The document describes the rules for an inter-school mathematics quiz being organized by the Aryabhatta Mathematics Club. There will be 24 multiple choice questions asked in the quiz, with each correct answer earning 10 marks and no negative marking for incorrect answers. Each question must be answered within 1 minute and there are no transferable questions. The quiz then provides sample questions following this format to illustrate the types of math problems that will be asked.
This document contains a summary of questions and answers from multiple rounds of a math exam for Class 9 and 10 students. In the first round, it provides 5 multiple choice questions on topics of numbers, algebra, and trigonometry, along with the answers. The second round contains 7 additional multiple choice questions covering geometry, trigonometry, and algebra. The third round includes 4 short answer questions on volumes, areas, and ratios. Finally, the fourth round lists 8 algebra questions ranging from basic operations to solving equations to polynomial factorization.
The document provides information about the structure of a quiz competition between teams. It states that each team will be given one question carrying 10 marks and they will have two turns. It provides examples of questions asked in previous rounds along with the correct answers. These include maths, word and logic questions. It then presents a new set of questions that will be asked in the upcoming round.
1) The document describes a mental ability test consisting of 12 multiple choice questions arranged in a 4x3 grid.
2) Teams will take turns choosing a question from the grid and will have a time limit to answer based on difficulty. Correct answers earn 10 points.
3) A sample question is provided to illustrate the multiple choice format. The questions cover a range of math, logic, and reasoning skills.
This document outlines the structure and questions for 5 rounds of a math quiz competition between teams. Round 1 involves teams answering questions in turn. Round 2 is a rapid fire round with 5 questions asked of each team in 15 seconds. Round 3 is a buzzer round where the first team member to signal can answer. Round 4 presents true/false statements for teams to evaluate. Round 5 involves teams solving 3 math sums within 90 seconds. The rounds cover topics like perfect squares, square roots, cubes, and exponents.
This document provides details of a mathematics quiz for level II students, including the format, topics, and sample questions. The quiz has three main sections - a visual round with 6 questions in 6 minutes, a rapid fire round with 6 questions in 12 minutes, and a math models round where students are given materials to model math concepts and are asked 6 questions in 10 minutes randomly selected. Sample questions cover topics like geometry, algebra, fractions, time, logic puzzles, and more. The document aims to give an overview of the structure and difficulty of the quiz.
This document outlines the rules and structure for a math quiz competition between teams. It consists of 5 rounds: 1) multiple choice questions with time limits to answer, 2) missing number questions with time limits, 3) concept-based questions with time limits, 4) audio or visual questions about famous mathematicians, and 5) a hands-on math riddle activity. The final round is a rapid fire of short answer questions within a 1 minute time limit per team. The quiz is designed to test different math skills and knowledge in an engaging game format between teams.
1. The document outlines the rules for a quiz game being played between teams A-F. It details the round structure, scoring system, and rules for different rounds.
2. The last round, called the Quizzer Round, involves one team member being the quiz master who asks 5 questions to their partner in 60 seconds. The partner can have two attempts to answer each question correctly for 4 points each.
3. Hints or clues can be provided by the quiz master but they cannot read or say parts of the answers shown on the slides. Getting all 5 questions right earns a 5 point bonus for a total of 25 points at stake in the round.
This document summarizes a quiz with 3 rounds - MCQ, riddles, and visual. The MCQ round will eliminate incorrect answers. The riddles round is for fun and to refresh the mind. Solving the quiz successfully means becoming a mathematician. All questions are from class 9 syllabus except riddles. It then provides 6 sample MCQ questions and their answers related to areas of triangles, decimal expansions, polynomial degrees, lines/angles, and more. Finally, it lists 12 riddles/visual questions about mathematicians, circle properties, angle relationships, and more.
Mathematics high school level quiz - Part IITfC-Edu-Team
油
The document outlines the format and questions for a mathematics quiz with multiple rounds. It begins with a two-part quiz where groups are given problem cards to solve. The subsequent rounds include warm-up questions testing concepts like geometry, averages, and number puzzles, as well as "real math" and logic rounds. Later rounds involve problem-solving, model-making to demonstrate algebraic identities, and a final written work discussion period.
The document appears to be a set of questions for a math quiz competition involving multiple rounds. It includes 10 questions per round, with topics ranging from prime numbers, sequences, shapes, operations, fractions, time, measurements, geometry, word problems, and more. Between each round, the participants are asked to swap papers to mark the answers from the previous round.
Ansatz - The Mathematics Quiz was organized by RamanuGen - The Mathematics Quiz of Ramanujan College, Delhi University on 7th September.
Questions were designed by a team of three headed by Quiz Master "Amrit".
A riddle is a statement or question having a double or veiled meaning, put forth as a puzzle to be solved. Riddles is a speech play. It is one of the minor genres of folk literature.
This document contains a mathematics quiz with multiple choice and fill-in-the-blank questions testing concepts of squares, cubes, Pythagorean triples, and properties of numbers. The quiz is divided into three rounds - an objective type round with 8 multiple choice questions, a picture verification round, and a rapid fire round with 10 fill-in-the-blank questions to be answered quickly. Overall, the quiz aims to assess understanding of basic numerical and geometric concepts involving squares, cubes, and properties of numbers.
This document contains questions from 4 rounds of a quiz competition, including tiebreaker questions. The questions cover a range of math topics such as arithmetic, algebra, geometry, percentages and ratios. Round 1 has 6 questions, Round 2 has 6 questions, Round 3 has 6 questions and Round 4 has 6 questions. There are also 7 tiebreaker questions at the end.
A mathematical puzzle is related to mathematical facts and objects, or whose solution needs serious mathematical arguments or calculations. A mathematical puzzle is related to mathematical facts and objects, or whose solution needs serious mathematical arguments or calculations.
1. The document outlines the rules for a quiz game being played between teams A-F. It details the round structure, scoring system, and rules for answering and passing questions.
2. The last round will be a "Quizzer Round" between the top four teams where one person will be the quiz master asking questions to their partner within a 60 second time limit.
3. The quiz master is not allowed to read full answers but can provide clues, and the partner gets two attempts per question to score 4 points each for correct answers, with a 5 point bonus for getting all questions right.
This document presents several mathematical facts and tricks. Some examples include: Armstrong numbers where the sum of each digit raised to the power of the number of digits equals the number; vampire numbers where parts of the number multiplied equal the full number; and tricks for multiplying by 11 or calculating squares ending in 5 quickly. Puzzles involving measuring water quantities and crossing a bridge within a time limit are also presented. The document aims to showcase interesting properties and relationships in numbers.
This document contains a series of math quizzes covering various topics like multiplication, factoring, exponents, algebra, angles, and more. It includes over 50 questions testing skills like finding products, factoring numbers, solving equations, calculating angles of circles, and evaluating expressions. The quizzes start with simpler questions and increase in difficulty, containing up to 6 possible answer choices. After each short quiz, the number of correct answers is reported out of the total number of questions. At the end of the document, the participant is congratulated for getting all questions correct across every quiz.
The document outlines the format and questions for a math quiz with two levels and several rounds. It will include identifying shapes and patterns, solving math problems, and trick questions. Level 1 has two rounds focused on numbers, with 6 questions in each round worth 1 minute each. Level 2 has two visual rounds with 5 questions worth either 1 or 2 minutes each. The rounds continue with more challenging math problems using numbers, shapes, puzzles, and rapid fire questions.
This document contains a sample slate question paper for Class 3 mathematics. It consists of 33 multiple choice questions testing various math concepts such as time, shapes, operations, word problems, place value, and measurement. The questions cover a range of skills from basic addition and subtraction to more complex multi-step word problems.
The document contains a series of warmup puzzles and logic problems. It begins with 6 warmup puzzles involving deductions about family relationships, Venn diagrams, comparing heights of brothers, and determining the number of false statements in a list. The next section shows 10 multiple choice questions testing knowledge about the Earth, its size, composition, and various geographic and climatic features. The final section provides feedback and solutions to the multiple choice questions.
The document contains descriptions of 8 puzzles involving geometric shapes and spatial/logical reasoning problems. Puzzle 1 involves arranging matches to form squares. Puzzle 2 tasks putting numbers in a circle to sum to 26 in each row. Puzzle 3 involves arranging numbers without consecutive ones touching. The remaining puzzles involve predicting patterns, counting triangles, identifying cubes, and finding an area without calculating.
The document discusses the origins and nature of mathematics. It defines mathematics as the science of quantity, measurement and special relations. The history of mathematics is described as investigating the origin of discoveries and methods from the past. Key contributions include the Chinese place value system and early Greek concepts of number and magnitude. The nature of mathematics is explained as a science of discovery, intellectual puzzle, tool, intuitive art with its own language/symbols, abstract concepts, and basis in logic and drawing conclusions. Needs, significance, and values of teaching mathematics are provided along with areas of study and contributions of great mathematicians like Euclid, Pythagoras, Aryabhatta, and Ramanujan. Notable mathematics-related days are
Vedic mathematics is a system of mathematics consisting of 16 sutras or aphorisms obtained from ancient Hindu scriptures called the Vedas. It was presented in the early 20th century by Bharati Krishna Tirthaji Maharaja, an Indian scholar. The sutras provide concise formulae for solving problems through unique techniques like vertically-and-crosswise calculations without needing multiplication tables beyond 5x5. Some examples include techniques for squaring numbers and multiplying multi-digit numbers mentally through a carry-over method. Vedic mathematics was applied in areas like astronomy, astrology and constructing calendars.
The document outlines the rules and structure for a math quiz with 3 rounds. Round 1 has multiple choice questions, Round 2 has true/false, and Round 3 has open-ended subjective questions. Participants will be called on from different classes to answer within 10 seconds for rounds 1 and 2, and 30 seconds for round 3. The quiz then provides 12 multiple choice questions for Round 1 on math topics like addition, subtraction, multiplication, division, and number properties.
The document contains a 20 question math quiz covering topics such as arithmetic, algebra, geometry, time, ratios, and series. The questions test fundamental math concepts and skills ranging from identifying notable mathematicians to solving multi-step word problems. Scoring is based on selecting the correct answer choice (A, B, C, or D) for each question.
Vedic mathematics provides simplified methods for mathematical operations based on ancient Indian teachings. It uses 16 sutras or phrases to attribute qualities to numbers that allow problems to be solved in fewer steps. Some key techniques include finding squares and square roots in one line, multiplying large numbers quickly, and using Sanskrit letters to represent numbers. Vedic math was popularized in the 20th century and is now taught internationally for its speed and efficiency in solving problems.
The document provides information about Vedic mathematics and FastMaths techniques. It begins by introducing FastMaths as a system of mathematical reasoning based on ancient Indian Vedic teachings. It is described as fast, efficient, and easy to learn. The document then provides examples of how FastMaths techniques can be used to quickly solve problems like multiplication and division. It further explains the concepts of place value, the 9-point number circle, factors, and finding the highest common factor in Vedic mathematics.
This document summarizes a quiz with 3 rounds - MCQ, riddles, and visual. The MCQ round will eliminate incorrect answers. The riddles round is for fun and to refresh the mind. Solving the quiz successfully means becoming a mathematician. All questions are from class 9 syllabus except riddles. It then provides 6 sample MCQ questions and their answers related to areas of triangles, decimal expansions, polynomial degrees, lines/angles, and more. Finally, it lists 12 riddles/visual questions about mathematicians, circle properties, angle relationships, and more.
Mathematics high school level quiz - Part IITfC-Edu-Team
油
The document outlines the format and questions for a mathematics quiz with multiple rounds. It begins with a two-part quiz where groups are given problem cards to solve. The subsequent rounds include warm-up questions testing concepts like geometry, averages, and number puzzles, as well as "real math" and logic rounds. Later rounds involve problem-solving, model-making to demonstrate algebraic identities, and a final written work discussion period.
The document appears to be a set of questions for a math quiz competition involving multiple rounds. It includes 10 questions per round, with topics ranging from prime numbers, sequences, shapes, operations, fractions, time, measurements, geometry, word problems, and more. Between each round, the participants are asked to swap papers to mark the answers from the previous round.
Ansatz - The Mathematics Quiz was organized by RamanuGen - The Mathematics Quiz of Ramanujan College, Delhi University on 7th September.
Questions were designed by a team of three headed by Quiz Master "Amrit".
A riddle is a statement or question having a double or veiled meaning, put forth as a puzzle to be solved. Riddles is a speech play. It is one of the minor genres of folk literature.
This document contains a mathematics quiz with multiple choice and fill-in-the-blank questions testing concepts of squares, cubes, Pythagorean triples, and properties of numbers. The quiz is divided into three rounds - an objective type round with 8 multiple choice questions, a picture verification round, and a rapid fire round with 10 fill-in-the-blank questions to be answered quickly. Overall, the quiz aims to assess understanding of basic numerical and geometric concepts involving squares, cubes, and properties of numbers.
This document contains questions from 4 rounds of a quiz competition, including tiebreaker questions. The questions cover a range of math topics such as arithmetic, algebra, geometry, percentages and ratios. Round 1 has 6 questions, Round 2 has 6 questions, Round 3 has 6 questions and Round 4 has 6 questions. There are also 7 tiebreaker questions at the end.
A mathematical puzzle is related to mathematical facts and objects, or whose solution needs serious mathematical arguments or calculations. A mathematical puzzle is related to mathematical facts and objects, or whose solution needs serious mathematical arguments or calculations.
1. The document outlines the rules for a quiz game being played between teams A-F. It details the round structure, scoring system, and rules for answering and passing questions.
2. The last round will be a "Quizzer Round" between the top four teams where one person will be the quiz master asking questions to their partner within a 60 second time limit.
3. The quiz master is not allowed to read full answers but can provide clues, and the partner gets two attempts per question to score 4 points each for correct answers, with a 5 point bonus for getting all questions right.
This document presents several mathematical facts and tricks. Some examples include: Armstrong numbers where the sum of each digit raised to the power of the number of digits equals the number; vampire numbers where parts of the number multiplied equal the full number; and tricks for multiplying by 11 or calculating squares ending in 5 quickly. Puzzles involving measuring water quantities and crossing a bridge within a time limit are also presented. The document aims to showcase interesting properties and relationships in numbers.
This document contains a series of math quizzes covering various topics like multiplication, factoring, exponents, algebra, angles, and more. It includes over 50 questions testing skills like finding products, factoring numbers, solving equations, calculating angles of circles, and evaluating expressions. The quizzes start with simpler questions and increase in difficulty, containing up to 6 possible answer choices. After each short quiz, the number of correct answers is reported out of the total number of questions. At the end of the document, the participant is congratulated for getting all questions correct across every quiz.
The document outlines the format and questions for a math quiz with two levels and several rounds. It will include identifying shapes and patterns, solving math problems, and trick questions. Level 1 has two rounds focused on numbers, with 6 questions in each round worth 1 minute each. Level 2 has two visual rounds with 5 questions worth either 1 or 2 minutes each. The rounds continue with more challenging math problems using numbers, shapes, puzzles, and rapid fire questions.
This document contains a sample slate question paper for Class 3 mathematics. It consists of 33 multiple choice questions testing various math concepts such as time, shapes, operations, word problems, place value, and measurement. The questions cover a range of skills from basic addition and subtraction to more complex multi-step word problems.
The document contains a series of warmup puzzles and logic problems. It begins with 6 warmup puzzles involving deductions about family relationships, Venn diagrams, comparing heights of brothers, and determining the number of false statements in a list. The next section shows 10 multiple choice questions testing knowledge about the Earth, its size, composition, and various geographic and climatic features. The final section provides feedback and solutions to the multiple choice questions.
The document contains descriptions of 8 puzzles involving geometric shapes and spatial/logical reasoning problems. Puzzle 1 involves arranging matches to form squares. Puzzle 2 tasks putting numbers in a circle to sum to 26 in each row. Puzzle 3 involves arranging numbers without consecutive ones touching. The remaining puzzles involve predicting patterns, counting triangles, identifying cubes, and finding an area without calculating.
The document discusses the origins and nature of mathematics. It defines mathematics as the science of quantity, measurement and special relations. The history of mathematics is described as investigating the origin of discoveries and methods from the past. Key contributions include the Chinese place value system and early Greek concepts of number and magnitude. The nature of mathematics is explained as a science of discovery, intellectual puzzle, tool, intuitive art with its own language/symbols, abstract concepts, and basis in logic and drawing conclusions. Needs, significance, and values of teaching mathematics are provided along with areas of study and contributions of great mathematicians like Euclid, Pythagoras, Aryabhatta, and Ramanujan. Notable mathematics-related days are
Vedic mathematics is a system of mathematics consisting of 16 sutras or aphorisms obtained from ancient Hindu scriptures called the Vedas. It was presented in the early 20th century by Bharati Krishna Tirthaji Maharaja, an Indian scholar. The sutras provide concise formulae for solving problems through unique techniques like vertically-and-crosswise calculations without needing multiplication tables beyond 5x5. Some examples include techniques for squaring numbers and multiplying multi-digit numbers mentally through a carry-over method. Vedic mathematics was applied in areas like astronomy, astrology and constructing calendars.
The document outlines the rules and structure for a math quiz with 3 rounds. Round 1 has multiple choice questions, Round 2 has true/false, and Round 3 has open-ended subjective questions. Participants will be called on from different classes to answer within 10 seconds for rounds 1 and 2, and 30 seconds for round 3. The quiz then provides 12 multiple choice questions for Round 1 on math topics like addition, subtraction, multiplication, division, and number properties.
The document contains a 20 question math quiz covering topics such as arithmetic, algebra, geometry, time, ratios, and series. The questions test fundamental math concepts and skills ranging from identifying notable mathematicians to solving multi-step word problems. Scoring is based on selecting the correct answer choice (A, B, C, or D) for each question.
Vedic mathematics provides simplified methods for mathematical operations based on ancient Indian teachings. It uses 16 sutras or phrases to attribute qualities to numbers that allow problems to be solved in fewer steps. Some key techniques include finding squares and square roots in one line, multiplying large numbers quickly, and using Sanskrit letters to represent numbers. Vedic math was popularized in the 20th century and is now taught internationally for its speed and efficiency in solving problems.
The document provides information about Vedic mathematics and FastMaths techniques. It begins by introducing FastMaths as a system of mathematical reasoning based on ancient Indian Vedic teachings. It is described as fast, efficient, and easy to learn. The document then provides examples of how FastMaths techniques can be used to quickly solve problems like multiplication and division. It further explains the concepts of place value, the 9-point number circle, factors, and finding the highest common factor in Vedic mathematics.
This document contains 60 math questions from a school competition countdown round. The questions cover a variety of math topics including percentages, probability, geometry, number properties, and algebra. They range in difficulty from basic calculations to multi-step word problems.
The document contains 68 math and probability questions involving topics like probability, combinations, sequences, functions, and other quantitative reasoning concepts. The questions range in complexity and cover a wide variety of mathematical scenarios and problem types.
The document contains a sample test for the SSC Combined Graduate Level Examination (Tier-I). It includes 50 questions on general intelligence and reasoning and 20 questions on general awareness. The questions cover topics such as directions, series, analogies, coding-decoding, and relationships between numbers/figures. The general awareness section includes questions on current affairs, history, politics, and the economy.
Vedic mathematics provides concise methods for mathematical operations based on ancient Indian teachings. It can solve problems faster than conventional methods by using rules and shortcuts. The system was revived in the early 20th century and is now taught internationally. It is based on 16 sutras that attribute qualities to numbers to simplify operations like multiplication, division, squares, and roots.
This document is an excerpt from the 2007 International Kangaroo Mathematics Contest for students in grades 3 and 4. It consists of 20 multiple choice questions testing various math skills, including number sequences, operations, geometry, time, and more. Students have 1 hour and 15 minutes to complete as many questions as possible, earning 3 points for each correct answer. The questions cover a range of elementary math topics and difficulty levels.
This document contains a countdown round from the 2009 MATH COUNTS chapter competition, consisting of 62 multiple choice math questions with answers. The questions cover a wide range of math topics including arithmetic, algebra, geometry, probability, and word problems. The summary provides an overview of the type and scope of questions included in the document without reproducing any specific questions or answers.
The document contains 25 multiple choice questions about calculating averages from various data sets. Each question includes the question prompt, possible answer choices, and an explanation of how to calculate the average. The questions involve calculating averages of numbers, ages of groups of people, weights of individuals, test scores of classes, and visitor numbers to a museum on different days of the week.
The document contains 75 math word problems and their answers. It appears to be from a math competition with questions ranging in difficulty from basic arithmetic to more complex algebra and probability questions. Many questions involve multi-step word problems involving variables, equations, ratios, percentages and geometric shapes.
This document appears to be a sample math exam for 10th grade students. It contains 4 sections - the first with short answer and problem solving questions worth 1 mark each, the second with slightly longer questions worth 2 marks each, the third with choice-based questions worth 4 marks each, and the fourth with true/false type multiple choice questions worth half a mark each. The exam covers a range of math topics including algebra, geometry, trigonometry, and statistics. It provides worked examples and graphical representations where required.
This document contains a set of 47 sample questions that cover various mathematical concepts such as number theory, probability, algebra, and geometry. The questions are intended to help a test taker prepare for an assessment by learning relevant concepts rather than focusing on specific questions. Each question is multiple choice with 4 possible answer options.
This document contains a series of logic and reasoning puzzles with the answers provided. Some examples include:
1) The name of the fifth son would be Fifty.
2) After taking away 2 apples from the original 3 apples, you would have 1 apple remaining.
3) Dividing 30 by 1/2 and then adding 10 would give the answer of 60.
4) The number that does not belong in the series 1,1,2,3,4,5,8,13,21 is 5 because it is not the result of adding the previous two numbers.
The document provides instructions and information for a 2-hour written examination in mathematics. It includes:
1. Instructions for students to follow such as opening the question paper when instructed and writing their name and registration number.
2. A list of common mathematical formulae that may be helpful in answering questions such as relations, shapes and space, Pythagoras theorem.
3. Ten mathematics questions testing topics like operations, algebra, geometry, trigonometry and statistics. Each question is broken down into parts with multiple steps.
4. Spaces provided for students to show their working and write their answers.
5. Information at the end about who prepared, verified and approved the question paper.
Qp sol kerala ntse stage 1 2016-17 language & matPalani Appan
油
1. The document contains a mental ability test with 30 multiple choice questions covering topics like patterns, series, coding, ratios, distances, and logical reasoning.
2. It provides the questions, multiple choice answers, and short solutions to determine the reasoning behind each answer.
3. The test examines skills like pattern recognition, logical thinking, math concepts, and the ability to draw inferences from given information.
The document is a sample test containing 71 math word problems. It provides the questions, answers, and formatting for a state-level math competition countdown round. The questions cover a range of math topics and vary in difficulty.
The document is the questions and solutions from the 2003 Western Australian Junior Mathematics Olympiad individual and team competitions. It includes 10 individual questions testing various math skills like algebra, number theory, and geometry, along with the solutions. It also includes 5 team problems involving cutting strings into pieces and calculating the resulting number and sizes of pieces. The team problems can be solved using powers of 2 and 3 and formulas are provided for the longest and shortest starting strings that result in a given number of pieces.
The document provides a 50 question sample Wonderlic test used by the NFL to assess cognitive ability. It includes questions on math, word problems, sequences, analogies and reasoning. The test taker has 12 minutes to answer the 50 questions which cover a range of topics testing skills like number series, logic, estimating, coding/decoding and more. The answer key is provided at the bottom.
The document contains a 10 question math and problem solving review for 4th grade students. It includes questions about quotients, patterns, geometry, prime numbers, area of rectangles, addition, subtraction, fractions, time, and determining what day of the week a future date falls on based on a starting date. An answer key with explanations is provided for each of the 10 questions.
Linear programming, Skinner's Programming, Straight line programming, Model for linear programming, Linear programming on the topic Arithmetic Sequences
MATHEMATICS and How to Develop Interest in Maths?Shahaziya Ummer
油
Meaning of Mathematics, Definition of Mathematics, Nature of mathematics, Need and significance of learning Mathematics, How to develop and maintain interest in mathematics?,
Body mass index (BMI) is a measure of body fat calculated based on a person's weight in relation to their height, and is a simple and inexpensive way to diagnose overweight and obesity. BMI can be used as an easy tool to determine body fat levels by calculating a person's BMI and comparing it to BMI charts, even though it is not fully accurate on its own for measuring body fat. BMI is calculated using the formula of dividing a person's weight in kilograms by the square of their height in meters.
MATHEMATICS WORKBOOK FOR THE UNIT "REAL NUMBERS" Shahaziya Ummer
油
This document contains 6 worksheets with math problems focused on real numbers and number lines for 9th grade students. The worksheets include problems like calculating the length of a diagonal of a square, finding the perimeter of a circle, marking points and positions on number lines, identifying number ranges that satisfy conditions, calculating distances between numbers on a number line, and solving absolute value equations. The goal is to help students practice key concepts involving real numbers.
SCERT 6th std. Mathematics, Chapter: Volume, Volume of large measures, Learning material for 6th std.Mathematics, Relationship between cubic meter and cubic centimeter
Money math, SCERT Mathematics Textbook,Equation to find interest. Different ways to find Simple interest and Compound interest. Some examples to find both simple and compound interest, Additional examples to find interest.
E-learning, An innovative teaching strategy. Definition of E-learning, Benefits of E-learning, Uses of E-learning, Values of E-learning, E-learning v/s Traditional classroom learning. Advantages of E-learning and Disadvantages of E-learning.
Inventory Reporting in Odoo 17 - Odoo 17 Inventory AppCeline George
油
This slide will helps us to efficiently create detailed reports of different records defined in its modules, both analytical and quantitative, with Odoo 17 ERP.
How to Configure Recurring Revenue in Odoo 17 CRMCeline George
油
This slide will represent how to configure Recurring revenue. Recurring revenue are the income generated at a particular interval. Typically, the interval can be monthly, yearly, or we can customize the intervals for a product or service based on its subscription or contract.
How to Configure Deliver Content by Email in Odoo 18 SalesCeline George
油
In this slide, well discuss on how to configure proforma invoice in Odoo 18 Sales module. A proforma invoice is a preliminary invoice that serves as a commercial document issued by a seller to a buyer.
Effective Product Variant Management in Odoo 18Celine George
油
In this slide well discuss on the effective product variant management in Odoo 18. Odoo concentrates on managing product variations and offers a distinct area for doing so. Product variants provide unique characteristics like size and color to single products, which can be managed at the product template level for all attributes and variants or at the variant level for individual variants.
Mastering Soft Tissue Therapy & Sports Taping: Pathway to Sports Medicine Excellence
This presentation was delivered in Colombo, Sri Lanka, at the Institute of Sports Medicine to an audience of sports physiotherapists, exercise scientists, athletic trainers, and healthcare professionals. Led by Kusal Goonewardena (PhD Candidate - Muscle Fatigue, APA Titled Sports & Exercise Physiotherapist) and Gayath Jayasinghe (Sports Scientist), the session provided comprehensive training on soft tissue assessment, treatment techniques, and essential sports taping methods.
Key topics covered:
Soft Tissue Therapy The science behind muscle, fascia, and joint assessment for optimal treatment outcomes.
Sports Taping Techniques Practical applications for injury prevention and rehabilitation, including ankle, knee, shoulder, thoracic, and cervical spine taping.
Sports Trainer Level 1 Course by Sports Medicine Australia A gateway to professional development, career opportunities, and working in Australia.
This training mirrors the Elite Akademy Sports Medicine standards, ensuring evidence-based approaches to injury management and athlete care.
If you are a sports professional looking to enhance your clinical skills and open doors to global opportunities, this presentation is for you.
Research Publication & Ethics contains a chapter on Intellectual Honesty and Research Integrity.
Different case studies of intellectual dishonesty and integrity were discussed.
How to create security group category in Odoo 17Celine George
油
This slide will represent the creation of security group category in odoo 17. Security groups are essential for managing user access and permissions across different modules. Creating a security group category helps to organize related user groups and streamline permission settings within a specific module or functionality.
Hannah Borhan and Pietro Gagliardi OECD present 'From classroom to community ...EduSkills OECD
油
Hannah Borhan, Research Assistant, OECD Education and Skills Directorate and Pietro Gagliardi, Policy Analyst, OECD Public Governance Directorate present at the OECD webinar 'From classroom to community engagement: Promoting active citizenship among young people" on 25 February 2025. You can find the recording of the webinar on the website https://oecdedutoday.com/webinars/
Blind spots in AI and Formulation Science, IFPAC 2025.pdfAjaz Hussain
油
The intersection of AI and pharmaceutical formulation science highlights significant blind spotssystemic gaps in pharmaceutical development, regulatory oversight, quality assurance, and the ethical use of AIthat could jeopardize patient safety and undermine public trust. To move forward effectively, we must address these normalized blind spots, which may arise from outdated assumptions, errors, gaps in previous knowledge, and biases in language or regulatory inertia. This is essential to ensure that AI and formulation science are developed as tools for patient-centered and ethical healthcare.
2. 1) Which book is known as Bible of Mathematics?
2) Find the missing number in the series 5,10,17,___,37,50
3) In a row of boys Akash who is 8th from the left and 7th from
right. How many boys are there in the row?
4) Who wrote the famous book Bija Ganitha?
5) The Roman numeral M stands for:
6) What is Ramanujans Number?
7) The average of seven consecutive numbers is 26. The
largest among these is _____
Questions
3. 1) Elements.
2) 26
3) 14
4) Bhaskara II
5) 1000
6) 1729
7) 29
Answers
Elements
Bhaskara II
4. 8) Which mathematician is known as Father of Mathematics?
9) What 3 positive numbers give the same result when multiplied
and added together?
10) What number should replace the question mark?
11) Which Indian mathematician is known as Human Computer?
12) The average of three numbers is 30. If each of these numbers is
doubled, what is the average?
13) The Roman numeral L stands for:
Questions
5 7 11 13 17 ?
5. 8) Pythagoras.
9) 1, 2, and 3.
10) 19. (Sequence of Prime Numbers.)
11) Shakunthala Devi.
12) 60
13) 50.
Answers
6. 14) Who is known as father of Modern Mathematics?
15) How many rectangles are there in the figure given below?
16) The Roman numeral C stands for:
17) Geometry is originated in which place?
18) It was Friday on 4th December 2015. What was the day on 4th
December,2016?
19) If 81=9, then 0.81+0.0081=_____?
Questions
8. 20) Which number is known as Kaprekars constant?
21) If a mirror image shows 11.15, what is the exact time?
22) Find values of A,B and C; if, AB3=CAB
23) The Roman numeral D stands for:
24) The earth will rotates at ____(degree) in a day?
Questions
10. 25) Which one is the largest among following:
11.49, 11.479, 11.467, 11.5
26) How many weeks are there in a leap year?
27) In a code system, CAT=60, BAT=40, then RAT=_____?
28) Who was written the book `LEELAVATHI?
29) What is the sum of first 100 odd numbers?
30) The numbers having exactly two factors are known as ____?
31) What is the largest number that we can made by using three
two-s?
Questions
12. 32) The only one two digit number which can be written as a
perfect square as well as a perfect cube is ____?
33) Which day is celebrated as National mathematics day in
India?
34) How many right angles are there in the figure below:
Questions
13. 32) 64 (64=8族 and 64=4続)
33) December 22nd (Great mathematician Ramanujuans
birthday)
34) 24 right angles are there.
Answers
14. 35) Which ratio is known as Golden ratio?
36) Which number replaces the question mark:
37) Indias 1st satellite was named after a great mathematician.
Who was that?
38) Average of 5 consecutive natural numbers is x. If we add
next two numbers with this, what will be the new average?
Questions
3
15
4
24
54
?
65
16. 39) If we add 10 to 10 times of a number and then divide it by 10,
we will get 10. What is that number?
40) The game Sudoku was originated in Switzerland, but it was
developed in another country. Name the country?
41) What is the half of 2孫?
42) How many two digit numbers are there with distinct digits?
43) Which is the largest four digit number which can be made by
using the odd numbers between 1 and 10?(do not use a same
number repeatedly)
Questions
18. 44) Which are the two consecutive prime numbers?
45) Who is the first women mathematician in the history?
46) Some integers are divisible by their digit sum, and such
integers have a particular name. What is that?
47) What part of a day is 6 hours?
48)What is the half of 0.001?
49)I am an odd number. If you add double of mine with me, you
will get the largest three digit number. Who am I?
Questions
19. 44) 2 and 3.
45) Hypatia.
46) Harshad number
47) 村 part
48) 0.0005
49) 333.
Answers
20. 50) How many factors are there for, 6続5族?
51) Which is the next term of the following Fibonacci sequence:
1,1,2,3,5,8,13,___
52) Sum of squares of three consecutive natural numbers are 5.
Which are the three numbers?
53) Find the value of x?
Questions
50尊 30
x x
21. 50) 48 (6続5族=2続3続5族; Number of factors=(3+1)(3+1)(2+1)=48)
51) 21
52) 0,1 and 2.
53) x=50尊.
Answers