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Paper Generated!

Class 10 Maths · 25 Qs

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Subject

Mathematics

Class

Class 10

Board

CBSE

Questions

25

1. Solve: 2x² + 5x – 3 = 0
2. Find the HCF of 96 and 404.
3. The sum of reciprocals of Rehman's ages...
⚡ Generated in 3s
The Problem

Every teacher struggles with paper creation

We talk to hundreds of tuition teachers. Here's what keeps them up at night.

Hours Wasted on Manual Paper Creation

Teachers spend 2–3 hours every week manually creating question papers — time that should go into teaching.

Inconsistent Paper Quality

Without a structured system, paper difficulty varies wildly. Students suffer from uneven preparation.

No Tech-Friendly Tool for Indian Teachers

Generic tools don't understand CBSE patterns, Indian syllabi, or Hindi-medium requirements.

The Solution

CraftExam does the heavy lifting for you

Stop wasting teaching time on admin work. Let AI generate perfect papers while you focus on your students.

AI-Powered Question Generation

Our AI understands CBSE syllabus patterns and generates relevant, difficulty-calibrated questions instantly.

Generate in Under 30 Seconds

Select subject, class, chapters, and difficulty. Click generate. Download your print-ready PDF.

CBSE & ICSE Aligned

Questions follow official board patterns, marking schemes, and question-type distribution.

Track Performance Over Time

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Inside CraftExam

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Subject

Mathematics

Class

Class 10

Board

CBSE

Questions

25 Questions

Difficulty

Mixed

Chapters

All Chapters

12

Papers Generated

1 left

Free Remaining

2.4 hrs/wk

Avg. Time Saved

How It Works

3 steps to your perfect paper

No technical skills. No design work. Just professional papers in seconds.

01

Choose Your Settings

Select your subject, class, board (CBSE/ICSE), chapters, number of questions, and difficulty level.

02

AI Generates Your Paper

Our AI engine creates a balanced question paper following board patterns in under 30 seconds.

03

Download & Print

Preview your paper, make edits if needed, then download a print-ready PDF instantly.

Sample Output

Real exam quality — in 30 seconds

Every paper CraftExam generates looks exactly like this — properly formatted, ready to print, and indistinguishable from a hand-crafted board-style paper.

Class_10_Maths_CBSE_Sample.pdf

Central Board of Secondary Education

Class X — Mathematics (Standard)

Sample Question Paper — Annual Examination (2025–26)

Subject: Mathematics (Std)

Board: CBSE

Class: X

Time Allowed: 3 Hours

Maximum Marks: 80

Set: 1

General Instructions

  1. This question paper contains five sections — A, B, C, D, and E.
  2. Section A has 20 MCQs carrying 1 mark each (total 20 marks).
  3. Section B has 5 Very Short Answer questions of 2 marks each (total 10 marks).
  4. Section C has 6 Short Answer questions of 3 marks each (total 18 marks).
  5. Section D has 4 Long Answer questions of 5 marks each (total 20 marks).
  6. Section E has 3 Case Study questions of 4 marks each (total 12 marks).
  7. Internal choices are provided in 2 questions of Section B, 2 of Section C, and 2 of Section D.
  8. Use of calculators is not permitted. All working must be shown clearly.

SECTION – A

Multiple Choice Questions (1 × 20 = 20 Marks)

Choose the most appropriate option for each question.

1.Which of the following is an irrational number?
(a)√9
(b)√16
(c)√7
(d)√49
2.If the HCF of two numbers is 6 and their LCM is 120, and one of the numbers is 24, then the other number is:
(a)28
(b)30
(c)36
(d)40
3.The roots of the quadratic equation 3x² − 7x + 2 = 0 are:
(a)1/3 and 2
(b)−1/3 and 2
(c)1/3 and −2
(d)2/3 and 1
4.The 15th term of the arithmetic progression 3, 7, 11, 15, … is:
(a)55
(b)57
(c)59
(d)61
5.If tan θ = 4/3, then sin θ equals:
(a)4/5
(b)3/5
(c)3/4
(d)5/4
6.The probability that a randomly chosen two-digit number is a multiple of 7 is:
(a)13/90
(b)7/45
(c)11/90
(d)2/15

⋯ more questions in the full paper ⋯


SECTION – B

Very Short Answer Questions (2 × 5 = 10 Marks)

Answer each question in 2–3 steps. Each question carries 2 marks.

21.Find the value of k for which the pair of linear equations kx + 3y = k − 2 and 12x + ky = k has no solution.[2 marks]
22.In triangle PQR, if PQ = 12 cm and the angle bisector from R meets PQ at S such that PS = 4 cm, find SR if QR = 9 cm.[2 marks]

(Use the Angle Bisector Theorem)

⋯ more questions in the full paper ⋯


SECTION – C

Short Answer Questions (3 × 6 = 18 Marks)

Answer each question showing complete steps. Each question carries 3 marks.

26.Prove that (sin θ + cosec θ)² + (cos θ + sec θ)² = 7 + tan²θ + cot²θ.[3 marks]
27.A hemispherical bowl of radius 9 cm is filled completely with water. This water is poured into small cylindrical glasses each of diameter 3 cm and height 4 cm. How many glasses can be filled completely?[3 marks]

⋯ more questions in the full paper ⋯


SECTION – D

Long Answer Questions (5 × 4 = 20 Marks)

Show all working clearly. Internal choice is provided in Q33 and Q34.

32.A train travels a distance of 480 km at a uniform speed. If the speed had been 8 km/h more, the train would have taken 2 hours less for the same journey. Find the original speed of the train.[5 marks]
OR
Two taps A and B together can fill a tank in 6 hours. Tap A alone fills the tank 5 hours faster than tap B alone. Find the time each tap would take to fill the tank independently.[5 marks]

⋯ more questions in the full paper ⋯


SECTION – E

Case Study Based Questions (4 × 3 = 12 Marks)

Read each passage carefully before answering the questions.

Case Study – 1 (Q37)

The school annual fundraiser offers two types of entry tickets — Standard (₹25 each) and Premium (₹50 each). On the opening day, a total of 420 tickets were sold, and the total revenue collected was ₹14,250. The organiser wants to analyse the distribution and plan seating accordingly. Answer the following questions based on this situation.

(i) Set up a pair of linear equations to represent the above situation. [1 mark]

(ii) Find the number of Standard and Premium tickets sold on the opening day. [2 marks]

(iii) If the Premium section has 40 fewer seats than 3 times the number of Standard-ticket holders, verify whether the seating plan is consistent with the solution. [1 mark]

⋯ 2 more case studies in the full paper ⋯


— End of Question Paper —

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