Fractals, Connecting Math, Science and Art
Download as PPTX, PDF1 like903 views
Fractals capture students' imagination, inviting them to explore patterns found in the world around them. Learn how you can use fractals as a springboard to explore number sense, area, perimeter, patterns, and algebra. Use the Illuminations Fractal Tool to explore the properties of self-similarity and have your students make their own fractal.
1 of 66
Downloaded 26 times
Recommended
Van den berg training en advies referenties
Van den berg training en advies referentiesJacco van den Berg
Ìý
Referenties: Van den Berg Training & Advies
Math problem of the day may
Math problem of the day mayMHS
Ìý
This document contains 31 math word problems from May 2013, with topics including geometry, algebra, ratios, and other math concepts. Each problem is one or two sentences describing a math scenario and asking a question. The full document would take time to carefully work through each problem but provides a variety of short, self-contained math exercises to practice different skills.First Introduction to Fractals
First Introduction to FractalsPlusOrMinusZero
Ìý
This document discusses different types of fractals including the Koch snowflake, Sierpinski triangle, Pythagorean tree, and Mandelbrot set. It provides definitions of fractals and outlines their key properties like self-similarity and infinite complexity. Construction methods are described for different fractals along with examples and references to online animations showing their self-similar patterns. Applications of fractals are also briefly mentioned.Chaos and Fractals
Chaos and FractalsJejed
Ìý
Oral presentation for english exams. It's about how chaos theory involve fractals and how they are present in universe.Fractals
FractalsCarlos Adolfo Piña GarcÃa
Ìý
A fractal is a rough or fragmented geometric shape that repeats similar patterns at increasingly small scales. It has fine structure at arbitrarily small scales, is too irregular for Euclidean geometry, and is self-similar. Natural objects that approximate fractals include clouds, coastlines, broccoli, and animal patterns. However, not all self-similar objects are fractals, as some like lines can be described by traditional geometry. Examples of fractals include the Mandelbrot set, Romanesco broccoli, snowflakes, and the Sierpinski triangle.fractals
fractalsgiovz
Ìý
This document discusses fractals and their properties. It defines fractals as geometric patterns that repeat at smaller scales to produce irregular shapes that cannot be represented by classical geometry. Fractals are self-similar, meaning they are made up of smaller copies of themselves. One way to guarantee self-similarity is through an initiator shape and generator rule that replaces each part of the initiator with a scaled copy of the generator. Iterating functions can also produce fractal patterns called Julia sets. The document provides examples of fractal landscapes generated through these methods.Heavenly Fractals
Heavenly FractalsOH TEIK BIN
Ìý
The document discusses the beauty found in nature and art through quotes from various authors. It explores how beauty provides strength, joy, and increases our love for life. Many of the quotes note that true beauty is found within through a calm mind and that those who search for beauty are able to see it in everything around them.Java tree fractals
Java tree fractalstcooper66
Ìý
These slides briefly explain how to program fractals using recursion. This slide deck focuses using a tree fractal pattern as its base and asks students to work with angles, colors and line width to create diffferent variations. If you want working code contact me.Fractals 
Fractals Kartik Sekar
Ìý
This document discusses fractal geometry and its applications in materials science. It begins by providing background on fractals and how they were discovered to describe natural patterns. Fractals have fractional dimensions and self-similar patterns across different scales. Non-linear dynamics and chaos theory are then introduced to study irregular patterns in nature. Specific fractal objects like the Cantor set and Koch curve are described. The document outlines how fractal analysis can be used to characterize microstructures, surfaces, cracks and particles in materials using techniques like box counting to determine fractal dimension. Finally, the role of image processing in materials science images for quantitative microstructure analysis is briefly discussed.Fractals
FractalsG. B. Pant Institute of Engineering & Technology, Pauri Garhwal, Uttarakhand, India
Ìý
This document provides an overview of fractals including their properties, examples found in nature, and their history. It discusses key fractal concepts such as recursion, self-similarity, and fractal dimension. Methods for generating geometric fractals like the Koch curve and Sierpinski triangle are presented. The document also demonstrates fractal software and discusses ways fractals can be incorporated into K-12 education.Fractals in physics
Fractals in physicsAqeel Khudhair
Ìý
Fractals in Physics discusses fractals and their applications in various fields of physics. Fractals are geometric shapes that exhibit self-similarity and have non-integer dimensions. Examples of fractals include the Sierpinski triangle and the Mandelbrot set. Fractals have been used successfully in engineering applications like chip cooling circuits and heat exchangers. They have also found applications in medicine for analyzing blood vessels and lungs. In astrophysics, fractals help explain the formation of stars. In physics, fractals can model turbulent flows, rough surfaces, antenna design, and image compression. Many scientists have found fractals to be useful tools for understanding and solving problems across various scientific domains.Fractals
FractalsMaria Menendez
Ìý
This document provides an overview of fractals, including:
- Fractals demonstrate self-similarity and scaling symmetry where they appear the same at different levels of magnification.
- There are two categories of fractals - those occurring in nature like trees, ferns, mountains, clouds, and bacterial colonies, and mathematical constructions like the Koch curve, Sierpinski gasket, and Mandelbrot set.
- Natural fractals only exhibit self-similarity over a limited range of scales and tend to be roughly rather than exactly self-similar, while mathematical fractals can have perfect self-similarity over infinite scales.Fractals and symmetry by group 3
Fractals and symmetry by group 3Leiko Ravelo
Ìý
Symmetry is the correspondence of form and configuration on opposite sides of a dividing line or plane. It is present in many areas including geometry, mathematics, science, and nature. Fractals are self-similar patterns that repeat at different scales and often have non-integer fractal dimensions. Benoît Mandelbrot coined the term fractal and studied fractals like the Mandelbrot set, which demonstrate iterative processes that lead to increasingly complex patterns appearing as one zooms in. Fractals are used in computer graphics, geography, art and other applications to model real-world irregular forms and processes.
Fractal Geometry Course
Fractal Geometry CourseMartin Turner
Ìý
Many computer graphics and Image Processing effects owe much of their realism to the study of fractals and noise. This short tutorial is based on over a decade of teaching and research interests, and will take a journey from the motion of a microscopic particle to the creation of imaginary planets.
Further resources at:
http://wiki.rcs.manchester.ac.uk/community/Fractal_Resources_TutorialFractals - Beauty in Numbers & Infinity
Fractals - Beauty in Numbers & Infinityjjmeyer
Ìý
The document discusses fractals, which are geometric shapes that can be split into parts, each of which is a reduced-size copy of the whole. Fractals are found throughout nature and the universe, from patterns in clouds and coastlines to the structure of the human brain and galaxies. The document includes images of fractal patterns in broccoli and the Earth's brain as examples. It also quotes Ian Stewart saying that the universe itself may have a fractal structure.Fractals Notes
Fractals Notesacavis
Ìý
A fractal is a geometric figure that is self-similar, meaning it is exactly or approximately similar to its parts. Fractals are created using repeating patterns and include shapes like the Koch snowflake, Sierpinski triangle, Dragon Curve, and Mandelbrot set. Examples of fractals shown were the Koch snowflake, Sierpinski triangle and gasket, Cantor set, Dragon Curve, and Mandelbrot set.Fractal
Fractalchaiti04
Ìý
Fractal , history of fractals and fractal in nature and its appplications are some topics covered in this PPt.Fractal Antenna
Fractal AntennaJay Patel
Ìý
This document provides an overview of fractal antennas and their advantages for wireless communications. Fractal antennas can achieve multiband operation and miniaturization by utilizing fractal geometry which increases the effective antenna length while maintaining a small size. Specific fractal designs like the Koch loop and Sierpinski monopole and dipole are discussed. Fractal antennas have the potential to develop small, low profile antennas for applications like wireless communications.Fractals presentation
Fractals presentationgbdriver80
Ìý
This document provides an overview of fractals, including a brief history, examples of specific fractals (Sierpinski triangle and Koch snowflake) and their properties (dimension, area, perimeter), and appearances and applications of fractals in technology and medicine. It outlines the presentation which includes introductions to self-similarity, dimension, early contributors to fractal geometry like Mandelbrot, examples of fractals and calculations of their dimensions, areas, and perimeters, as well as naturally occurring fractals and uses of fractals in technology and medicine.Fractals
Fractalsguestc5cd98e
Ìý
Fractals are irregular patterns that are self-similar across different scales. They are a branch of mathematics concerned with shapes found in nature that have non-integer dimensions. Some early contributors to fractal concepts included Leibiz, Cantor, and Hausdorff, but it was Mandelbrot who coined the term "fractal" and brought greater attention to the field. One of the most basic and important fractals is the Mandelbrot set, which is a set of complex numbers that fulfill certain recursive conditions. Fractals can also be classified based on their level of self-similarity, from exact to statistical self-similarity. Fractals are found throughout nature and have applications in fields like astrophysics
Angle Pairs (Complementary, Supplementary, Adjacent, Vertical, Linear Pair)MHS
Ìý
O documento explica os conceitos de ângulos adjacentes, verticais, suplementares e complementares. Ângulos adjacentes compartilham um raio comum. Ângulos verticais são opostos um ao outro. Ângulos suplementares somam 180° e ângulos complementares somam 90°. Exemplos e exercÃcios práticos são fornecidos para reforçar esses conceitos.2,3. teacher demo
2,3. teacher demoMHS
Ìý
Angles A and B can be added together to find their total measure by placing Angle A next to Angle B so that they share one side. The total measure of the angles is the sum of the individual angle measures. Corresponding angles formed when two lines are crossed by a transversal are equal.Flipped Classroom Presentation
Flipped Classroom PresentationMHS
Ìý
The document discusses the flipped classroom model of instruction. In a flipped classroom, students learn new concepts at home by watching videos or reading, then practice applying the concepts in class with teacher guidance. This switches the traditional model where lectures are done at home and practice is done in class. Benefits include students taking more ownership of learning and more class time for exploration. Drawbacks can include lack of student motivation and computer access. The document provides examples of typical flipped homework assignments and in-class activities. Student quotes share both initial skepticism and growing appreciation for the model.Assessing the Standards for Mathematical Practice
Assessing the Standards for Mathematical PracticeMHS
Ìý
How are the Mathematical Practices (MPs) of the Common Core being assessed by PARCC and Smarter Balanced? What classroom structures and routines support student success? How can tasks be modified to increase the development of MPs 1, 2, and 3? Walk away from this session with easy-to-implement classroom routines and simple ways to modify tasks to meet the increased rigors of national assessments.Connecting Geometry and Algebra 
Connecting Geometry and Algebra MHS
Ìý
Presented at Mathematics and Computer Science Collaborative (MACS) in 2010What is Pre-Algebra?
What is Pre-Algebra?MHS
Ìý
This document outlines a lesson plan for teaching pre-algebra concepts. It includes introducing absolute value using real-life examples and a game. Students will learn integer operations using number lines and chips. Algebraic expressions will be explored through station activities and partner work. Equations can be solved through diagrams or fact families. Finally, students will work on pattern problems using toothpick puzzles, number tricks, and the Tower of Hanoi to generalize patterns, an important algebraic thinking skill. The overall goal is for students to better understand abstract algebraic concepts through hands-on and real-world examples and models.Non Conventional Methods for Solving Equations
Non Conventional Methods for Solving EquationsMHS
Ìý
Writing and solving equations can be abstract and confusing for students. Learn nonconventional ways to encourage flexible thinking and develop a deeper understanding of inverse relationships, fact families, and variables representation. Walk away with three easy-to-use activities to expand students' toolkit for solving equations.More Related Content
Viewers also liked (15)
Heavenly Fractals
Heavenly FractalsOH TEIK BIN
Ìý
The document discusses the beauty found in nature and art through quotes from various authors. It explores how beauty provides strength, joy, and increases our love for life. Many of the quotes note that true beauty is found within through a calm mind and that those who search for beauty are able to see it in everything around them.Java tree fractals
Java tree fractalstcooper66
Ìý
These slides briefly explain how to program fractals using recursion. This slide deck focuses using a tree fractal pattern as its base and asks students to work with angles, colors and line width to create diffferent variations. If you want working code contact me.Fractals
Fractals Kartik Sekar
Ìý
This document discusses fractal geometry and its applications in materials science. It begins by providing background on fractals and how they were discovered to describe natural patterns. Fractals have fractional dimensions and self-similar patterns across different scales. Non-linear dynamics and chaos theory are then introduced to study irregular patterns in nature. Specific fractal objects like the Cantor set and Koch curve are described. The document outlines how fractal analysis can be used to characterize microstructures, surfaces, cracks and particles in materials using techniques like box counting to determine fractal dimension. Finally, the role of image processing in materials science images for quantitative microstructure analysis is briefly discussed.Fractals
FractalsG. B. Pant Institute of Engineering & Technology, Pauri Garhwal, Uttarakhand, India
Ìý
This document provides an overview of fractals including their properties, examples found in nature, and their history. It discusses key fractal concepts such as recursion, self-similarity, and fractal dimension. Methods for generating geometric fractals like the Koch curve and Sierpinski triangle are presented. The document also demonstrates fractal software and discusses ways fractals can be incorporated into K-12 education.Fractals in physics
Fractals in physicsAqeel Khudhair
Ìý
Fractals in Physics discusses fractals and their applications in various fields of physics. Fractals are geometric shapes that exhibit self-similarity and have non-integer dimensions. Examples of fractals include the Sierpinski triangle and the Mandelbrot set. Fractals have been used successfully in engineering applications like chip cooling circuits and heat exchangers. They have also found applications in medicine for analyzing blood vessels and lungs. In astrophysics, fractals help explain the formation of stars. In physics, fractals can model turbulent flows, rough surfaces, antenna design, and image compression. Many scientists have found fractals to be useful tools for understanding and solving problems across various scientific domains.Fractals
FractalsMaria Menendez
Ìý
This document provides an overview of fractals, including:
- Fractals demonstrate self-similarity and scaling symmetry where they appear the same at different levels of magnification.
- There are two categories of fractals - those occurring in nature like trees, ferns, mountains, clouds, and bacterial colonies, and mathematical constructions like the Koch curve, Sierpinski gasket, and Mandelbrot set.
- Natural fractals only exhibit self-similarity over a limited range of scales and tend to be roughly rather than exactly self-similar, while mathematical fractals can have perfect self-similarity over infinite scales.Fractals and symmetry by group 3
Fractals and symmetry by group 3Leiko Ravelo
Ìý
Symmetry is the correspondence of form and configuration on opposite sides of a dividing line or plane. It is present in many areas including geometry, mathematics, science, and nature. Fractals are self-similar patterns that repeat at different scales and often have non-integer fractal dimensions. Benoît Mandelbrot coined the term fractal and studied fractals like the Mandelbrot set, which demonstrate iterative processes that lead to increasingly complex patterns appearing as one zooms in. Fractals are used in computer graphics, geography, art and other applications to model real-world irregular forms and processes.Fractal Geometry Course
Fractal Geometry CourseMartin Turner
Ìý
Many computer graphics and Image Processing effects owe much of their realism to the study of fractals and noise. This short tutorial is based on over a decade of teaching and research interests, and will take a journey from the motion of a microscopic particle to the creation of imaginary planets.
Further resources at:
http://wiki.rcs.manchester.ac.uk/community/Fractal_Resources_TutorialFractals - Beauty in Numbers & Infinity
Fractals - Beauty in Numbers & Infinityjjmeyer
Ìý
The document discusses fractals, which are geometric shapes that can be split into parts, each of which is a reduced-size copy of the whole. Fractals are found throughout nature and the universe, from patterns in clouds and coastlines to the structure of the human brain and galaxies. The document includes images of fractal patterns in broccoli and the Earth's brain as examples. It also quotes Ian Stewart saying that the universe itself may have a fractal structure.Fractals Notes
Fractals Notesacavis
Ìý
A fractal is a geometric figure that is self-similar, meaning it is exactly or approximately similar to its parts. Fractals are created using repeating patterns and include shapes like the Koch snowflake, Sierpinski triangle, Dragon Curve, and Mandelbrot set. Examples of fractals shown were the Koch snowflake, Sierpinski triangle and gasket, Cantor set, Dragon Curve, and Mandelbrot set.Fractal
Fractalchaiti04
Ìý
Fractal , history of fractals and fractal in nature and its appplications are some topics covered in this PPt.Fractal Antenna
Fractal AntennaJay Patel
Ìý
This document provides an overview of fractal antennas and their advantages for wireless communications. Fractal antennas can achieve multiband operation and miniaturization by utilizing fractal geometry which increases the effective antenna length while maintaining a small size. Specific fractal designs like the Koch loop and Sierpinski monopole and dipole are discussed. Fractal antennas have the potential to develop small, low profile antennas for applications like wireless communications.Fractals presentation
Fractals presentationgbdriver80
Ìý
This document provides an overview of fractals, including a brief history, examples of specific fractals (Sierpinski triangle and Koch snowflake) and their properties (dimension, area, perimeter), and appearances and applications of fractals in technology and medicine. It outlines the presentation which includes introductions to self-similarity, dimension, early contributors to fractal geometry like Mandelbrot, examples of fractals and calculations of their dimensions, areas, and perimeters, as well as naturally occurring fractals and uses of fractals in technology and medicine.Fractals
Fractalsguestc5cd98e
Ìý
Fractals are irregular patterns that are self-similar across different scales. They are a branch of mathematics concerned with shapes found in nature that have non-integer dimensions. Some early contributors to fractal concepts included Leibiz, Cantor, and Hausdorff, but it was Mandelbrot who coined the term "fractal" and brought greater attention to the field. One of the most basic and important fractals is the Mandelbrot set, which is a set of complex numbers that fulfill certain recursive conditions. Fractals can also be classified based on their level of self-similarity, from exact to statistical self-similarity. Fractals are found throughout nature and have applications in fields like astrophysicsMore from MHS (20)
Angle Pairs (Complementary, Supplementary, Adjacent, Vertical, Linear Pair)MHS
Ìý
O documento explica os conceitos de ângulos adjacentes, verticais, suplementares e complementares. Ângulos adjacentes compartilham um raio comum. Ângulos verticais são opostos um ao outro. Ângulos suplementares somam 180° e ângulos complementares somam 90°. Exemplos e exercÃcios práticos são fornecidos para reforçar esses conceitos.2,3. teacher demo
2,3. teacher demoMHS
Ìý
Angles A and B can be added together to find their total measure by placing Angle A next to Angle B so that they share one side. The total measure of the angles is the sum of the individual angle measures. Corresponding angles formed when two lines are crossed by a transversal are equal.Flipped Classroom Presentation
Flipped Classroom PresentationMHS
Ìý
The document discusses the flipped classroom model of instruction. In a flipped classroom, students learn new concepts at home by watching videos or reading, then practice applying the concepts in class with teacher guidance. This switches the traditional model where lectures are done at home and practice is done in class. Benefits include students taking more ownership of learning and more class time for exploration. Drawbacks can include lack of student motivation and computer access. The document provides examples of typical flipped homework assignments and in-class activities. Student quotes share both initial skepticism and growing appreciation for the model.Assessing the Standards for Mathematical Practice
Assessing the Standards for Mathematical PracticeMHS
Ìý
How are the Mathematical Practices (MPs) of the Common Core being assessed by PARCC and Smarter Balanced? What classroom structures and routines support student success? How can tasks be modified to increase the development of MPs 1, 2, and 3? Walk away from this session with easy-to-implement classroom routines and simple ways to modify tasks to meet the increased rigors of national assessments.Connecting Geometry and Algebra
Connecting Geometry and Algebra MHS
Ìý
Presented at Mathematics and Computer Science Collaborative (MACS) in 2010What is Pre-Algebra?
What is Pre-Algebra?MHS
Ìý
This document outlines a lesson plan for teaching pre-algebra concepts. It includes introducing absolute value using real-life examples and a game. Students will learn integer operations using number lines and chips. Algebraic expressions will be explored through station activities and partner work. Equations can be solved through diagrams or fact families. Finally, students will work on pattern problems using toothpick puzzles, number tricks, and the Tower of Hanoi to generalize patterns, an important algebraic thinking skill. The overall goal is for students to better understand abstract algebraic concepts through hands-on and real-world examples and models.Non Conventional Methods for Solving Equations
Non Conventional Methods for Solving EquationsMHS
Ìý
Writing and solving equations can be abstract and confusing for students. Learn nonconventional ways to encourage flexible thinking and develop a deeper understanding of inverse relationships, fact families, and variables representation. Walk away with three easy-to-use activities to expand students' toolkit for solving equations.Modular Origami NCTM Presentation
Modular Origami NCTM PresentationMHS
Ìý
Origami provides interest for even our most reluctant students. Learn how to use modular origami to constructa stellated octahedron. Then use your model to explore crucial concepts in geometry, measurement, and algebra. Who knew that twelve congruent squares could spark such rich discussion of mathematics? 
Logical Reasoning Project: Advertising Slogans
Logical Reasoning Project: Advertising SlogansMHS
Ìý
The document examines McDonald's advertising slogan "I'm lovin' it" through logical forms such as conditional statements, converse, inverse, and contrapositive. It finds that some forms are true and others false. The slogan was launched in 2003 in Germany and has been widely used since. While the author finds the slogan effective for representing the McDonald's brand, they would not purchase based on the slogan alone.
Math problem of the day april
Math problem of the day aprilMHS
Ìý
The document contains 15 math word problems from April 2013 involving topics like averages, rates, geometry, percentages, fractions, probability, and algebraic expressions. It provides the date, a brief description of the math concept, and the full word problem for each date. The problems are adapted from a previous Mathcounts competition and are intended as daily practice problems.March Problems of the Month
March Problems of the MonthMHS
Ìý
This document contains summaries of 14 math word problems from March 2013. The problems cover a range of math topics including probability, statistics, geometry, number theory, and algebra. Sample problems include finding the average speed in a multi-part bicycle race, determining possible numbers of candy pieces in a bag, and calculating the cost of a song on a new music website.Important Biblical Truths
Important Biblical TruthsMHS
Ìý
Man is enslaved to sin by nature and choice, but God desires to save all from sin's consequences. Through Jesus' death as a sacrifice, man can now be redeemed, reconciled, righteous, and forgiven. The lost sinner must repent, receive Christ, and be born again by the Spirit. The new believer finds assurance and has responsibilities to be baptized, attend church, witness, and study God's word.Geometry in My World (KP)
Geometry in My World (KP)MHS
Ìý
Kai presents several images from their everyday life and relates each one to a different geometry concept. These include finding the area of an irregular shape by breaking it into pieces, identifying a sector of a circle in a tomato slice, modeling an oblique cylinder with a toilet paper roll, and using CDs to demonstrate perpendicular lines. The document serves to demonstrate how geometry appears in our world through real-life examples.Geometry in My World (BK)
Geometry in My World (BK)MHS
Ìý
This document contains 20 sections about geometry concepts. Each section includes an image taken by the author and a brief definition or property of a geometry term. The terms discussed include triangles, postulates, theorems, angles, solids, polygons, and other shapes. The images provide everyday examples seen in the author's life to relate geometry to the real world.Recently uploaded (20)
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.pptxOdoo 18 Accounting Access Rights - Odoo 18 ºÝºÝߣs
Odoo 18 Accounting Access Rights - Odoo 18 ºÝºÝߣsCeline George
Ìý
In this slide, we’ll discuss on accounting access rights in odoo 18. To ensure data security and maintain confidentiality, Odoo provides a robust access rights system that allows administrators to control who can access and modify accounting data. 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.comChapter 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.
Dot NET Core Interview Questions PDF By ScholarHat
Dot NET Core Interview Questions PDF By ScholarHatScholarhat
Ìý
Dot NET Core Interview Questions PDF By ScholarHatBISNIS BERKAH BERANGKAT KE MEKKAH ISTIKMAL SYARIAH
BISNIS BERKAH BERANGKAT KE MEKKAH ISTIKMAL SYARIAHcoacharyasetiyaki
Ìý
BISNIS BERKAH BERANGKAT KE MEKKAH ISTIKMAL SYARIAH
Entity Framework Interview Questions PDF By ScholarHat
Entity Framework Interview Questions PDF By ScholarHatScholarhat
Ìý
Entity Framework Interview Questions PDF By ScholarHatFunctional Muscle Testing of Facial Muscles.pdf
Functional Muscle Testing of Facial Muscles.pdfSamarHosni3
Ìý
Functional Muscle Testing of Facial Muscles.pdfNUTRITIONAL ASSESSMENT AND EDUCATION - 5TH SEM.pdf
NUTRITIONAL ASSESSMENT AND EDUCATION - 5TH SEM.pdfDolisha Warbi
Ìý
NUTRITIONAL ASSESSMENT AND EDUCATION, Introduction, definition, types - macronutrient and micronutrient, food pyramid, meal planning, nutritional assessment of individual, family and community by using appropriate method, nutrition education, nutritional rehabilitation, nutritional deficiency disorder, law/policies regarding nutrition in India, food hygiene, food fortification, food handling and storage, food preservation, food preparation, food purchase, food consumption, food borne diseases, food poisoning
Comprehensive Guide to Antibiotics & Beta-Lactam Antibiotics.pptx
Comprehensive Guide to Antibiotics & Beta-Lactam Antibiotics.pptxSamruddhi Khonde
Ìý
📢 Comprehensive Guide to Antibiotics & Beta-Lactam Antibiotics
🔬 Antibiotics have revolutionized medicine, playing a crucial role in combating bacterial infections. Among them, Beta-Lactam antibiotics remain the most widely used class due to their effectiveness against Gram-positive and Gram-negative bacteria. This guide provides a detailed overview of their history, classification, chemical structures, mode of action, resistance mechanisms, SAR, and clinical applications.
📌 What You’ll Learn in This Presentation
✅ History & Evolution of Antibiotics
✅ Cell Wall Structure of Gram-Positive & Gram-Negative Bacteria
✅ Beta-Lactam Antibiotics: Classification & Subtypes
✅ Penicillins, Cephalosporins, Carbapenems & Monobactams
✅ Mode of Action (MOA) & Structure-Activity Relationship (SAR)
✅ Beta-Lactamase Inhibitors & Resistance Mechanisms
✅ Clinical Applications & Challenges.
🚀 Why You Should Check This Out?
Essential for pharmacy, medical & life sciences students.
Provides insights into antibiotic resistance & pharmaceutical trends.
Useful for healthcare professionals & researchers in drug discovery.
👉 Swipe through & explore the world of antibiotics today!
🔔 Like, Share & Follow for more in-depth pharma insights!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.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
https://app.box.com/s/ij1ty3vm7el9i4qfrr41o756xycbahmg
How to Configure Recurring Revenue in Odoo 17 CRM
How to Configure Recurring Revenue in Odoo 17 CRMCeline George
Ìý
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. 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
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
Fractals, Connecting Math, Science and Art
- 66. References