Holes and goals ppt
Download as PPTX, PDF1 like687 views
This document outlines the goals, essential questions, enduring understandings, and products for a trigonometry course. The goals are to explore trigonometry's history, solve real-world problems using trig functions, and simplify functions using identities. Key questions address the functions, history, and use of identities. Students will demonstrate understanding through a review test, timeline, unit circle diagram, and resource wiki. Reflections note rediscovering forgotten concepts and complexity, with a need to further explore applications.
1 of 10
Downloaded 13 times
![Useful ResourcesTrigonometry Laws and Identities. (2009) Retrieved November 15, 2010, from http://www.ecalc.com/math-help/worksheet/trigonometry-identitiesSullivan, M. (2008). Precalculus (Eighth ed.). Upper Saddle River: Pearson Prentice Hall.patrickJMT (Producer). (2008, October 6). A way to remember the entire unit circle for trigonometry. [Video file] Retrieved from http://www.youtube.com/watch?v=cIVpemcoAlY&feature=relatedHistory of Trigonometry. (2010) Retrieved November 10, 2010, from http://en.wikipedia.org/wiki/History_of_Trigonometry](https://image.slidesharecdn.com/holesandgoalsppt-110320120645-phpapp01/85/Holes-and-goals-ppt-9-320.jpg)
Recommended
History of trigonometry clasical - animated
History of trigonometry clasical - animatedPhillip Murphy Bonaobra
Ìý
Trigonometry
History of Trigonometry
Principles of Trigonometry
Classical Trigonometry
Modern Trigonometry
Trigonometry
History of Trigonometry
Principles of Trigonometry
Classical Trigonometry
Modern Trigonometry
Trigonometric FunctionsReal world applications of trigonometry pp
Real world applications of trigonometry ppm42watts
Ìý
This unit teaches students how to apply trigonometry concepts like trig identities, inverses, and right triangle trigonometry to solve real-world measurement problems. Students will learn to measure objects in nature, man-made structures, and historical objects. They will also use trig functions to model real-life situations and create a project using trigonometry to measure a real object, which they will present to the class. The goal is for students to understand how trigonometry applies to measuring the physical world.Week 1_Mathematics in the Modern World (Course Outline).pptx
Week 1_Mathematics in the Modern World (Course Outline).pptxLuisSalenga
Ìý
Mathematics in the Modern World OutlineCognitive Models in Recommender Systems
Cognitive Models in Recommender SystemsChristoph Trattner
Ìý
Christoph Trattner gave a presentation on applying cognitive models to recommender systems. He discussed how ACT-R, an influential cognitive architecture, has been used to model temporal tagging behavior with power functions performing better than exponential functions. Experiments applying this approach achieved state-of-the-art results in predicting tag reuse and recommending tags. A two-step collaborative filtering approach that integrated tags and time (CIRTT) also outperformed baselines in recommending items. The presentation concluded with details on an open-source code framework for this research.Emily yeung
Emily yeunggorin2008
Ìý
Crop circles first appeared over 300 years ago in England. Over time, they grew in size and complexity, evolving from simple circles to intricate geometric patterns. Mathematicians have studied crop circles and discovered that many follow precise geometric rules and relationships. Some mathematicians even proposed new theorems based on analyses of crop circle patterns. While the origins of crop circles remain mysterious, they have inspired new mathematical discoveries and interest in geometry.Introduction to Mathematics.pdf
Introduction to Mathematics.pdfhafizsoomro1
Ìý
Introduction to Mathematics is an exploration into the fascinating world of numbers and patterns. It serves as a fundamental stepping stone for understanding the language of the universe. This topic delves into the origins of mathematics, its fundamental concepts, problem-solving strategies, and practical applications in various fields. From arithmetic operations to algebra, geometry to trigonometry, mathematics provides the tools to solve complex problems and make informed decisions. With its blend of logic and creativity, Mathematical modelling ppt
Mathematical modelling pptSanjeev Kumar Prajapati
Ìý
This document discusses mathematical modeling. It begins by defining mathematical modeling as translating beliefs about how the world functions into mathematical language. This allows problems to be precisely formulated and leverage mathematical results and computing. The document then provides examples of problems that can be addressed through modeling, like estimating population growth. It outlines principles of modeling like identifying needed parameters and assumptions. Advanced modeling can use statistics, decision making, and geometry. Mathematical models are important in science, allowing theories to be expressed through equations. In conclusion, modeling has been successfully used in many domains and is a valuable problem-solving approach.The Comprehensive Guide on Branches of Mathematics
The Comprehensive Guide on Branches of MathematicsStat Analytica
Ìý
Are you struggling to get all the branches of mathematics? If yes then here is the best ever presentation that will help you to get all the branches of math. Here we have mentioned the basic mathematics branches to the advanced level. Digital methods - 1 : Introduction
Digital methods - 1 : IntroductionINRIA - ENS Lyon
Ìý
This document provides an overview of Tommaso Venturini's background and research. It summarizes that he is a researcher who founded the SP médialab and focuses on digital methods, controversy mapping, and analyzing online debates. The document outlines his educational background in communication sciences and sociology and lists some of his influential publications on developing digital methods to study online controversies and digital trace data. It also provides an outline of his "Digital Methods" module which introduces students to approaches for analyzing and visualizing online data through network analysis and other techniques.Dgc
DgcDivineGraceCabahug0316
Ìý
This document discusses the integration of technology and manipulatives in mathematics teaching. It outlines topics like virtual manipulatives, dynamic geometry software, computer algebra systems, and other technologies. Virtual manipulatives allow students to interact with visual representations of dynamic objects to build mathematical understanding. Effective use requires teachers to understand representations and lesson structure. Sample websites for virtual manipulatives on measurement, conversions, and volume are provided. Integrating technology can keep students engaged by empowering them in today's technological world.
Labels goldberg
Labels goldbergMissing Basics
Ìý
This document discusses the importance of labeling and naming concepts in engineering. It argues that assigning descriptive and memorable labels is a critical first step in problem solving and developing understanding. The document outlines Socrates' and Aristotle's emphasis on categorization and naming. It also discusses how labeling new phenomena allows for further modeling and social spread of ideas. The document advocates that engineering education should focus more on teaching students the proper names of systems and components to lay the foundation for better understanding and engineering.Trigonometry slide presentation
Trigonometry slide presentationPhilliete Koma
Ìý
This document provides an overview of trigonometry, including its origins in Greek mathematics, the six main trigonometric functions defined in terms of right triangles, and trigonometric identities. Trigonometry is the study of triangles and relationships between sides and angles, with the six functions—sine, cosine, tangent, cotangent, secant, and cosecant—defined based on ratios of sides. Special angle values and identities are also discussed as important concepts in trigonometry.Trigonometry Book
Trigonometry BookQuimm Lee
Ìý
This document is a preface to a textbook on trigonometry written by Michael Corral. It provides biographical information about the author and describes the goals, organization, and contents of the textbook. The textbook takes a more geometric approach than most, beginning with right triangle definitions and applications before covering general triangles and identities. It emphasizes preparing students to apply trigonometry in other courses over artificial "everyday life" examples. Exercises involve both analytical and numerical/computational problems. The text is released freely under an open license.A Study On The Development And Application Of Number Theory In Engineering Field
A Study On The Development And Application Of Number Theory In Engineering FieldKim Daniels
Ìý
This document discusses the development and applications of number theory in engineering. It begins with a brief history of number theory, from its origins in ancient Greece to the modern classifications of elementary, analytic, algebraic, geometric, and computational number theory. It then discusses some key applications of number theory in engineering, including cryptography, using Fibonacci sequences in architecture and engineering design, computer animation through linear transformations, and modeling processes through Fibonacci series. The document aims to explore how number theory has influenced technology and applications in fields like computing, cryptography, physics, and more.Mcc Yr 10 Measurement Maths Course Outline Feb19 10
Mcc Yr 10 Measurement Maths Course Outline Feb19 10Brenda Menzel
Ìý
This document provides an overview of the topics, chapters, and progression points covered in the Year 10 Mathematics curriculum at Murrayville Community College over two semesters. Semester one covers rational and irrational numbers, measurement, trigonometry, linear and quadratic graphs, and data analysis. Semester two covers exponential functions, circle geometry, probability, algebra, and variation. Measurement and trigonometry are covered for four weeks, focusing on relationships between area, perimeter, volume, and trigonometric ratios. Students will define key terms, identify knowledge needed to complete tasks, and work mathematically by identifying variables, constraints, and formulating conjectures.Chapter 1 Mathematics in our World.pdf
Chapter 1 Mathematics in our World.pdfRaRaRamirez
Ìý
This document discusses patterns in nature and mathematics. It begins by explaining that patterns in nature, like zebra stripes and beehives, are not accidental but result from interactions. It then discusses the Fibonacci sequence, found in patterns like flower petals and pinecones. Mathematics helps organize and predict natural patterns and phenomena through mathematical models. While it cannot control nature directly, mathematics allows predicting events like earthquakes or weather, and applications include finance, construction, and science.Recommending Items in Social Tagging Systems Using Tag and Time Information
Recommending Items in Social Tagging Systems Using Tag and Time InformationChristoph Trattner
Ìý
In this work we present a novel item recommendation ap- proach that aims at improving Collaborative Filtering (CF) in social tagging systems using the information about tags and time. Our algorithm follows a two-step approach, where in the first step a potentially interesting candidate item-set is found using user-based CF and in the second step this can- didate item-set is ranked using item-based CF. Within this ranking step we integrate the information of tag usage and time using the Base-Level Learning (BLL) equation com- ing from human memory theory that is used to determine the reuse-probability of words and tags using a power-law forgetting function.
As the results of our extensive evaluation conducted on data- sets gathered from three social tagging systems (BibSonomy, CiteULike and MovieLens) show, the usage of tag-based and time information via the BLL equation also helps to improve the ranking and recommendation process of items and thus, can be used to realize an effective item recommender that outperforms two alternative algorithms which also exploit time and tag-based information.Mathematics and Engineering.pptx
Mathematics and Engineering.pptxDr. Chetan Bhatt
Ìý
This document discusses the importance of mathematics in engineering. It makes three key points:
1. Mathematics is used at every stage of the engineering design process, from modeling problems mathematically to simulating and analyzing designs. Mathematical thinking is important for engineering.
2. Several examples are given showing how engineering problems can be formulated mathematically, such as calculating load distributions on stools. This demonstrates how mathematics is applied to solve real-life engineering problems.
3. Emerging areas like wavelets, compressed sensing, and eigenvectors illustrate how advances in mathematical sciences have driven new technologies with important engineering applications in areas like imaging, search engines, and animation.Discrete Mathematics Lecture Notes
Discrete Mathematics Lecture NotesFellowBuddy.com
Ìý
Unit I of the syllabus covers propositional logic and counting theory. It introduces concepts such as propositions, logical connectives like conjunction, disjunction, negation, implication and biconditional. It discusses how to represent compound statements using these connectives and their truth tables. The unit also covers topics like predicate logic, methods of proof, mathematical induction and fundamental counting principles like permutations and combinations. It aims to provide the logical foundations for discrete mathematics concepts that will be useful in computer science and information technology.The importance of_numbers_and_the_need_to_study_pr
The importance of_numbers_and_the_need_to_study_prmohamed abdalla
Ìý
This document discusses the importance and history of studying prime numbers. It begins with definitions of prime and composite numbers. It then discusses the historical interest in numbers across ancient cultures and the development of place-value systems. The document outlines Euclid's proof that there are an infinite number of primes. It also discusses some open questions in prime number theory, like Riemann's hypothesis. The goal is to spark more interest in number theory among young mathematicians by highlighting its rich history and some of the enduring puzzles that remain.Crystallesson
CrystallessonE Robertson
Ìý
The document describes a 5-day lesson plan on the Pythagorean theorem for middle school students. Students will construct right triangles, measure and record their sides, and investigate relationships between the measurements. They will use geometry software to explore patterns and develop conjectures about relationships between sides. Finally, students will research the theorem, create their own proofs, and present to the class. The goal is for students to discover the Pythagorean theorem through investigation of right triangles.Plain Volume Lesson Plan
Plain Volume Lesson PlanJulia Ahadie
Ìý
This document outlines a geometry and trigonometry lesson on calculating volumes of everyday shapes and composite figures. The lesson goals are to find the volume of a composite figure by separating it into its component shapes and adding their individual volumes. Examples are provided for calculating the volumes of triangular prisms, cylinders, and composite stairs. The lesson assessment has students find the minimum diameter of a cylindrical fish tank that must hold 8L of water and be 45cm tall.01-research-r.pdf
01-research-r.pdfssuser05b736
Ìý
1. The document discusses the importance of causal research questions in econometrics and outlines Angrist and Pischke's framework for developing causal research projects, including their key questions: (1) what is the causal relationship of interest, (2) what is the ideal experiment, (3) what is the identification strategy, and (4) what is the mode of inference.
2. It emphasizes that causal research directly tests theories about how the world works and provides counterfactuals for evaluating policies. Describing the ideal experiment helps formulate the exact causal question, dimensions to manipulate, and factors to hold constant.
3. Examples of ideal experiments and challenges in answering certain questions are discussed, like whether startingInstrumentation in Teaching Mathematics
Instrumentation in Teaching MathematicsMaryAlyssaCacha
Ìý
This presentation is all about teaching tools and instructional materials that can be used in teaching Mathematics.Keynote presents
Keynote presentsclimeguy
Ìý
This document provides an overview of various topics related to mathematics education including Seymour Papert's vision for integrating Logo programming into math curriculum, the 1989 and 2000 NCTM standards, microworld environments, and classroom activities involving puzzles, measuring the earth, and fraction darts. It discusses Papert's view that the 1989 standards could have been improved with Logo integration and presents examples of student misunderstanding in solving word problems and representing remainders.Three acts tan
Three acts tanMissCTan
Ìý
This document discusses the Three Acts structure for math lessons. It describes the three parts as the Hook (Act 1), finding information (Act 2), and answering with the payoff (Act 3). Examples are provided of how different teachers have implemented Three Acts lessons in their classrooms, including a lesson on estimating the number of sticky notes to fill a filing cabinet. The goal of Three Acts lessons is for students to make sense of problems, reason quantitatively, construct arguments, and model with math.Rme realistic-mathematics-education-literature-review
Rme realistic-mathematics-education-literature-reviewMuhammad Ja'far
Ìý
This document provides an overview of Realistic Mathematics Education (RME), including its key characteristics and principles for designing lessons based on this approach. RME stresses starting with real-world contexts that are meaningful to students, and having students explore problems and develop mathematical concepts through guided reinvention that incorporates both horizontal and vertical mathematization. Lessons based on RME should include contextual problems for student exploration, opportunities for students to develop and use their own models and strategies, and an interactive teaching process that weaves together different mathematical strands.RRB ALP CBT 2 Mechanic Motor Vehicle Question Paper (MMV Exam MCQ)
RRB ALP CBT 2 Mechanic Motor Vehicle Question Paper (MMV Exam MCQ)SONU HEETSON
Ìý
RRB ALP CBT 2 Mechanic Motor Vehicle Question Paper. MMV MCQ PDF Free Download for Railway Assistant Loco Pilot Exam.
More Related Content
Similar to Holes and goals ppt (20)
Digital methods - 1 : Introduction
Digital methods - 1 : IntroductionINRIA - ENS Lyon
Ìý
This document provides an overview of Tommaso Venturini's background and research. It summarizes that he is a researcher who founded the SP médialab and focuses on digital methods, controversy mapping, and analyzing online debates. The document outlines his educational background in communication sciences and sociology and lists some of his influential publications on developing digital methods to study online controversies and digital trace data. It also provides an outline of his "Digital Methods" module which introduces students to approaches for analyzing and visualizing online data through network analysis and other techniques.Dgc
DgcDivineGraceCabahug0316
Ìý
This document discusses the integration of technology and manipulatives in mathematics teaching. It outlines topics like virtual manipulatives, dynamic geometry software, computer algebra systems, and other technologies. Virtual manipulatives allow students to interact with visual representations of dynamic objects to build mathematical understanding. Effective use requires teachers to understand representations and lesson structure. Sample websites for virtual manipulatives on measurement, conversions, and volume are provided. Integrating technology can keep students engaged by empowering them in today's technological world.Labels goldberg
Labels goldbergMissing Basics
Ìý
This document discusses the importance of labeling and naming concepts in engineering. It argues that assigning descriptive and memorable labels is a critical first step in problem solving and developing understanding. The document outlines Socrates' and Aristotle's emphasis on categorization and naming. It also discusses how labeling new phenomena allows for further modeling and social spread of ideas. The document advocates that engineering education should focus more on teaching students the proper names of systems and components to lay the foundation for better understanding and engineering.Trigonometry slide presentation
Trigonometry slide presentationPhilliete Koma
Ìý
This document provides an overview of trigonometry, including its origins in Greek mathematics, the six main trigonometric functions defined in terms of right triangles, and trigonometric identities. Trigonometry is the study of triangles and relationships between sides and angles, with the six functions—sine, cosine, tangent, cotangent, secant, and cosecant—defined based on ratios of sides. Special angle values and identities are also discussed as important concepts in trigonometry.Trigonometry Book
Trigonometry BookQuimm Lee
Ìý
This document is a preface to a textbook on trigonometry written by Michael Corral. It provides biographical information about the author and describes the goals, organization, and contents of the textbook. The textbook takes a more geometric approach than most, beginning with right triangle definitions and applications before covering general triangles and identities. It emphasizes preparing students to apply trigonometry in other courses over artificial "everyday life" examples. Exercises involve both analytical and numerical/computational problems. The text is released freely under an open license.A Study On The Development And Application Of Number Theory In Engineering Field
A Study On The Development And Application Of Number Theory In Engineering FieldKim Daniels
Ìý
This document discusses the development and applications of number theory in engineering. It begins with a brief history of number theory, from its origins in ancient Greece to the modern classifications of elementary, analytic, algebraic, geometric, and computational number theory. It then discusses some key applications of number theory in engineering, including cryptography, using Fibonacci sequences in architecture and engineering design, computer animation through linear transformations, and modeling processes through Fibonacci series. The document aims to explore how number theory has influenced technology and applications in fields like computing, cryptography, physics, and more.Mcc Yr 10 Measurement Maths Course Outline Feb19 10
Mcc Yr 10 Measurement Maths Course Outline Feb19 10Brenda Menzel
Ìý
This document provides an overview of the topics, chapters, and progression points covered in the Year 10 Mathematics curriculum at Murrayville Community College over two semesters. Semester one covers rational and irrational numbers, measurement, trigonometry, linear and quadratic graphs, and data analysis. Semester two covers exponential functions, circle geometry, probability, algebra, and variation. Measurement and trigonometry are covered for four weeks, focusing on relationships between area, perimeter, volume, and trigonometric ratios. Students will define key terms, identify knowledge needed to complete tasks, and work mathematically by identifying variables, constraints, and formulating conjectures.Chapter 1 Mathematics in our World.pdf
Chapter 1 Mathematics in our World.pdfRaRaRamirez
Ìý
This document discusses patterns in nature and mathematics. It begins by explaining that patterns in nature, like zebra stripes and beehives, are not accidental but result from interactions. It then discusses the Fibonacci sequence, found in patterns like flower petals and pinecones. Mathematics helps organize and predict natural patterns and phenomena through mathematical models. While it cannot control nature directly, mathematics allows predicting events like earthquakes or weather, and applications include finance, construction, and science.Recommending Items in Social Tagging Systems Using Tag and Time Information
Recommending Items in Social Tagging Systems Using Tag and Time InformationChristoph Trattner
Ìý
In this work we present a novel item recommendation ap- proach that aims at improving Collaborative Filtering (CF) in social tagging systems using the information about tags and time. Our algorithm follows a two-step approach, where in the first step a potentially interesting candidate item-set is found using user-based CF and in the second step this can- didate item-set is ranked using item-based CF. Within this ranking step we integrate the information of tag usage and time using the Base-Level Learning (BLL) equation com- ing from human memory theory that is used to determine the reuse-probability of words and tags using a power-law forgetting function.
As the results of our extensive evaluation conducted on data- sets gathered from three social tagging systems (BibSonomy, CiteULike and MovieLens) show, the usage of tag-based and time information via the BLL equation also helps to improve the ranking and recommendation process of items and thus, can be used to realize an effective item recommender that outperforms two alternative algorithms which also exploit time and tag-based information.Mathematics and Engineering.pptx
Mathematics and Engineering.pptxDr. Chetan Bhatt
Ìý
This document discusses the importance of mathematics in engineering. It makes three key points:
1. Mathematics is used at every stage of the engineering design process, from modeling problems mathematically to simulating and analyzing designs. Mathematical thinking is important for engineering.
2. Several examples are given showing how engineering problems can be formulated mathematically, such as calculating load distributions on stools. This demonstrates how mathematics is applied to solve real-life engineering problems.
3. Emerging areas like wavelets, compressed sensing, and eigenvectors illustrate how advances in mathematical sciences have driven new technologies with important engineering applications in areas like imaging, search engines, and animation.Discrete Mathematics Lecture Notes
Discrete Mathematics Lecture NotesFellowBuddy.com
Ìý
Unit I of the syllabus covers propositional logic and counting theory. It introduces concepts such as propositions, logical connectives like conjunction, disjunction, negation, implication and biconditional. It discusses how to represent compound statements using these connectives and their truth tables. The unit also covers topics like predicate logic, methods of proof, mathematical induction and fundamental counting principles like permutations and combinations. It aims to provide the logical foundations for discrete mathematics concepts that will be useful in computer science and information technology.The importance of_numbers_and_the_need_to_study_pr
The importance of_numbers_and_the_need_to_study_prmohamed abdalla
Ìý
This document discusses the importance and history of studying prime numbers. It begins with definitions of prime and composite numbers. It then discusses the historical interest in numbers across ancient cultures and the development of place-value systems. The document outlines Euclid's proof that there are an infinite number of primes. It also discusses some open questions in prime number theory, like Riemann's hypothesis. The goal is to spark more interest in number theory among young mathematicians by highlighting its rich history and some of the enduring puzzles that remain.Crystallesson
CrystallessonE Robertson
Ìý
The document describes a 5-day lesson plan on the Pythagorean theorem for middle school students. Students will construct right triangles, measure and record their sides, and investigate relationships between the measurements. They will use geometry software to explore patterns and develop conjectures about relationships between sides. Finally, students will research the theorem, create their own proofs, and present to the class. The goal is for students to discover the Pythagorean theorem through investigation of right triangles.Plain Volume Lesson Plan
Plain Volume Lesson PlanJulia Ahadie
Ìý
This document outlines a geometry and trigonometry lesson on calculating volumes of everyday shapes and composite figures. The lesson goals are to find the volume of a composite figure by separating it into its component shapes and adding their individual volumes. Examples are provided for calculating the volumes of triangular prisms, cylinders, and composite stairs. The lesson assessment has students find the minimum diameter of a cylindrical fish tank that must hold 8L of water and be 45cm tall.01-research-r.pdf
01-research-r.pdfssuser05b736
Ìý
1. The document discusses the importance of causal research questions in econometrics and outlines Angrist and Pischke's framework for developing causal research projects, including their key questions: (1) what is the causal relationship of interest, (2) what is the ideal experiment, (3) what is the identification strategy, and (4) what is the mode of inference.
2. It emphasizes that causal research directly tests theories about how the world works and provides counterfactuals for evaluating policies. Describing the ideal experiment helps formulate the exact causal question, dimensions to manipulate, and factors to hold constant.
3. Examples of ideal experiments and challenges in answering certain questions are discussed, like whether startingInstrumentation in Teaching Mathematics
Instrumentation in Teaching MathematicsMaryAlyssaCacha
Ìý
This presentation is all about teaching tools and instructional materials that can be used in teaching Mathematics.Keynote presents
Keynote presentsclimeguy
Ìý
This document provides an overview of various topics related to mathematics education including Seymour Papert's vision for integrating Logo programming into math curriculum, the 1989 and 2000 NCTM standards, microworld environments, and classroom activities involving puzzles, measuring the earth, and fraction darts. It discusses Papert's view that the 1989 standards could have been improved with Logo integration and presents examples of student misunderstanding in solving word problems and representing remainders.Three acts tan
Three acts tanMissCTan
Ìý
This document discusses the Three Acts structure for math lessons. It describes the three parts as the Hook (Act 1), finding information (Act 2), and answering with the payoff (Act 3). Examples are provided of how different teachers have implemented Three Acts lessons in their classrooms, including a lesson on estimating the number of sticky notes to fill a filing cabinet. The goal of Three Acts lessons is for students to make sense of problems, reason quantitatively, construct arguments, and model with math.Rme realistic-mathematics-education-literature-review
Rme realistic-mathematics-education-literature-reviewMuhammad Ja'far
Ìý
This document provides an overview of Realistic Mathematics Education (RME), including its key characteristics and principles for designing lessons based on this approach. RME stresses starting with real-world contexts that are meaningful to students, and having students explore problems and develop mathematical concepts through guided reinvention that incorporates both horizontal and vertical mathematization. Lessons based on RME should include contextual problems for student exploration, opportunities for students to develop and use their own models and strategies, and an interactive teaching process that weaves together different mathematical strands.Recently uploaded (20)
RRB ALP CBT 2 Mechanic Motor Vehicle Question Paper (MMV Exam MCQ)
RRB ALP CBT 2 Mechanic Motor Vehicle Question Paper (MMV Exam MCQ)SONU HEETSON
Ìý
RRB ALP CBT 2 Mechanic Motor Vehicle Question Paper. MMV MCQ PDF Free Download for Railway Assistant Loco Pilot Exam.How to Configure Proforma Invoice in Odoo 18 Sales
How to Configure Proforma Invoice in Odoo 18 SalesCeline George
Ìý
In this slide, we’ll 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.How to create security group category in Odoo 17
How to create security group category in Odoo 17Celine George
Ìý
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.Full-Stack .NET Developer Interview Questions PDF By ScholarHat
Full-Stack .NET Developer Interview Questions PDF By ScholarHatScholarhat
Ìý
Full-Stack .NET Developer Interview Questions PDF By ScholarHatAdministrative bodies( D and C Act, 1940
Administrative bodies( D and C Act, 1940P.N.DESHMUKH
Ìý
These presentation include information about administrative bodies such as D.T.A.B
CDL AND DCC, etc.
BISNIS BERKAH BERANGKAT KE MEKKAH ISTIKMAL SYARIAH
BISNIS BERKAH BERANGKAT KE MEKKAH ISTIKMAL SYARIAHcoacharyasetiyaki
Ìý
BISNIS BERKAH BERANGKAT KE MEKKAH ISTIKMAL SYARIAHAzure Data Engineer Interview Questions By ScholarHat
Azure Data Engineer Interview Questions By ScholarHatScholarhat
Ìý
Azure Data Engineer Interview Questions By ScholarHatBỘ TEST KIỂM TRA GIỮA KÌ 2 - TIẾNG ANH 10,11,12 - CHUẨN FORM 2025 - GLOBAL SU...
BỘ TEST KIỂM TRA GIỮA KÌ 2 - TIẾNG ANH 10,11,12 - CHUẨN FORM 2025 - GLOBAL SU...Nguyen Thanh Tu Collection
Ìý
https://app.box.com/s/ij1ty3vm7el9i4qfrr41o756xycbahmgInventory Reporting in Odoo 17 - Odoo 17 Inventory App
Inventory Reporting in Odoo 17 - Odoo 17 Inventory AppCeline George
Ìý
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.Effective Product Variant Management in Odoo 18
Effective Product Variant Management in Odoo 18Celine George
Ìý
In this slide we’ll 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.AI and Academic Writing, Short Term Course in Academic Writing and Publicatio...
AI and Academic Writing, Short Term Course in Academic Writing and Publicatio...Prof. (Dr.) Vinod Kumar Kanvaria
Ìý
AI and Academic Writing, Short Term Course in Academic Writing and Publication, UGC-MMTTC, MANUU, 25/02/2025, Prof. (Dr.) Vinod Kumar Kanvaria, University of Delhi, vinodpr111@gmail.com
Interim Guidelines for PMES-DM-17-2025-PPT.pptx
Interim Guidelines for PMES-DM-17-2025-PPT.pptxsirjeromemanansala
Ìý
This is the latest issuance on PMES as replacement of RPMS. Kindly message me to gain full access of the presentation. Year 10 The Senior Phase Session 3 Term 1.pptx
Year 10 The Senior Phase Session 3 Term 1.pptxmansk2
Ìý
Year 10 The Senior Phase Session 3 Term 1.pptxASP.NET Web API Interview Questions By Scholarhat
ASP.NET Web API Interview Questions By ScholarhatScholarhat
Ìý
ASP.NET Web API Interview Questions By ScholarhatOne Click RFQ Cancellation in Odoo 18 - Odoo ºÝºÝߣs
One Click RFQ Cancellation in Odoo 18 - Odoo ºÝºÝߣsCeline George
Ìý
In this slide, we’ll discuss the one click RFQ Cancellation in odoo 18. One-Click RFQ Cancellation in Odoo 18 is a feature that allows users to quickly and easily cancel Request for Quotations (RFQs) with a single click.Chapter 2. Strategic Management: Corporate Governance.pdf
Chapter 2. Strategic Management: Corporate Governance.pdfRommel Regala
Ìý
This course provides students with a comprehensive understanding of strategic management principles, frameworks, and applications in business. It explores strategic planning, environmental analysis, corporate governance, business ethics, and sustainability. The course integrates Sustainable Development Goals (SDGs) to enhance global and ethical perspectives in decision-making.Unit 1 Computer Hardware for Educational Computing.pptx
Unit 1 Computer Hardware for Educational Computing.pptxRomaSmart1
Ìý
Computers have revolutionized various sectors, including education, by enhancing learning experiences and making information more accessible. This presentation, "Computer Hardware for Educational Computing," introduces the fundamental aspects of computers, including their definition, characteristics, classification, and significance in the educational domain. Understanding these concepts helps educators and students leverage technology for more effective learning.BỘ TEST KIỂM TRA GIỮA KÌ 2 - TIẾNG ANH 10,11,12 - CHUẨN FORM 2025 - GLOBAL SU...
BỘ TEST KIỂM TRA GIỮA KÌ 2 - TIẾNG ANH 10,11,12 - CHUẨN FORM 2025 - GLOBAL SU...Nguyen Thanh Tu Collection
Ìý
AI and Academic Writing, Short Term Course in Academic Writing and Publicatio...
AI and Academic Writing, Short Term Course in Academic Writing and Publicatio...Prof. (Dr.) Vinod Kumar Kanvaria
Ìý
Holes and goals ppt
- 2. Course GoalsExplore the history of trigonometry. (When it was first discovered)Solve applications of the trigonometric function in real world problems.Use trigonometric identities to simplify trigonometric functions.Construct the unit circle
- 3. Essential QuestionsWhat are the trigonometric functions and their applications in other subjects in math and the real world?When in the history of math was trigonometry developed/discovered?How are the trigonometric functions and identities used to solve trigonometric problems?
- 4. Enduring UnderstandingCalculation and reasoning mathematical and non mathematical ideas is important for math and life.Important for students to be able totranslate mathematical formulas and solutions to real-life applications.
- 5. Product #1: Trigonometry Review Test
- 6. Product # 2: History of Trigonometry Timeline
- 7. Product # 3: Unit Circle Diagram
- 8. Product #4: Resource Wiki
- 9. Useful ResourcesTrigonometry Laws and Identities. (2009) Retrieved November 15, 2010, from http://www.ecalc.com/math-help/worksheet/trigonometry-identitiesSullivan, M. (2008). Precalculus (Eighth ed.). Upper Saddle River: Pearson Prentice Hall.patrickJMT (Producer). (2008, October 6). A way to remember the entire unit circle for trigonometry. [Video file] Retrieved from http://www.youtube.com/watch?v=cIVpemcoAlY&feature=relatedHistory of Trigonometry. (2010) Retrieved November 10, 2010, from http://en.wikipedia.org/wiki/History_of_Trigonometry
- 10. ReflectionsThis project has made me …Realize that how much trigonometry I had forgotten because I have not used it recentlySee how complex of a subject the trigonometry is There are a lot more applications of trigonometry that I need to explore and apply.