ICSE Class 10 Maths Sample Paper 2026 by Experts: Practice for Last Minute Revision, Download PDF

Last Updated: Feb 24, 2026, 14:15 IST

Prepare for the ICSE Class 10 Maths exam 2026 with expert-curated sample papers. These questions, aligned with the latest CISCE syllabus and marking scheme, offer crucial last-minute revision. Covering topics like Commercial Maths, Algebra, and Geometry, they help students practice time management and step-marking. Download the PDF for comprehensive practice and boost your exam readiness.

ICSE Class 10 Maths Sample Paper 2026 by Experts: Practice for Last Minute Revision, Download PDF
ICSE Class 10 Maths Sample Paper 2026 by Experts: Practice for Last Minute Revision, Download PDF

Key Points

  • ICSE Class 10 Maths exam is on March 2, 2026, from 11 AM to 1 PM.
  • Sample papers follow the latest CISCE syllabus and marking scheme for 2026.
  • Key topics: Algebra, Geometry, Commercial Maths, Trigonometry, Statistics.

For the ICSE Class 10 Maths exam scheduled for Monday, March 2, 2026, from 11:00 a.m. to 1:00 p.m, will require quick revision materials for students to stay prepared for the exam. This is why we are sharing sample questions created by subject matter specialists that will offer an efficient and quick way to practice and revise for the exam. The sample paper questions shared here precisely follows the most recent CISCE syllabus and marking scheme, offering students a strategic advantage before the final board examination. The questions replicate the 2026 exam schedule, and follow 80 marks for external evaluation, with an exam period of two and a half hours.

These expert-curated questions cover the full course, including essential sections such as Commercial Mathematics (GST, Banking), Algebra, Geometry, Mensuration, Trigonometry, and Statistics. By practicing these questions, students can become acquainted with step-marking criteria, time management for complex calculations. Students can also access these questions in PDF format via the direct link provided below. 

Also check: ICSE Date Sheet 2026

ICSE Class 10 Maths Sample Paper 2026 by Experts: Exam structure 

Shared here is a detailed topic-wise marks distribution of ICSE Class Maths exam paper. The exam structure 2026 is prepared by experts as per the ICSE guidelines and paper pattern 2026 for Class 10 Maths. Use the details to revise and get acquainted with the pattern well. 

Unit

Key Topics

Weightage (Approx.)

Commercial Maths

GST, Banking, Shares & Dividends

12-15 Marks

Algebra

Linear Inequations, Quadratics, Ratio & Prop, Matrices, AP/GP

22-25 Marks

Geometry

Similarity, Circles, Tangents

15-18 Marks

Mensuration

Cylinder, Cone, Sphere (Volume & SA)

10-12 Marks

Trigonometry

Identities, Heights & Distances

10-12 Marks

Statistics & Prob.

Mean/Median/Mode, Ogive, Probability

12-15 Marks

Also check: ICSE Class 10 Maths Exam Pattern 2025-26

ICSE Class 10 Maths Sample Paper 2026, By Experts

Given here are ICSE Class 10 Maths Sample Paper 2026 questions by experts. Utilise the questions shared here to practice section wise and topic based questions. 

Section A (40 Marks)

(Attempt all questions from this Section)

Q1) Choose one correct answer to the questions from the given options: [15]

(Do not copy the questions. Write the answer only)

(i) A man invests ₹9600 on ₹100 shares at ₹80. If the company pays him 18% dividend, his total dividend is

(a) ₹120

(b) ₹1200

(c) ₹2160

(d) ₹960

(ii) The CGST paid by a customer to the shopkeeper for an article which is priced ₹1200 is ₹36. The rate of GST charged is

(a) 12%

(b) 6%

(c) 3%

(d) 9%

(iii) Assertion: Mr Sharma has a Recurring Deposit with a monthly deposit of ₹500 for 4 years at 10% p.a. The amount received at maturity is ₹4900.

Reason: The amount at the time of maturity is P + I

(a) Both Assertion and Reason are true

(b) Both Assertion and Reason are false

(c) Assertion is true and Reason is false

(d) Assertion is false and Reason is true

(iv) The volume of a conical tent is 462 m3 and the area of the base is 154 m2. The height of the conical tent is

(a) 9.5 cm

(b) 9 cm

(c) 12 cm

(d) 3 cm

(v) A cylindrical metallic wire is stretched to double its length. Which of the following will NOT change for the wire after stretching?

a. Its curved surface area

b. Its radius

c. Its volume

d. Its total surface area

(vi) Two identical solid hemispheres are kept in contact to form a sphere. The ratio of the total surface areas of two hemispheres to the surface area of the sphere formed is:

a. 3:2

b. 1:1

c. 2:3

d. 2:1

(vii) The scale factor of a picture and the actual height of Sonia is 20 cm : 1.6 m. If her height in the picture is 18 cm, then her actual height is:

a. 14.4 m

b. 1.78 m

c. 2.25 m

d. 1.44 m

(viii). Assertion (A): For a collection of 11 arrayed data, median is the middle number.

Reason (R): For the data 5, 9, 7, 13, 10, 11, 10, the median is 13.

a. Both A and R are correct, and R is the correct explanation for A.

b. Both A and R are correct, and R is not the correct explanation for A.

c. A is true, but R is false.

d. Both A and R are true.

(ix). Locus of a moving point is ________ if it moves such that it keeps a fixed distance from a fixed point.

a. Circle

b. Line

c. Angle

d. Line segment

(x). The point of concurrence of the angle bisectors of a triangle is called the _______ of the triangle.

a. Centroid

b. Incenter

c. Circumcenter

d. Orthocenter

(xi). When a die is cast with numbering on its faces as shown, the ratio of the probability of getting a composite number to the probability of getting a prime number is:

a. 2:3

b. 3:2

c. 1:3

d. 1:2

2. The sequence 2, 9, 16, ... is given. Identify if the given sequence is an AP or a GP. Give reasons to support your answer.

i. Find the 20th term of the sequence.

ii. Find the difference between the sum of its first 22 and 25 terms.

3. A mathematics teacher uses a certain amount of terracotta clay to form different shaped solids. First, she turned it into a sphere of radius 7 cm and then she made a right circular cone with base radius 14 cm. Find the height of the cone so formed. Also, compare the total surface areas of the sphere and cone so formed. 

Section B (40 Marks)

(Attempt any four questions)

4. Use a graph paper to draw an ogive for the above distribution and estimate:

(a) The median wage of the workers

(b) The lower quartile wage of workers

(c) The number of workers who earn more than ₹625 daily. 

5. Shyam opened a recurring deposit account in a bank. He deposited ₹2500 per month for two years. At the time of maturity he got ₹67,500. Find:

(a) the total interest earned by Shyam.

(b) the rate of interest per annum. 

6. Five years ago, a woman's age was the square of her son's age. Ten years later her age will be twice that of her son's age. Find:

(a) The age of the son five years ago.

(b) The present age of the woman. 

7. Ravi invested rupees 8000 in 7%, Rs 100 shares at ₹80. After a year he sold these shares at ₹75 each and invested the proceeds (including the dividend) in 18%, 25 shares at 41. Find:

(a) His dividend for the first year.

(b) His annual income in the second year.

(c) The percentage increase in his return on his original investment. 

8. As observed from the top of a 100 meter high lighthouse, the angle of depression of two ships on opposite sides of it are 48° and 36° respectively. Find the distance between the 2 ships to the nearest metre. 

9.  Using the step deviation method, calculate the mean marks of the following distribution.

i) The first term of a G.P is 1. The sum of its third and fifth terms is 90. Find the common ratio of the G.P. [3]

(ii) The coordinates of the vertex A of a square ABCD are (1, 2) and the equation of the diagonal BD is x + 2y = 10. Find the equation of the other diagonal and the coordinates of the point of intersection of the two diagonals. [3]

10. Mr. Britto deposits a certain sum of money each month in a Recurring Deposit Account of a bank. If the rate of interest is 8% per annum and Mr. Britto gets ₹8088 from the bank after 3 years, find the value of his monthly instalment. 

11. The length of a verandah is 3 m more than its breadth. The numerical value of its area is equal to the numerical value of its perimeter.

(i) Taking x as the breadth of the verandah, write an equation in 'x' that represents the above statement.

(ii) Solve the equation in (i) above and hence find the dimension of the verandah

12. A hollow sphere of internal and external diameters 6 cm and 10 cm respectively is melted and recast into a cone of base diameter 14 cm. Find the height of the cone.

13. In the adjoining figure, write down:

(i) the coordinates of the points A, B and C.

(ii) the equation of the line through A, parallel to BC. [3]

14. Given a line segment AB joining the points A(-4, 6) and B(8, -3). Find:

(i) the ratio in which AB is divided by the y-axis.

(ii) find the coordinates of the point of intersection. [3]

15. The sum of some terms of a G.P. is 315 whose first term and the common ratio are 5 and 2 respectively. Find the last term and the number of terms

16. Plot points A(0,3), B(4,0), C(6,2) and D(5,0). Reflect the points as given below and write their coordinates:
(a) Reflect A on x-axis to A'.
(b) Reflect B on y-axis to B'.
(c) Reflect C on x-axis to C'.
(d) D remains invariant when reflected on the line whose equation is ______
(e) Join the points A, B, C, D, C', B, A', B' and A to form a closed figure. Name the closed figure.

16. A bag contains 5 white balls, 6 red balls and 9 green balls. A ball is drawn at random from the bag. Find the probability that the ball drawn is:
(a) green ball
(b) a white or red ball
(c) Is neither a green ball nor a white ball.

ICSE Class 10 English Maths Sample Paper 2026: Download PDF 

Students can access complete ICSE Class 10 English Maths sample paper 2026 questions, prepared by experts from the link shared here. The link to PDF contains major questions shared here for ICSE class 10. Access the direct link to download the PDF from the table shared here and start practicing. Good Luck!

Jaya Gupta
Jaya Gupta

Executive - Editorial

Jaya Gupta is an Education Content professional with over four years of experience in writing marketing and academic content, alongside a year of experience working with an indie publishing house. Currently, she is covering higher education content for Jagran Josh (Jagran New Media), leveraging her academic knowledge. She specializes in covering management, engineering, law, medical colleges, study abroad and GATE exams. She holds a Master's degree in English Literature, successfully qualified the 2024 UGC NET, and has guided more than 100 students in framing effective study-abroad academic essays. Her writing interests vary across education, creative expression, and digital culture.

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First Published: Feb 24, 2026, 14:15 IST

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