ICSE 2018 Mathematics Solved Paper for Class 10

ICSE
Maths2018ICSE 2018 Mathematics solved question paper for class 10 - prepared by our expert teachers download and view previous year ICSE Mathematics 2018 question and solve them to make sure you are well prepared.
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About this paper
This is the ICSE Class 10 Mathematics paper from the 2018 board examination, with a worked answer after each part. Two and a half hours are allowed for writing after 15 minutes of reading, and mathematical tables are provided. Section A is 40 marks and Questions 1 to 4 are compulsory. Section B is 40 marks, and any four of Questions 5 to 11 are to be attempted. All working must be shown. The questions include matrices, a recurring deposit, probability, volume of a cylinder, an arithmetic progression, a cyclic quadrilateral, the factor theorem, a trigonometric identity, a histogram, inequations, straight lines, a quadratic equation, shares, similarity, a scale drawing and an ogive. No board paper code is printed on this copy.
- Exam
- ICSE Class 10
- Subject
- Maths
- Year
- 2018
- Maximum marks
- 80
- Time allowed
- 2 hours 30 min + 15 min reading
- Questions
- 11
- Pages
- 19
- Answers included
- Yes
Paper pattern
Section A
40 marksQuestions 1–4, all compulsory, ten marks each, with worked answers
Section B
40 marksQuestions 5–11, ten marks each, with worked answers; any four to be attempted
Topics covered
- Matrices
- Banking and recurring deposits
- Probability
- Mensuration
- Arithmetic and geometric progressions
- Circles
- Factor and remainder theorem
- Trigonometry
- Statistics
- Linear inequations
- Shares and dividends
- Similarity and constructions
Questions from this paper
- Cards bearing the numbers 2, 4, 6, 8, 10, 12, 14, 16, 18 and 20 are kept in a bag. A card is drawn at random. Find the probability of getting a prime number, a number divisible by 4, a multiple of 6, and an odd number.
- The circumference of the base of a cylindrical vessel is 132 cm and its height is 25 cm. Find the radius and the volume of the cylinder. Take π = 22/7.
- If (k − 3), (2k + 1) and (4k + 3) are three consecutive terms of an arithmetic progression, find the value of k.
- Solve x² + 7x = 7 and give your answer correct to two decimal places.
- The 4th term of a geometric progression is 16 and the 7th term is 128. Find the first term and the common ratio.
- ₹7,500 were divided equally among a certain number of children. Had there been 20 fewer children, each would have received ₹100 more. Find the original number of children.
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