Getting ready for the Class 10 Maths Olympiad? Practising previous year question papers is one of the most powerful tools to enhance your child's preparation. These papers give students real exam experience while helping them revise smarter and more effectively.
Answer keys are included with each paper, allowing students to check their performance and work on specific areas for improvement.
Download the Maths Olympiad Previous Year Paper for Class 10 (PDF) and give your child the edge they need to succeed in the Olympiad with confidence and clarity.
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Section 1: Real Numbers, Polynomials, Pair of Linear Equations in Two Variables, Quadratic Equations, Arithmetic Progressions, Triangles, Coordinate Geometry, Introduction to Trigonometry, Some Applications of Trigonometry, Circles, Constructions, Areas Related to Circles, Surface Areas and Volumes, Statistics, Probability.
Achievers Section: Higher Order Thinking Questions - Syllabus as per Section 1
| Q.1 | Q.2 | Q.3 | Q.4 | Q.5 | Q.6 | Q.7 | Q.8 | Q.9 | Q.10 |
Q.1 |
What is the value of sin A cos A tan A + cos A sin A cot A? |
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Q.2 |
If a/b, b/c, and c/a are in AP, then which of the following is true? |
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Q.3 |
What is the possibility of getting at least 6 heads if eight coins are tossed simultaneously? |
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Q.4 |
If α and β are the roots of the equation x2 + x + 1 = 0, then the equation whose roots are α19 and β7 is: |
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Q.5 |
Evaluate 1/4 (cot4 30⁰ - cosec4 60⁰) + 3/2 (sec2 45⁰ - tan2 30⁰) - 5 cos2 60⁰: |
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Q.6 |
If α + β = 90⁰, α = 2β, then find the value of cos2α + sin2β: |
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Q.7 |
In the given figure (not to scale), 'O' is the centre of the circle, and AB and PC are the tangents to the circle at A and P, respectively. IF ∠PAB = 40⁰, then find the measure of ∠PCA: ![]() |
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Q.8 |
If the roots of the equation px2 + 2qx + r = 0 and qx2 - 2√(pr)x + q = 0 be real, then which of the following option is correct? |
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Q.9 |
The boundary of the shaded region in the given diagram consists of three semi-circular arcs, the smaller ones being equal. If the diameter of the larger arc is 10 cm, the area of the shaded region is (π = 3.14): ![]() |
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Q.10 |
The median of a set of 9 distinct observations is 20.5. If each of the largest 4 observation of the set is increased by 2, then the median of the new set: |
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Students can also refer to the following resources to level up their CREST Mathematics Olympiad (CMO) exam preparation for class 10 -
Note: Don’t forget to download the CREST Mathematics Olympiad past year paper pdf for class 10.
Answers to Previous Year Questions from CREST Olympiads:
Q.1 : d | Q.2 : a | Q.3 : a | Q.4 : d | Q.5 : a | Q.6 : a | Q.7 : a | Q.8 : b | Q.9 : a | Q.10 : d