Chapter 15: 5 Full-Length Mock Tests (Paper 1: Mathematics Section) 📝⏱️
Welcome, PSTET Aspirants! 🌟
You've reached the final frontier of your preparation! This chapter contains 5 full-length mock tests designed to simulate the actual PSTET Paper 1 Mathematics section. Each test has 30 questions following the official pattern: 15 Content Questions and 15 Pedagogy Questions .
These time-bound exercises will help you:
Improve your speed and accuracy ⚡
Identify your strengths and weaknesses 🔍
Get comfortable with the exam format 📋
Build confidence before the big day 💪
Let's begin the final countdown! 🚀
PSTET Paper 1 Mathematics: Exam Pattern at a Glance 📊
Strategy Tip: Since there's no negative marking, attempt all questions! Even if you're unsure, make an educated guess .
Mock Test 1 📝
Time: 35 Minutes | Total Questions: 30 | Marks: 30
Section A: Content Questions (1-15)
1. The place value of 6 in 5,62,348 is:
a) 6
b) 600
c) 60,000
d) 6,000
2. 345 + 287 = ?
a) 622
b) 632
c) 522
d) 532
3. 504 - 287 = ?
a) 217
b) 227
c) 317
d) 207
4. Which of the following is the smallest 4-digit number formed using digits 3, 0, 7, 1 (using each digit only once)?
a) 0137
b) 1037
c) 1073
d) 1307
5. 15 × 12 = ?
a) 150
b) 170
c) 180
d) 190
6. 144 ÷ 12 = ?
a) 10
b) 11
c) 12
d) 13
7. Convert 7 metres 45 centimetres into centimetres:
a) 745 cm
b) 7045 cm
c) 7450 cm
d) 70045 cm
8. 3 kg 250 g + 2 kg 750 g = ?
a) 5 kg 1000 g
b) 6 kg
c) 5 kg 500 g
d) 6 kg 500 g
9. A bottle contains 2 litres 500 ml of juice. How many 250 ml glasses can be filled?
a) 8 glasses
b) 10 glasses
c) 12 glasses
d) 15 glasses
10. If 6 notebooks cost ₹150, what is the cost of 10 notebooks?
a) ₹200
b) ₹225
c) ₹250
d) ₹275
11. What time is shown when the hour hand is between 8 and 9, and the minute hand is at 6?
a) 8:06
b) 8:30
c) 9:30
d) 8:60
12. How many minutes are there in 4 hours 15 minutes?
a) 240 minutes
b) 245 minutes
c) 255 minutes
d) 415 minutes
13. Identify the pattern: 3, 6, 11, 18, 27, ___ , ___ .
a) 36, 47
b) 38, 51
c) 40, 55
d) 39, 54
14. In a pictograph, one symbol represents 5 children. If there are 9 symbols for "Football", how many children like football?
a) 9 children
b) 14 children
c) 45 children
d) 54 children
15. The product of two numbers is 864 and their quotient is 6. The sum of numbers is:
a) 60
b) 84
c) 96
d) 120
Section B: Pedagogy Questions (16-30)
16. According to NCF 2005, the main aim of teaching mathematics at the primary level is to:
a) Develop speed in calculations
b) Develop the child's ability to mathematize
c) Prepare students for competitive exams
d) Complete the textbook syllabus
17. A child solves 53 - 27 = 34. This error indicates:
a) Lack of practice
b) Misunderstanding of borrowing concept
c) Carelessness
d) Poor memory
18. Which of the following is a low-cost teaching-learning material for teaching place value?
a) Plastic base-ten blocks
b) Bundles of ice cream sticks
c) Laptop with math software
d) Commercial place value chart
19. The process of identifying specific learning difficulties and designing interventions is called:
a) Evaluation
b) Diagnosis and Remediation
c) Assessment for learning
d) Continuous assessment
20. When a child counts on fingers to solve 7 + 4, this strategy is:
a) Inappropriate and should be discouraged
b) Developmentally appropriate at certain stages
c) A sign of learning disability
d) Only for slow learners
21. According to Piaget, children in primary grades (7-11 years) are in which stage?
a) Sensorimotor stage
b) Pre-operational stage
c) Concrete operational stage
d) Formal operational stage
22. Asking a child "How did you get that answer?" helps the teacher to:
a) Check if the answer is correct
b) Understand the child's thinking process
c) Give marks for explanation
d) Identify careless mistakes only
23. Using the local market as a resource for teaching money is an example of:
a) Activity-based learning
b) Community mathematics
c) Textbook teaching
d) Remedial teaching
a) Continuous and Comprehensive Evaluation
b) Central Council of Education
c) Continuous Calculation Exercise
d) Comprehensive Child Evaluation
25. Which of the following is an example of Assessment FOR Learning?
a) Term-end examination
b) Observing students during group work
c) Final board examination
d) Unit test for report card
26. A portfolio in mathematics assessment is:
a) A folder containing all test papers
b) A collection of student work showing progress over time
c) A record of attendance
d) A file of lesson plans
27. The main purpose of error analysis in mathematics is to:
a) Assign grades to students
b) Understand children's thinking and misconceptions
c) Compare students with each other
d) Identify what students don't know
28. According to NEP 2020, Foundational Literacy and Numeracy (FLN) aims to achieve universal foundational skills by:
a) 2020
b) 2025
c) 2030
d) 2040
29. A teacher should view children's errors in mathematics as:
a) Failures to be penalized
b) Windows into children's thinking
c) Signs of low intelligence
d) Reasons to lower grades
30. The concept of "zero" is best introduced to young children by:
a) Writing '0' on the board
b) Showing an empty set or container
c) Memorizing that 0 means nothing
d) Solving problems like 5 - 5 = 0
Mock Test 2 📝
Time: 35 Minutes | Total Questions: 30 | Marks: 30
Section A: Content Questions (1-15)
1. 567 + 289 = ?
a) 846
b) 856
c) 746
d) 756
2. 705 - 468 = ?
a) 237
b) 247
c) 337
d) 243
3. Which number is the greatest?
a) 4,567
b) 4,576
c) 4,657
d) 4,675
4. 18 × 7 = ?
a) 126
b) 136
c) 116
d) 146
5. 225 ÷ 15 = ?
a) 12
b) 15
c) 18
d) 21
6. What is the remainder when 79 is divided by 8?
a) 5
b) 6
c) 7
d) 8
7. 4 km 350 m is equal to:
a) 4350 m
b) 4035 m
c) 435 m
d) 40035 m
8. A bag of wheat weighs 12 kg 500 g. What is its weight in grams?
a) 12500 g
b) 12050 g
c) 1250 g
d) 120500 g
9. 3 litres 250 ml - 1 litre 500 ml = ?
a) 1 litre 750 ml
b) 2 litre 750 ml
c) 1 litre 250 ml
d) 2 litre 250 ml
10. If a dozen eggs cost ₹72, what is the cost of 3 eggs?
a) ₹12
b) ₹15
c) ₹18
d) ₹24
11. How many days are there in February in a non-leap year?
a) 28 days
b) 29 days
c) 30 days
d) 31 days
12. A school starts at 8:15 AM and closes at 2:30 PM. How long is the school day?
a) 6 hours 15 minutes
b) 5 hours 45 minutes
c) 6 hours 30 minutes
d) 5 hours 15 minutes
13. Complete the pattern: 2, 5, 10, 17, 26, ___ , ___ .
a) 35, 46
b) 37, 50
c) 38, 52
d) 36, 47
14. The mode of the data: 4, 5, 6, 4, 7, 4, 8, 5 is:
a) 4
b) 5
c) 6
d) 7
15. If a : b = 2 : 3 and b : c = 4 : 5, then a : c = ?
a) 8 : 15
b) 2 : 5
c) 3 : 5
d) 4 : 5
Section B: Pedagogy Questions (16-30)
16. According to NCF 2005, mathematics teaching should focus on:
a) Rigorous problem solving only
b) Explorations of patterns, estimation, and informal learning
c) Memorization of formulas
d) Speed tests and competitions
17. A student says "1/2 is smaller than 1/4 because 2 is smaller than 4." This is an example of:
a) Conceptual error
b) Procedural error
c) Careless error
d) Factual error
18. The "concrete → pictorial → abstract" progression in mathematics teaching means:
a) Start with symbols, then pictures, then objects
b) Start with objects, then pictures, then symbols
c) Use only one method depending on the topic
d) Avoid using objects as they distract children
19. Which of the following is NOT a principle of mathematics curriculum construction?
a) Principle of child-centeredness
b) Principle of correlation with life
c) Principle of covering maximum syllabus
d) Principle of activity-based learning
20. A child in Class II can count numbers but cannot add single-digit numbers. The most appropriate remedial strategy is:
a) Give more worksheets
b) Use concrete objects like counters
c) Ask parents to teach at home
d) Move to two-digit addition
21. The language of mathematics includes all EXCEPT:
a) Symbols and notations
b) Specialized vocabulary
c) Colloquial everyday language
d) Visual representations
22. A teacher invites a shopkeeper to class to talk about how he uses mathematics. This is an example of:
a) Community mathematics
b) Textbook teaching
c) Formal assessment
d) Remedial teaching
23. Anecdotal records in mathematics assessment are:
a) Test scores recorded over time
b) Brief narrative descriptions of significant incidents
c) Attendance records
d) Homework completion records
24. The difference between Assessment OF Learning and Assessment FOR Learning is:
a) OF learning is formative, FOR learning is summative
b) OF learning is summative, FOR learning is formative
c) Both are the same
d) OF learning is for students, FOR learning is for teachers
25. Which of the following is an appropriate activity for teaching the concept of "dozen"?
a) Memorizing that 1 dozen = 12
b) Counting 12 eggs in an egg carton
c) Writing "1 dozen = 12" ten times
d) Reading about dozens in textbook
26. The term "mathematization" refers to:
a) Memorizing mathematical formulas
b) Developing the ability to think and express mathematically
c) Solving complex calculations quickly
d) Using calculators in math class
27. A child says "I'm just not good at math." This statement reflects:
a) Factual accuracy
b) Math anxiety or fixed mindset
c) Proper self-assessment
d) Teacher's evaluation
28. Which of the following is an appropriate adaptation for a gifted student in mathematics?
a) Give them more worksheets of the same level
b) Provide enrichment activities and open-ended problems
c) Ask them to help slower students all the time
d) Move them to the next grade's content
29. The main purpose of homework in mathematics should be:
a) To complete the syllabus
b) To provide additional practice
c) To keep students occupied
d) To assign grades
30. Using a number line to teach addition helps children understand:
a) The commutative property visually
b) The concept of "jumping forward"
c) Both a and b
d) Only subtraction
Mock Test 3 📝
Time: 35 Minutes | Total Questions: 30 | Marks: 30
Section A: Content Questions (1-15)
1. The smallest 4-digit number formed using digits 5, 0, 3, 9 (using each digit only once) is:
a) 0359
b) 3059
c) 3095
d) 5039
2. Which number is 500 less than 7,234?
a) 6,734
b) 6,834
c) 7,734
d) 6,724
3. 48 × 5 = ?
a) 200
b) 240
c) 280
d) 320
4. 630 ÷ 7 = ?
a) 80
b) 90
c) 100
d) 110
5. Which fraction is equivalent to 3/4?
a) 6/7
b) 9/12
c) 12/15
d) 15/20
6. The improper fraction 11/4 can be written as:
a) 2 3/4
b) 3 1/4
c) 2 1/4
d) 3 3/4
7. 6 m 75 cm + 3 m 45 cm = ?
a) 10 m 20 cm
b) 9 m 120 cm
c) 10 m 120 cm
d) 9 m 20 cm
8. A container holds 3 litres 750 ml of oil. How much oil will 3 such containers hold?
a) 10 litres 250 ml
b) 11 litres 250 ml
c) 9 litres 750 ml
d) 12 litres
9. Which is heavier: 5 kg iron or 5 kg cotton?
a) Iron
b) Cotton
c) Both are equal
d) Cannot be compared
10. Riya had ₹750. She bought a dress for ₹425.50 and shoes for ₹299.75. How much money is left?
a) ₹24.75
b) ₹25.75
c) ₹34.75
d) ₹35.75
11. How many months have 30 days?
a) 4 months
b) 5 months
c) 6 months
d) 7 months
12. A train leaves at 10:20 AM and reaches at 3:45 PM. What is the duration of the journey?
a) 5 hours 25 minutes
b) 5 hours 15 minutes
c) 4 hours 25 minutes
d) 4 hours 15 minutes
13. Complete the pattern: 1, 1, 2, 3, 5, 8, 13, ___ , ___ .
a) 20, 33
b) 21, 34
c) 22, 35
d) 19, 32
14. The mean of 12, 15, 18, 21, 24 is:
a) 15
b) 18
c) 20
d) 22
15. The perimeter of a rectangle with length 15 cm and breadth 10 cm is:
a) 25 cm
b) 50 cm
c) 150 cm
d) 100 cm
Section B: Pedagogy Questions (16-30)
16. According to Piaget, a child who believes that spreading out objects changes their number has not developed:
a) Reversibility
b) Conservation of number
c) Transitivity
d) Seriation
17. Vygotsky's concept of "Zone of Proximal Development" refers to:
a) What a child can do independently
b) What a child can do with help
c) What a child cannot do even with help
d) The gap between actual and potential development
18. In Vygotsky's theory, the support provided to help a child learn is called:
a) Scaffolding
b) Assimilation
c) Reinforcement
d) Conditioning
19. Which of the following is an example of a concrete learning experience in mathematics?
a) Solving 20 addition problems on paper
b) Adding using blocks or counters
c) Watching a video about addition
d) Listening to the teacher explain addition
20. A teacher uses "think-pair-share" during mathematics class. This strategy promotes:
a) Individual work only
b) Collaborative learning and communication
c) Silent reading
d) Teacher-centered instruction
21. The main purpose of using manipulatives in mathematics teaching is to:
a) Keep students occupied
b) Make abstract concepts concrete
c) Replace textbooks
d) Reduce teacher's work
22. Which of the following is NOT a benefit of group work in mathematics?
a) Students learn from each other
b) It develops social skills
c) It allows for multiple perspectives
d) It always ensures all students participate equally
23. A teacher should use open-ended questions in mathematics to:
a) Get quick answers
b) Encourage multiple approaches and thinking
c) Save time
d) Test factual recall
24. The main challenge in teaching word problems is:
a) Children don't like stories
b) The language can be difficult for some children
c) They take too much time
d) They are not in the syllabus
25. A teacher should help children solve word problems by:
a) Teaching keywords only
b) Encouraging them to visualize and draw
c) Giving the answer directly
d) Avoiding word problems altogether
26. Signs of math anxiety in students include all EXCEPT:
a) Avoiding math tasks
b) Rushing through work
c) Showing confidence and enjoyment
d) Physical symptoms like headache during math
27. A teacher can reduce math anxiety by:
a) Creating a safe environment where mistakes are okay
b) Focusing only on correct answers
c) Giving timed tests daily
d) Comparing students with each other
28. Growth mindset in mathematics means believing that:
a) Math ability is fixed at birth
b) Math ability can grow with effort and learning
c) Only some people can do math
d) Math is only for geniuses
29. A teacher should praise students for:
a) Being smart
b) Effort, strategies, and persistence
c) Getting answers quickly
d) Being better than others
30. Differentiated instruction means:
a) Teaching all students the same way
b) Adapting content, process, or product based on student readiness
c) Grouping students by ability permanently
d) Giving different textbooks to different students
Mock Test 4 📝
Time: 35 Minutes | Total Questions: 30 | Marks: 30
Section A: Content Questions (1-15)
1. The Roman numeral for 64 is:
a) LXIV
b) LXV
c) XLIV
d) LXVI
2. The LCM of 15 and 20 is:
a) 30
b) 40
c) 60
d) 80
3. 125 × 6 = ?
a) 650
b) 700
c) 750
d) 800
4. 480 ÷ 8 = ?
a) 50
b) 60
c) 70
d) 80
5. Which of the following is a proper fraction?
a) 7/5
b) 9/8
c) 4/9
d) 11/10
6. 3.75 + 2.25 = ?
a) 5.90
b) 6.00
c) 5.00
d) 6.50
7. The area of a square with side 12 cm is:
a) 24 cm²
b) 48 cm²
c) 144 cm²
d) 121 cm²
8. Which of the following is NOT a unit of capacity?
a) Litre
b) Millilitre
c) Gram
d) Kilolitre
9. If 8 pens cost ₹120, what is the cost of 12 pens?
a) ₹150
b) ₹160
c) ₹170
d) ₹180
10. How many weeks are there in a year (approximately)?
a) 48 weeks
b) 50 weeks
c) 52 weeks
d) 54 weeks
11. A bus leaves at 9:35 AM and reaches at 1:20 PM. How long is the journey?
a) 3 hours 45 minutes
b) 4 hours 45 minutes
c) 3 hours 35 minutes
d) 4 hours 35 minutes
12. Complete the pattern: 2, 6, 12, 20, 30, ___ , ___ .
a) 40, 52
b) 42, 56
c) 44, 60
d) 38, 48
13. The median of 5, 8, 12, 15, 18 is:
a) 8
b) 12
c) 15
d) 10
14. If one angle of a triangle is 90° and another is 45°, the third angle is:
a) 30°
b) 45°
c) 60°
d) 90°
15. 8.5 - 3.75 = ?
a) 4.75
b) 5.25
c) 4.25
d) 5.75
Section B: Pedagogy Questions (16-30)
16. The process by which children fit new information into existing mental structures is called:
a) Accommodation
b) Assimilation
c) Equilibration
d) Adaptation
17. When children must change their existing mental structures to incorporate new information, this is called:
a) Assimilation
b) Accommodation
c) Conservation
d) Reversibility
18. According to Piaget, cognitive conflict that drives learning is called:
a) Equilibrium
b) Disequilibrium
c) Assimilation
d) Schema
19. Which of the following is an example of a formative assessment technique?
a) Annual examination
b) Observation during group work
c) Final project grade
d) Term-end report card
20. A teacher notices that a student is able to solve problems but cannot explain how. This indicates:
a) Strong conceptual understanding
b) Possible procedural understanding without conceptual grasp
c) Good communication skills
d) Nothing significant
21. The main advantage of peer tutoring in mathematics is:
a) It reduces teacher's work
b) Students learn from each other in a comfortable setting
c) It is easy to organize
d) It covers the syllabus quickly
22. According to NCF 2005, mathematics curriculum should be:
a) Rigid and fixed
b) Flexible and connected to life
c) Only for high achievers
d) Focused on memorization
23. The NEP 2020 recommends teaching mathematics in the mother tongue up to at least:
a) Class 2
b) Class 5
c) Class 8
d) Class 10
24. The higher aim of teaching mathematics according to NCF 2005 is to:
a) Develop numeracy skills
b) Develop problem-solving and reasoning abilities
c) Prepare for competitive exams
d) Complete the syllabus
25. The narrow aim of teaching mathematics refers to:
a) Developing thinking skills
b) Developing useful proficiencies like number operations
c) Appreciating mathematical beauty
d) Understanding mathematical history
26. The structure of mathematics includes all EXCEPT:
a) Concepts
b) Facts
c) Procedures
d) Opinions
27. A student who knows that 6 × 4 = 24 but cannot explain why demonstrates:
a) Conceptual understanding
b) Procedural knowledge without conceptual understanding
c) Both conceptual and procedural understanding
d) Giftedness
28. The best way to teach mathematical concepts is to:
a) Start with abstract symbols
b) Start with concrete experiences
c) Avoid manipulatives
d) Focus only on practice
29. A child who can add but cannot solve word problems may have difficulty with:
a) Computation
b) Language comprehension
c) Both a and b
d) None of the above
30. The main purpose of a diagnostic test in mathematics is to:
a) Assign grades
b) Identify specific learning gaps
c) Compare students
d) Fulfill school requirements
Mock Test 5 📝
Time: 35 Minutes | Total Questions: 30 | Marks: 30
Section A: Content Questions (1-15)
1. The number 7,892 rounded to the nearest hundred is:
a) 7,800
b) 7,900
c) 7,890
d) 8,000
2. Which of the following is a prime number?
a) 39
b) 41
c) 49
d) 51
3. 250 × 4 = ?
a) 800
b) 900
c) 1000
d) 1100
4. 720 ÷ 9 = ?
a) 70
b) 80
c) 90
d) 100
5. The fraction 4/7 in words is:
a) Four-seventh
b) Four-sevenths
c) Fourth-seventh
d) Fourth-sevenths
6. Which fraction is the smallest?
a) 1/3
b) 1/4
c) 1/5
d) 1/6
7. 8 m 45 cm - 3 m 75 cm = ?
a) 4 m 70 cm
b) 5 m 70 cm
c) 4 m 30 cm
d) 5 m 30 cm
8. A sack of rice weighs 35 kg 750 g. Another sack weighs 28 kg 500 g. What is their total weight?
a) 64 kg 250 g
b) 63 kg 1250 g
c) 64 kg 1250 g
d) 63 kg 250 g
9. 7 litres - 3 litres 450 ml = ?
a) 3 litres 550 ml
b) 4 litres 550 ml
c) 3 litres 450 ml
d) 4 litres 450 ml
10. Rohan bought a book for ₹275.50 and gave ₹500 to the shopkeeper. How much change will he get?
a) ₹224.50
b) ₹225.50
c) ₹224.00
d) ₹225.00
11. How many months have 31 days?
a) 5 months
b) 6 months
c) 7 months
d) 8 months
12. If a movie starts at 4:45 PM and ends at 7:10 PM, what is its duration?
a) 2 hours 25 minutes
b) 2 hours 35 minutes
c) 3 hours 25 minutes
d) 3 hours 35 minutes
13. Complete the pattern: 81, 27, 9, 3, ___ , ___ .
a) 1, 0
b) 1, 1/3
c) 0, -3
d) 2, 1
14. In a bar graph, the bar for "Cricket" is 6 cm high. If the scale is 1 cm = 8 students, how many students like cricket?
a) 48 students
b) 42 students
c) 56 students
d) 40 students
15. The product of two numbers is 3600 and their LCM is 180. Their HCF is:
a) 20
b) 18
c) 16
d) 24
Section B: Pedagogy Questions (16-30)
16. According to NCF 2005, mathematics is considered a "science of patterns" because:
a) It has many formulas
b) It studies regularities in numbers, shapes, and nature
c) It uses patterns in teaching
d) It is predictable
17. A student writes 47 + 38 = 715. This is an example of:
a) Conceptual error (place value misunderstanding)
b) Procedural error
c) Careless error
d) Factual error
18. A student writes 8 × 7 = 54. This is likely a:
a) Conceptual error
b) Procedural error
c) Careless error (fact not memorized)
d) None of the above
19. Remedial teaching should begin with:
a) The most difficult concepts
b) The child's existing knowledge
c) New topics
d) Grade-level content
20. Which of the following is an example of a remedial activity for place value errors?
a) More worksheets
b) Using bundles of sticks to represent tens and ones
c) Moving to higher place values
d) Ignoring the error
21. A teacher should involve parents in addressing mathematical difficulties by:
a) Blaming them for the problem
b) Sharing strategies they can use at home
c) Asking them to teach the content
d) Ignoring them
22. The main purpose of diagnostic tests is to:
a) Assign grades
b) Identify specific learning gaps
c) Compare students
d) Fulfill school requirements
23. A diagnostic test should be followed by:
a) No action
b) Remedial teaching
c) Promotion to next grade
d) Punishment
24. Which of the following is an example of a co-scholastic aspect in mathematics CCE?
a) Addition skills
b) Problem-solving attitude
c) Multiplication facts
d) Geometry knowledge
a) Reduce the burden of exams
b) Make assessment holistic and regular
c) Focus only on academics
d) Eliminate all tests
26. A teacher records observations of students during group work. This is part of:
a) Summative assessment
b) Formative assessment
c) Term-end evaluation
d) Final grading
27. The best way to conclude a mathematics lesson is to:
a) Assign homework
b) Summarize key learning and ask reflection questions
c) Move to next topic immediately
d) Give a test
28. Mathematics is introduced in primary classes because it:
a) Develops logical thinking and reasoning
b) Is required for higher studies
c) Is easy to teach
d) Keeps students busy
29. A teacher should introduce mathematical vocabulary:
a) All at once at the beginning
b) Gradually in context as concepts are taught
c) Only in higher classes
d) Through memorization only
30. According to research, which of the following is most effective for long-term retention of mathematical concepts?
a) Rote memorization
b) Understanding through hands-on activities
c) Repeated testing
d) Watching videos
Answer Keys with Explanations 🔑
Mock Test 1 Answer Key
Mock Test 2 Answer Key
Mock Test 3 Answer Key
Mock Test 4 Answer Key
Mock Test 5 Answer Key
Performance Analysis Tracker 📊
Use this table to track your performance across all 5 mock tests:
| Test | Content Score (/15) | Pedagogy Score (/15) | Total Score (/30) | Areas of Strength | Areas for Improvement |
|---|---|---|---|---|---|
| Mock Test 1 | |||||
| Mock Test 2 | |||||
| Mock Test 3 | |||||
| Mock Test 4 | |||||
| Mock Test 5 |
PSTET Success Tips for Mock Tests 🌟
Before the Test
Create Exam-like Conditions: Sit in a quiet place with no distractions. Keep a timer and strictly follow the time limit .
Have Answer Sheets Ready: Use rough sheets for calculations, just like in the real exam.
Review Formulas Quickly: Before each test, glance through key formulas and concepts.
During the Test
Time Management: 30 questions in 35 minutes means approximately 1 minute per question. Don't spend too long on any single question .
Attempt All Questions: Since there's no negative marking, never leave a question unanswered .
Use Elimination Method: If unsure, eliminate obviously wrong options and make an educated guess.
Mark for Review: If a question is taking too long, mark it and come back later.
After the Test
Analyze Errors: For every wrong answer, understand WHY you got it wrong—conceptual, procedural, or careless?
Track Patterns: Note which topics you consistently struggle with and revise them.
Revise Pedagogy: If pedagogy questions are your weakness, review Chapters 8-12.
Practice Weak Areas: Focus more time on topics where you scored low.
Final Preparation Tips
Solve at least one mock test daily in the week before the exam .
Create revision notes for formulas and key pedagogical terms .
Stay confident and positive—you've prepared well!
Chapter Summary: Key Formulas and Concepts 📝
| Topic | Key Formulas/Concepts |
|---|---|
| Place Value | Each digit's value depends on its position (ones, tens, hundreds, thousands) |
| Addition | Align digits by place value, carry when sum >9 |
| Subtraction | Align digits, borrow when needed (1 ten = 10 ones) |
| Multiplication | 2-digit × 1-digit: multiply each place, carry; 2-digit × 2-digit: partial products |
| Division | Dividend ÷ Divisor = Quotient + Remainder; Remainder < Divisor |
| Length | 1 m = 100 cm; 1 km = 1000 m |
| Weight | 1 kg = 1000 g |
| Capacity | 1 L = 1000 ml |
| Time | 1 hour = 60 minutes; 1 day = 24 hours; 1 week = 7 days; 1 year = 365/366 days |
| Money | 1 Rupee = 100 Paise |
| Fractions | Proper (N<D), Improper (N>D), Equivalent fractions |
| Data | Tally marks (gate for 5), Pictograph (key), Bar graph (scale) |
| Patterns | Repeating patterns, growing patterns, rule identification |
Congratulations on completing all 15 chapters and 10 practice sets! 🎉
You've now covered the entire PSTET Paper 1 Mathematics syllabus comprehensively. The key to success is consistent practice and reflection on your errors. Use these mock tests to build speed, accuracy, and confidence.
Remember: Every question you practice brings you one step closer to becoming the inspiring mathematics teacher your students deserve. Stay positive, stay focused, and trust your preparation. You've got this! 💪
Best of luck for your PSTET exam! 🌟📚🍎
Happy Studying, Future Teachers!
