate geometry: confusing slope formula direction (Δy/Δx, not Δx/Δy)
Study tips
- 1Memorize the key geometry formulas: area of triangle (½bh), circle (πr²), trapezoid (½(a+b)h), Pythagoras (a²+b²=c²).
- 2Draw diagrams for every geometry problem — visual representation prevents errors.
- 3Review the properties of special triangles: 30-60-90 and 45-45-90 side ratios.
Sample GAT (KSA) Quantitative — Geometry (الهندسة) questions
These sample items mirror the format and difficulty of real GAT (KSA) questions. Practice with thousands more on the free Koydo question bank.
- 1
A right triangle has legs of length 3 cm and 4 cm. What is the length of the hypotenuse?
- A5 cmCorrect
- B6 cm
- C7 cm
- D√7 cm
Why this answer?
By the Pythagorean theorem: c² = a² + b² = 3² + 4² = 9 + 16 = 25. Therefore c = √25 = 5 cm. This is the classic 3-4-5 right triangle.
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