GAT (KSA) · 10% of test plan
Quantitative — Algebra (الجبر) for the GAT (KSA) Exam
Algebra is the core of the GAT Quantitative section, covering: linear equations, systems of equations, quadratic equations, inequalities, and functions. Algebraic reasoning questions test the ability to translate word problems into equations and solve them efficiently.
Locale-specific study guides
Pass-rate data, regulatory context, and study tips for Quantitative — Algebra (الجبر) all change by candidate locale. Pick your context:
- Quantitative — Algebra (الجبر) · United StatesCalibrated for American candidates
- Quantitative — Algebra (الجبر) · United KingdomCalibrated for British candidates
- Quantitative — Algebra (الجبر) · IndiaCalibrated for Indian candidates
- Quantitative — Algebra (الجبر) · PhilippinesCalibrated for Filipino candidates
- Quantitative — Algebra (الجبر) · 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.
- !Solving quadratic equations without checking whether factoring or the quadratic formula is faster
- !Inequality errors: forgetting to flip the inequality sign when multiplying/dividing by a negative number
- !Function notation errors: confusing f(x) with x × f
Study tips
- 1Master the three methods for solving quadratics: factoring, completing the square, and the quadratic formula.
- 2Memorize the inequality rule: multiplying or dividing both sides by a negative number reverses the inequality direction.
- 3Practice translating Arabic word problems into algebraic expressions — this is the key skill for word-problem algebra.
Sample GAT (KSA) Quantitative — Algebra (الجبر) 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
Solve: 2x + 5 = 17
- Ax = 4
- Bx = 6Correct
- Cx = 11
- Dx = 5
Why this answer?
2x + 5 = 17 → 2x = 17 − 5 = 12 → x = 6. This tests basic linear equation solving — subtract the constant, then divide by the coefficient.
- 2
If f(x) = 2x² − 3, what is f(3)?
- A9
- B15Correct
- C21
- D3
Why this answer?
f(3) = 2(3)² − 3 = 2(9) − 3 = 18 − 3 = 15. Substitute x = 3 into the function expression.
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