Explore the complete CTET June 2011 Mathematics Paper 1 with official answer key. Get detailed solutions, explanations, and analysis of all questions from the Central Teacher Eligibility Test (CTET) Paper 1 Mathematics section. Perfect for candidates preparing for CTET exams, this guide offers insights into key topics and strategies to excel in the test.
| FaceBook Page | Join Now |
| WhatsApp Channel | Join Now |
| Telegram Channel | Join Now |
CTET Mathematics : Paper 1
Prepare effectively for the CTET Mathematics Paper 1 with our comprehensive Study Materials, Mock Tests and Previous Year Questions. Our resource provides an extensive collection of practice papers designed to simulate the actual exam environment, helping you gain confidence and improve your problem-solving skills. Each mock test is crafted to cover a wide range of topics and question formats that are typically seen in the CTET Mathematics Paper 1, ensuring you are well-prepared for any type of question that may appear.

| Number System | Click Here |
| Addition and Subtraction | Click Here |
| Division | Click Here |
| Face Value and Place Value | Click Here |
| LCM and HCF | Click Here |
| Average | Click Here |
| Percentage | Click Here |
| Profit and Loss | Click Here |
| Speed, Distance and Time | Click Here |
| Money | Click Here |
| Measurement of Time | Click Here |
| Area and Volume | Click Here |
| Geometry and Shapes | Click Here |
| Data Handling | Click Here |
CTET June 2011 : Mathematics, Paper 1
PART - I / भाग - I
Mathematics / गणित
Direction : Answer the following questions (Q. Nos 31 to 60) by selecting the correct/most appropriate options.
निर्देश : निम्नलिखित प्रश्नों (प्रश्न संख्या 31 से 60) के उत्तर सही/सबसे उपयुक्त विकल्पों का चयन करके दीजिए।
32. “Problem solving” as a strategy of doing mathematics involves
A. estimation
B. extensive practice
C. using clues to arrive at a solution
D. activity based approach
33. Sequence the following tasks as they would be taken up while developing the understanding of shapes and space across primary class:
1. Matches the properties of 2-D shapes by observing their sides and corners
2. Describes intuitively the properties of 2-D shapes
3. Sorts 2-D shapes
4. Describes the various 2-D shapes by counting their sides, corners and diagonals
A. 3, 1, 4, 2
B. 4, 2, 1, 3
C. 3, 2, 4, 1
D. 1, 4, 2, 3
34. The purpose of a diagnostic test in mathematics is
A. to plan the question paper for the end-term examination
B. to know the gaps in children’s understanding
C. to give feedback to the parents
D. to fil the progress report
CTET Previous Year Question Papers for Mathematics
Explore comprehensive solutions and answer keys for CTET Mathematics, Paper 1 from previous years. Our collection includes detailed question papers, solutions, and expert analysis to help you prepare effectively for the Central Teacher Eligibility Test. Access valuable resources and enhance your exam strategy with real exam questions and solutions.
| CTET June 2011, Paper - 1 | Click Here |
| CTET Jan 2012, Paper - 1 | Click Here |
| CTET Nov 2012, Paper - 1 | Click Here |
| CTET July 2013, Paper - 1 | Click Here |
| CTET Feb 2014, Paper - 1 | Click Here |
| CTET Sep 2014, Paper - 1 | Click Here |
| CTET Feb 2015, Paper - 1 | Click Here |
| CTET Sep 2015, Paper - 1 | Click Here |
| CTET Jan 2016, Paper - 1 | Click Here |
| CTET Feb 2016, Paper - 1 | Click Here |
| CTET Sep 2016, Paper - 1 | Click Here |
| CTET Dec 2018, Paper - 1 | Click Here |
| CTET Dec 2019, Paper - 1 | Click Here |
| CTET July 2019, Paper - 1 | Click Here |
| CTET Jan 2021, Paper - 1 | Click Here |
| CTET Dec 2022, Paper - 1 | Click Here |
| CTET Jan 2022, Paper - 1 | Click Here |
| CTET Aug 2023, Paper - 1 | Click Here |
| CTET Jan 2023, Paper - 1 | Click Here |
| CTET Jan 2024, Paper - 1 | Click Here |
| CTET July 2024, Paper - 1 | Click Here |
| CTET Dec 2024, Paper - 1 | Click Here |
35. When faced with word problems, Rajan usually asks “Should I ad or subtract?”
“Should I multiply or divide?”. Such questions suggest
A. Rajan cannot ad and multiply
B. Rajan seeks opportunities to disturb the class
C. Rajan has problems in comprehending language
D. Rajan lacks understanding of number operations
36. A rhombus has diagonals of length 8 cm and 6 cm. Find its perimeter.
A. 28 cm
B. 18 cm
C. 20 cm
D. 24 cm
37. To introduce the concept of area, a teacher can start with
A. explaining of formulae for finding area of figures of different shapes
B. comparing area of any figure with the help of different objects like palm, leaf, pencil, notebook, etc.
C. calculating area of a rectangle by finding length and breadth of a rectangle and using the formula for area of a rectangle (i.e. length × breadth)
D. calculating area of figures with the help of counting unit square
38. The NCF (205) considers that Mathematics involves ‘a certain way of thinking and reasoning’. From the statements given below, pick out on which does not reflect the above principle:
A. Giving students set formulae to solve the numerical questions
B. The way the material presented in the textbooks is written
C. The activates and exercises chosen for the class
D. The method by which it is taught
Mathematics : Chapter, Paper 1
| Mathematics Topics | Click Here |
| Pedagogy of Mathematics | Click Here |
| Mathematics MCQ Question | Click Here |
| Previous Year Question | Click Here |
40. 407928 is read as
A. Four lakh seven thousand nine hundred twenty eight
B. Four lakh seventy nine thousand twenty eight
C. Forty seven thousand nine hundred twenty eight
D. Forty thousand nine hundred twenty eight
41. Sequence the following tasks as they are taken up while developing the concept of measurement:
1. Learners use standard units to measure length.
2. Learners use non-standard units to measure length.
3. Learners verify objects using simple observation.
4. Learners understand the relationship between metric units.
A. 4, 1, 3, 2
B. 1, 2, 4, 3
C. 2, 1, 3, 4
D. 3, 2, 1, 4
42. If an operator Å is defined as
4⊕3 = 4 + 5 + 6
5⊕4 = 5 + 6 + 7 + 8
6⊕4 = 6 + 7 + 8 + 9
what will n 8 be equal to?
A. n + 36
B. n + 28
C. 8n + 28
D. 8n + 36
44. To be a “god” mathematician one must be able to
A. master the techniques of answering questions
B. memories most of the formulae
C. solve the problem in no time
D. understand, apply and make connections across the concepts
YouTube Channel
| Assam TET Academy | Subscribe Now |
| Career Niyog | Subscribe Now |
45. The weight of some mangoes is 2 kg 60 g and that of some apples is 1 kg 450 g. The weight of the mangoes is greater than that of the apples by
A. 150 g
B. 4 kg 50 g
C. 1 kg 150 g
D. 1 kg 20 g
46. The chapters in the NCERT textbook of mathematics of Class-IV have tiles like “The Junk Seller”, “Trip to Bhopal”, “The Way the World Looks”. This shift has ben done to
A. know about selling junk and traveling
B. challenge the students to guess the mathematical content in the chapters
C. make them understand differently
D. make it interesting by relating it to everyday life
49. To introduce the concept of fractions, a teacher can begin with
A. identifying fractional parts of things around them
B. identifying numerators and denominators of different fractions
C. finding fractions on a number line
D. writing fractions in the form of a/b where b≠0
51. The length of a rectangle is ‘l’ and its width is half of its length. What will be the perimeter of the rectangle if the length is doubled keeping the width same ?
A. 3l
B. 4l
C. 5l
D. 6l
Previous Year Question Papers For CTET, Paper I
Explore comprehensive solutions and answer keys for CTET Mathematics, Paper 1 from previous years. Our collection includes detailed question papers, solutions, and expert analysis to help you prepare effectively for the Central Teacher Eligibility Test. Access valuable resources and enhance your exam strategy with real exam questions and solutions.
| CDP | Click Here |
| Mathematics | Click Here |
| EVS | Click Here |
| English | Click Here |
| Hindi | Click Here |
| Assamese | Click Here |
| Bengali | Click Here |
52. Which is true for a hexagonal pyramid ?
A. It has six hexagonal faces joined by six rectangular faces
B. It has six faces and each face is a hexagon
C. It has a hexagonal base with six triangular faces meting at a point
D. It has two hexagonal faces and six rectangular faces
53. How many 4-digit numbers are there in the Hindu Arabic Numeration System ?
A. 900
B. 9
C. 899
D. 99
55. The number 49532 rounded of to the nearest thousand is
A. 500
B. 4900
C. 4950
D. 4100
56. In the following, which is the greatest number ?
A. (2 + 2 + 2)2
B. (4)2
C. (2 × 2 × 2)2
D. [(2 + 2)2]2
Previous Year Question Papers For CTET, Paper II
Explore comprehensive solutions and answer keys for CTET Paper 2 from previous years. Our collection includes detailed question papers, solutions, and expert analysis to help you prepare effectively for the Central Teacher Eligibility Test. Access valuable resources and enhance your exam strategy with real exam questions and solutions.
| CDP | Click Here |
| Maths & Science | Click Here |
| Social Stuies | Click Here |
| English | Click Here |
| Hindi | Click Here |
| Assamese | Click Here |
| Bengali | Click Here |
58. When teaching addition of fractions, a teacher came across the following error
1/2 + 1/3 = 2/5
What remedial action can the teacher take in such a situation?
A. Help the child to understand the concept of LCM
B. Ask the child to practice as much as she can
C. No intervention is needed because she will understand as she grows
D. Help the child to understand the magnitude of each fraction
59. Vikas teaches mathematics to a class of 56 students. He believes that conducting a test is effective if the feedback is given immediately. He conducted a short class test of 10 marks. What is the best possible way of giving the feedback effectively ?
A. Pick out any copy at random and discus the method followed in the copy on the board
B. He can let the students check each other’s answer
C. He can explain the solution of each problem on the board and ask the students to check their answer on their own
D. He can have a whole class discussion on ways in which they have got their solutions and which is the effective strategy to arrive at he correct answer
60. When teaching ‘shapes’, a teacher can plan a trip of historical places as
A. shapes are an integral part of any architecture and such trips encourage connections across disciplines
B. she has completed most of the syllabus well in time and needs to provide leisure
C. it would be a god break from the routine mathematics class and an opportunity to improve communicative skills
D. field trips have ben recommended by CBSE, so they are a must
Study Materials (AssamTET.com)
| Assam TET-LP | Assam TET-UP | CTET - Paper 1 |
| CTET - Paper 2 | ADRE Grade 3 | ADRE Grade 4 |
| Assam Police | D.El.Ed | Class - 10 |
| Asaam TET-GT | Assam TET-PGT | Class - 12 |
Design & Developed by Assam TET Academy
Copyright © 2026 Assam TET | All rights reserved