A Level Further Maths: Pure Maths 1 (As) - Exam-Ready Series
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A Level Further Maths: Pure Maths 1 (As) - Exam-Ready Series
Published 7/2022
MP4 | Video: h264, 1280x720 | Audio: AAC, 44.1 KHz
Language: English | Size: 6.20 GB | Duration: 12h 31m
Become a Further Maths Pro!
What you'll learn
Form new equations by substitution and by algebraic relationships. Solve problems involving roots of quadratic, cubic, and quartic equations.
Summation of series. use the method of differences to obtain the sum of a finite series.
Sketch rational graphs. Understand how to sketch modulus graphs.
Carry out basic operations with Matrices. Find the determinant and inverse of a square matrix. Understand geometric transformations using matrices.
Understand the relations between Cartesian and polar coordinates. Sketch simple Polar curves and find area enclosed by a curve
Solve Vector problems involving planes. Solve problems involving the interaction between two planes or a plane and a line
Prove different formulae by the Principle of Mathematical Induction.
Requirements
Have good foundational knowledge of Mathematics (GCSE level).
Ideally the student must have studied the majority of AS & A Level Mathematics
Description
This Exam-Ready Series Course for A Level Further Pure Maths 1 has been designed with passion to take you all the way to mastery. The course is relevant to most International Exam Boards like Cambridge CIAE, Edexel, OCR, AQA and MEI etc. In the course I simplify all the difficult concepts to help you become a Pro in no time! With over 100 past exam questions used in the videos as worked examples, you will get to see how the questions you normally find in the papers are answered. This course will take you from the basic foundational concepts you have already learnt in your GCSEs and A Level Pure Mathematics and builds up to the more advanced concepts - without you feeling not even a bit of pain of difficulty. I would advised you to make sure you go through each section in the sequence of the videos as the concepts build up incrementally till the end of the section or topic.You will access concisely explained videos, with a concept upon concept approach to help you master each topic. By enrolling into this course, you get to access all the interactive videos covering all the examinable concepts in your syllabus. I have gained considerable experience teaching A Level Maths and I pour our my wealth of knowledge in this course. So I hope you will learn a lot from this course.
Overview
Section 1: Roots of Polynomial Equations
Lecture 1 Introduction to Roots of Polynomial Equations
Lecture 2 Quadratic: Roots of Quadratic Polynomial Equations
Lecture 3 Quadratic: Forming new equations by substitution
Lecture 4 Quadratic: Symmetric functions
Lecture 5 Roots of Cubic polynomial equations
Lecture 6 Algebraic Manipulation with Cubic polynomial equations
Lecture 7 Cubic Algebraic Manipulation (Worked Examples)
Section 2: Summation of Series
Lecture 8 Introduction
Lecture 9 Sum and General Term of a series (Worked Example 1)
Lecture 10 Sum and General Term of a series (Worked Example 2)
Lecture 11 Standard Results
Lecture 12 Standard Results (Worked Example)
Lecture 13 Limits at Infinity
Lecture 14 Limits at Infinity (Worked Example)
Lecture 15 Method of differences
Lecture 16 Method of differences (Worked Example 1)
Lecture 17 Method of differences (Worked Example 2)
Lecture 18 Method of differences (Worked Example 3)
Lecture 19 Method of differences (Worked Example 4)
Section 3: Matrices
Lecture 20 Introduction
Lecture 21 Addition, Subtraction and Scalar Multiplication
Lecture 22 Multiplication of Matrices
Lecture 23 Multiplication of Matrices (worked examples)
Lecture 24 Determinant and Inverse of a 2 x 2 Matrix
Lecture 25 Determinant of a 3 x 3 Matrix
Lecture 26 Inverse of a 3 x 3 Matrix
Lecture 27 Singular Matrices
Lecture 28 The product of a matrix and it s inverse
Lecture 29 Inverse of the product of two matrices
Section 4: Matrices (Transformations)
Lecture 30 Transformations (Introduction)
Lecture 31 Reflection
Lecture 32 Rotation
Lecture 33 Enlargement
Lecture 34 Shear
Lecture 35 Stretch
Lecture 36 Successive transformations
Lecture 37 Area scale factor
Lecture 38 Invariant Points
Lecture 39 Invariant Lines
Lecture 40 Worked Example 1
Lecture 41 Worked Example 2
Lecture 42 Worked Example 3
Section 5: Polar Coordinates
Lecture 43 Introduction
Lecture 44 Plotting points on a Polar graph
Lecture 45 Converting between Polar and Cartesian coordinates
Lecture 46 Converting equations from Cartesian to Polar form
Lecture 47 Converting equations Polar to Cartesian form
Lecture 48 Sketching Polar Graphs
Lecture 49 Sketching Circles
Lecture 50 Cardioid Graphs
Lecture 51 Area enclosed by a Polar graph
Lecture 52 Cardioid Graphs (worked example)
Lecture 53 Finding the area enclosed by two Polar Graphs
Lecture 54 Sketching Polar graphs for any given equation
Lecture 55 Greatest distance of a point from the pole
Lecture 56 Greatest distance of a point from the pole (worked example)
Lecture 57 The point furthest from the initial line
Lecture 58 The point furthest from the vertical line
Section 6: Vectors
Lecture 59 Equation of a plane 1
Lecture 60 Vector Product
Lecture 61 Equation of a plane 2
Lecture 62 Equation of plane (worked examples)
Lecture 63 A line parallel to a plane
Lecture 64 Distance of a plane from the origin
Lecture 65 Distance from a point to a plane 1
Lecture 66 Distance from a point to a plane 2
Lecture 67 Perpendicular distance from a point to a line
Lecture 68 Worked Example 1
Lecture 69 Shortest distance between two skew lines
Lecture 70 Angle between a line and a plane
Lecture 71 Worked Example 2
Lecture 72 Angle between two planes
Lecture 73 Worked Example 3
Lecture 74 Worked Example 4
Lecture 75 Worked Example 5
Section 7: Proof By Induction
Lecture 76 Matrices (worked example)
Lecture 77 Divisibility (worked example 1)
Lecture 78 Divisibility (worked example 2)
Lecture 79 Divisibility (worked example 3)
Lecture 80 Divisibility (worked example 4)
Lecture 81 Divisibility (worked example 5)
Lecture 82 Sequences (worked example 1)
Lecture 83 Sequences (worked example 2)
Lecture 84 Sequences (worked example 3)
Lecture 85 Sequences (worked example 4)
Lecture 86 Differentiation (worked example 1)
Lecture 87 Differentiation (worked example 2)
Lecture 88 Differentiation (worked example 3)
Lecture 89 Series (worked example 1)
Lecture 90 Series (worked example 2)
Lecture 91 Series (worked example 3)
AS/A Level students,Anyone who's willing to learn
Homepage
Code:
https://anonymz.com/?https://www.udemy.com/course/a-level-further-maths-pure-maths-1-as-exam-ready-series/
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Code:
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High School A-Level Pure Mathematics 1 Made Easy
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High School A-Level Pure Mathematics 1 Made Easy
Last updated 6/2022
MP4 | Video: h264, 1280x720 | Audio: AAC, 44.1 KHz
Language: English | Size: 6.70 GB | Duration: 8h 3m
An easy-to-understand guide to the Cambridge A-level Pure Mathematics Course (Paper 1)
What you'll learn
Number families, surds and indices
Rationalizing a denominator
Functions and relations
Compound (composite) functions
Coordinate geometry
Quadratics
Requirements
GCSE Mathematics or equivalent level of prior mathematical knowledge
Description
Are you finding pure mathematics confusing? Are you overwhelmed by complex concepts, intimidating formulae, and mathematical jargon? Are you looking for an easy-to-understand, video-based learning platform to help you ace your exams?Well if so, then this course is perfect for you! I designed this mathematics course combining my years of experience, teaching at one of the most prestigious high schools in South Africa. Through my teaching methods I helped countless students demystify mathematical concepts; grow in their mathematical confidence; and attain top results in their year-end exams. A-level Pure Mathematics 1 Made Easy is an easy-to-understand video-based learning platform, which is designed to fit hand-in-hand with the prescribed Cambridge Pure Mathematics A-level textbook. The visual-learning based format of the course accelerates learning, and provides an engaging delivery mechanism for the study of mathematics. Many of my previous students have found the use of visual aids or animations to be an invaluable tool in understanding more complex mathematical concepts. As a result I have combined some of the most helpful illustrations and examples into the course material. This course provides a conversational-style and concise learning resource, which acts as an invaluable tool for students studying in full-time learning institutions, and also for students studying via distance learning. This course is recommended for students studying for their A-level mathematics qualification through the Cambridge University syllabus. It is however also applicable to almost all of the coursework contained in the Oxford A-level mathematics syllabus as well.
Overview
Section 1: Chapter 1: Number Families, Surds and Indices
Lecture 1 Number Families
Lecture 2 Surds and Indices
Lecture 3 Rationalizing a Denominator
Section 2: Chapter 2: Functions
Lecture 4 Functions
Lecture 5 Domain and Range
Section 3: Chapter 3: Coordinate Geometry
Lecture 6 Coordinate Geometry
Lecture 7 Straight-line Graphs
Section 4: Chapter 4: Quadratics
Lecture 8 Polynomials
Lecture 9 Quadratic Functions
Lecture 10 Quadratic Functions Worked Examples
Lecture 11 The Quadratic Formula
Lecture 12 The Discriminant
Lecture 13 Disguised Quadratics
Lecture 14 Quadratic Inequalities
Lecture 15 Completing the Square
Lecture 16 Summary
Section 5: Chapter 5: Trigonometry
Lecture 17 Trigonometry
Lecture 18 Reference Angles
Lecture 19 Special Angles
Lecture 20 Graphs of Trigonometric Functions and the CAST Diagram
Lecture 21 Negative Angles
Lecture 22 Compound Angles
Lecture 23 Trigonometric Equations
Lecture 24 General Compound Angles
Lecture 25 Trigonometric Identities
Section 6: Circular Measure
Lecture 26 Circular Measure
Lecture 27 Arc Length and Sector Area
Lecture 28 Graphs of Trigonometric Functions in Radians
Lecture 29 Solving Trigonometric Equations in Radians
Lecture 30 Summary
Section 7: Vectors
Lecture 31 Vectors
Lecture 32 3D Vectors
Lecture 33 Different Types of Vectors
Lecture 34 Dot Product of Vectors
Lecture 35 The Angle Between Vectors
Lecture 36 Parallel and Perpendicular Vectors
Section 8: Sequences and Series
Lecture 37 Sequences and Series
Lecture 38 Arithmetic Series
Lecture 39 Geometric Series
Lecture 40 Converging Geometric Series
Lecture 41 Binomial Series
Lecture 42 Using Combination Functions for Binomial Expansions
Lecture 43 Pascal's Triangle and the Combination Function
Lecture 44 Summary
Section 9: Differentiation
Lecture 45 Differentiation
Lecture 46 General rules for Differentiation
Lecture 47 The Chain Rule
Lecture 48 The Chain Rule Mental Substitution
Lecture 49 The Second Derivative
Section 10: Integration
Lecture 50 Integration
Lecture 51 Using Integration to Calculate Areas
Lecture 52 Integrating Compound Functions
Lecture 53 Definite Integrals
Lecture 54 Definite Integrals and Total Area
Lecture 55 The Area Between Two Lines
Lecture 56 Improper Integrals
Lecture 57 Volumes of Revolution about the x-axis
Lecture 58 Volumes of Revolution about the y-axis
Lecture 59 Summary
A-level students wishing to write the Cambridge paper 1 pure mathematics exam
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Life Span Development (Certificate Of Completion)
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Life Span Development (Certificate Of Completion)
Last updated 3/2022
MP4 | Video: h264, 1280x720 | Audio: AAC, 44.1 KHz
Language: English | Size: 6.81 GB | Duration: 7h 15m
This course will study the physical, psychosocial and cognitive development of humans from prenatal to end of life.
What you'll learn
Exploring human development from prenatal and throughout the lifespan
Identify the interrelationship between human biology and psychology
Recognize cognitive, physical, and psychosocial developmental stages in human development
Describe human behavior and mental processes from various theoretical perspectives in the field of psychology
Requirements
There are no requirements or prerequisites for taking this course.
Description
Lifespan development explores how we change and grow from conception to death. This field of psychology is studied by developmental psychologists. They view development as a lifelong process that can be studied scientifically across three developmental domains: physical, cognitive development, and psychosocial.Lifespan development can be described as a continuous and active process of coping with developmental tasks, i.e., demands, challenges, and chances that depend on people's environment and life situation in given phases of the aging process. Specific developmental tasks are conceptualized as a consequence of the interaction between biological maturity, normative conceptions of successful aging or development in society and individual plans, aims, needs, and values.Across these three domains physical, cognitive, and psychosocial the normative approach to development is also discussed. This approach asks, What is normal development? In the early decades of the 20th century, normative psychologists studied large numbers of children at various ages to determine norms (i.e., average ages) of when most children reach specific developmental milestones in each of the three domains. Although children develop at slightly different rates, we can use these age-related averages as general guidelines to compare children with same-age peers to determine the approximate ages they should reach specific normative events called developmental milestones (e.g., crawling, walking, writing, dressing, naming colors, speaking in sentences, and starting puberty).There are many different theoretical approaches regarding human development. As we evaluate them in this course, recall that developmental psychology focuses on how people change, and keep in mind that all the approaches that is presented address questions of change: Is the change smooth or uneven (continuous versus discontinuous)? Is this pattern of change the same for everyone, or are there many different patterns of change (one course of development versus many courses)? How do genetics and environment interact to influence development (nature versus nurture)?Are we who we are because of nature (biology and genetics), or are we who we are because of nurture (our environment and culture)? This longstanding question is known in psychology as the nature versus nurture debate. It seeks to understand how our personalities and traits are the product of our genetic makeup and biological factors, and how they are shaped by our environment, including our parents, peers, and culture. For instance, why do biological children sometimes act like their parents is it because of genetics or because of early childhood environment and what the child has learned from the parents? What about children who are adopted are they more like their biological families or more like their adoptive families? And how can siblings from the same family be so different?This course considers basic psychological perspectives on human development. Using the concept of continuing maturation from conception throughout the lifespan.Course Objectives: Describe human behavior and mental processes from various theoretical perspectives in the field of psychology Identify the interrelationship between human biology and psychology Identify the manner in which psychological research relates to human development Demonstrate the skill of identifying information needed to answer questions pertaining to psychological terms and concepts Develop an understanding of psychology as an ever-changing discipline, based on contemporary research data
Overview
Section 1: Introduction
Lecture 1 Course Introduction
Lecture 2 Intro to Life Span Development
Section 2: Influences & Perspectives
Lecture 3 Psychology's Perspectives
Lecture 4 Nature, Nurture and Cultural Influences on Human Behavior
Lecture 5 Research Methods in Psychology
Section 3: Prenatal Development & The Birthing Process
Lecture 6 Prenatal Development & The Birthing Process
Section 4: Child Development & Mental Health Disorders
Lecture 7 Parenting Styles & Child Outcomes
Lecture 8 Childhood & Adolescent Mental Health Disorders
Lecture 9 Pro-Social and Altruistic Behaviors
Lecture 10 Thinking & Language Development
Lecture 11 Social, Moral & Emotional Development
Section 5: Cognitive Development & Early Learning Processes
Lecture 12 Intelligence Types & IQ Scores
Lecture 13 Student Diversity
Lecture 14 Exceptional Children
Section 6: Psychosocial Development in Adolescence
Lecture 15 Emotion & Happiness
Lecture 16 Eating Disorders and Its Impact on Adolescent Development
Lecture 17 Media Influence on Teenage Sexuality.
Lecture 18 Teenage Pregnancy
Section 7: Psychosocial Development in Middle Adulthood
Lecture 19 Physical Attractiveness & Our Preferences
Lecture 20 Personal Attraction, Sexual Attitudes & Behaviors
Lecture 21 LOVE ~ What is This Thing Called Love
Lecture 22 Intimacy & Self-Disclosure
Lecture 23 Personality Disorders - Some with Symptoms Involving Sexual Behaviors
Lecture 24 Psychology of Human Sexuality
Lecture 25 Sex & Marriage
Lecture 26 Sex Therapy Steps 1-9
Lecture 27 Why Some People Never Marry
Section 8: Psychosocial Development in Older Adulthood
Lecture 28 Psychology of Older Adults
Lecture 29 Psychology of Sex & the Older Adult
Lecture 30 Disorders of Aging & Cognition
Lecture 31 Stages of Grief & Bereavement
Lecture 32 Types of Funerals
Section 9: Final Course Assignment & Certificate of Completion
Lecture 33 End of Course Thank You!
Anyone interested in learning more about the study of human development, from prenatal development to circumstances of older adults and the latter portion of life. Great for parents, teachers, caregivers and/or aides, human service workers, and adults with elderly parents.
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A-Level Statistics Made Easy (Full Course)
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A-Level Statistics Made Easy (Full Course)
Last updated 6/2021
MP4 | Video: h264, 1280x720 | Audio: AAC, 44.1 KHz
Language: English | Size: 5.22 GB | Duration: 6h 1m
An easy-to-understand guide to the Cambridge A-level Statistics Course (Paper 5)
What you'll learn
Data Representation: what a dataset is telling us visually (stem-and-leaf diagrams, box-and-whisker plots, histograms and cumulative frequency graphs);
Measures of Location in order to estimate the most likely outcome of an experiment (mean, median, mode);
Measures of Spread in order to understand how volatile or variable a dataset is (range, quartiles, interquartile range, standard deviation);
Sigma Notation and summation
Counting Methods: Learn efficient methods for counting the number of arrangements of a set number of objects using permutation and combination functions;
Probability: how to determine the likelihood of events occurring (Venn diagrams, unions, intersections, mutually exclusive outcomes, and independent trials);
Solving probability problems involving permutations, combinations, and tree diagrams;
The Binomial Distribution: theory and application;
Discrete Probability Distributions: theory and applications, as well as understanding of expectation, variance, and standard deviation;
The Normal Distribution: theory and application;
Using the Normal Distribution to Approximate the Binomial Distribution
Requirements
GCSE-level algebra and mathematical techniques
Description
Are you battling to understand statistics? Are you confused by intimidating formulae and jargon? Are you looking for an easy-to-understand, video-based learning platform to help you ace your exams? Well if so, this course is perfect for you. I designed this statistics course combining years of teaching, investment banking, and entrepreneurial experience. The result is an easy-to-understand and real-world applicable course with detailed explanations and worked examples, which will not only help you to understand statistical concepts; but will also help you to see how statistics is applied in real-world business scenarios. This "learn-by-doing" approach, will empower you to master the concepts being taught quickly, via direct application. The video format of the course accelerates learning, and provides an engaging delivery mechanism for the educational content. Many students who learn more effectively using visual aids or animations will find the content and flow of the course absorbing and non-monotonous. For this reason this course provides an invaluable resource for students studying in full-time learning institutions, and also for students studying via distance learning. This course is recommended for students studying for their A-level mathematics qualification through the Cambridge University syllabus. It is however also applicable to almost all of the coursework contained in the Oxford A-level mathematics syllabus as well.
Overview
Section 1: Data Representation
Lecture 1 Introduction
Lecture 2 Chapter 1 Part 2 - Stem-and-Leaf Diagram
Lecture 3 Chapter 1 Part 3 - Bar charts and histograms
Lecture 4 Chapter 1 Part 4 - Cumulative Frequency Curves
Section 2: Measures of Location
Lecture 5 Chapter 2 Part 1 - Measures of Location
Lecture 6 Chapter 2 Part 2 - The Mean and Sigma Notation
Lecture 7 Chapter 2 Part 3 - The Mode
Section 3: Measures of Spread
Lecture 8 Chapter 3 Part 1 - The Range and 5 No. Summary
Lecture 9 Chapter 3 Part 2 - Sigma Notation Revisited
Lecture 10 Chapter 3 Part 3 - Variance and Std. Deviation
Lecture 11 Chapter 3 Part 4 - Variance and Std. Deviation For Frequency Tables
Lecture 12 Part 1 Summary
Section 4: Probability
Lecture 13 Chapter 4 - Part 1 Probability General Terms and Concepts
Lecture 14 Chapter 4 - Part 2 Mutually Exclusive Outcomes
Lecture 15 Chapter 4 Part 3 - Unions and Intersections
Lecture 16 Chapter 4 Part 4 - Conditional Probability
Lecture 17 Chapter 4 Part 5 - Tree Diagrams
Lecture 18 Chapter 4 Part 6 - Independence
Section 5: Permutations and Combinations
Lecture 19 Chapter 5 - Part 1 Permutations
Lecture 20 Chapter 5 - Part 2 Permutations With Repeated Items
Lecture 21 Chapter 5 - Part 3 Combinations
Lecture 22 Chapter 5 - Part 4 Combinations With Repeated Items
Lecture 23 Chapter 5 - Part 5 Complex Problems
Section 6: Discrete Probability Distributions
Lecture 24 Chapter 6 - Discrete Probability Distributions
Section 7: The Binomial Distribution
Lecture 25 Chapter 7 Part 1 - The Binomial Distribution
Lecture 26 Chapter 7 Part 2 - The Parameters of the Binomial Distribution
Lecture 27 Chapter 7 Part 3 - The Geometric Distribution
Lecture 28 Chapter 7 Part 4 - The Mode of the Geometric Distribution
Section 8: Expectation and Variance of a Random Variable
Lecture 29 Chapter 8 Part 1 - Expectation and Variance of a Random Variable
Lecture 30 Chapter 8 Part 2 - Expectation and Variance of a Binomial Random Variable
Lecture 31 Chapter 8 Part 3 - Expectation of a Geometrically Distributed Random Variable
Lecture 32 Part 2 Summary
Section 9: The Normal Distribution
Lecture 33 Chapter 9 Part 1 - The Normal Distribution Intro
Lecture 34 Chapter 9 Part 2 - The Normal Distribution Worked Examples
Lecture 35 Chapter 9 Part 3 - Standardizing The Normal Distribution
Lecture 36 Chapter 9 Part 4 - The Normal Approximation to the Binomial Distribution
Lecture 37 Chapter 9 Part 5 - Normal Approximation to Binomial Worked Examples
Lecture 38 Part 3 Summary
A-level students wishing to write the Cambridge paper 5 statistics exam
Homepage
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?Aprende Matem?ticas De Principiante A Avanzado!
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Aprende Matem ticas De Principiante A Avanzado!
Last updated 2/2023
MP4 | Video: h264, 1280x720 | Audio: AAC, 44.1 KHz
Language: Spanish | Size: 5.38 GB | Duration: 12h 22m
Curso introductorio a las matem ticas, dise ado para cualquier tipo de p blico. Nunca es tarde para aprender! :)
What you'll learn
Comprender desde los puntos m s b sicos que son la suma y resta.
Desarrollar la l gica matem tica.
Ser capaz de resolver cualquier tipo de operaci n de primer y segundo grado.
Tendr las herramientas necesarias para tomar los siguientes cursos m s avanzados.
Ampliar su conocimiento d ndole un buen camino hacia muchos desaf os.
Lograr entender todos los temas que conlleva aritm tica, lgebra, trigonometr a, geometr a y geometr a anal tica.
Requirements
No necesitas ning n conocimiento especial.
Tener ganas de aprender.
No necesitas ni saber sumar, iniciamos desde ah .
Description
Quieres descuentos? Revisa el perfil del instructor y ve al Instagram. :)( ste curso te ayudar para tus ex menes de admisi n, nivel preparatoria y universidad)Curso introductorio a las matem ticas, dise ado para cualquier tipo de p blico.Siempre es necesario y fundamental conocer las bases de la matem tica antes de tener algo m s avanzado como calculo integral y dem s. El curso tiene como fin sentar las bases que se ocupar n en cursos siguientes, por lo que es importante que antes de ver los otros comiences desde 0 para no quedarte con ninguna duda.Espero que le den una oportunidad para seguir haciendo cursos m s adelante.Puedes tomar todos los temas o escoger el que te interese en el momento, siempre tendr s el curso para poder reforzar el conocimiento.Si has adquirido el curso se responden las preguntas a mas tardar en 2 d as, te estar acompa ando durante el curso brind ndote de apoyo desde la secci n de preguntas y respuestas o tambi n desde Instagram.La mejor opci n para prepararte para alg n examen donde se ve lo fundamental, incluso si tan solo quieres repasar o retomar los conocimientos que se te pudieron haber olvidado.Para que no existan confusiones se recalca que comenzamos desde lo mas sencillo que pueda existir hasta lo m s avanzado, te dar n las bases necesarias para poder comenzar de la mejor manera con matem ticas m s dif ciles como lo es calculo entre otras.
Overview
Section 1: Introducci n
Lecture 1 Introducci n
Section 2: Aritm tica
Lecture 2 1. Suma, resta, multiplicaci n divisi n
Lecture 3 2. Potencia y Ra z (exacta y no exacta)
Lecture 4 3. Suma de ra ces
Lecture 5 4. Tipos de n meros
Lecture 6 5. M nimo com n m ltiplo
Lecture 7 6. M ximo com n divisor
Lecture 8 7. Fracciones (Tipos, transformaciones, proporcionales y simplificaci n).
Lecture 9 8. Suma, resta, multiplicaci n y divisi n de fracciones
Lecture 10 9. Potencia de fracciones y potencia negativa
Lecture 11 10. Ra z de fracciones y reducci n de fracciones
Lecture 12 11. Jerarqu a de operaciones
Lecture 13 12. Regla de 3
Lecture 14 13. Ejercicios resueltos - Aritm tica
Section 3: Algebra
Lecture 15 1. T rminos algebraicos
Lecture 16 2. Componentes de un t rmino
Lecture 17 3. Suma y resta algebraica
Lecture 18 4. Multiplicaci n algebraica
Lecture 19 5. Divisi n algebraica
Lecture 20 6. Quitar signos negativos de los exponentes
Lecture 21 7. Divisi n con letras como exponentes
Lecture 22 8. Divisi n por Ruffini
Lecture 23 9. Potencia algebraica
Lecture 24 10. Ra z algebraica
Lecture 25 11. Convertir ra z a potencia
Lecture 26 12. Multiplicaci n de ra ces
Lecture 27 13. Divisi n de ra ces
Lecture 28 14. Funciones compuestas
Lecture 29 15. Suma y resta algebraica
Lecture 30 16. Multiplicaci n y divisi n algebraica
Lecture 31 17. Reducci n de fracciones
Lecture 32 18. Potencia de fracciones algebraicas
Lecture 33 19. Ra z de fracciones
Lecture 34 20. Radicalizaci n
Lecture 35 21. Simplificaci n de radicales
Lecture 36 22. Productos notables (binomio al cuadrado)
Lecture 37 23. Triangulo de pascal
Lecture 38 24. Binomios conjugados
Lecture 39 25. Factorizaci n (Factor com n, Factorizar por agrupaci n)
Lecture 40 26. Trinomio cuadrado
Lecture 41 27. Completar el TCP
Lecture 42 28. Diferencia de cuadrados
Lecture 43 29. Suma y resta de cubos
Lecture 44 30. Ecuaciones
Lecture 45 31. Ecuaciones con inc gnita
Lecture 46 32. Ecuaciones con fracciones
Lecture 47 33. Ecuaciones con 2 inc gnitas
Lecture 48 34. Por m todo de igualaci n
Lecture 49 35. Por m todo de sustituci n
Lecture 50 36. Por m todo de suma y resta
Lecture 51 37. Ecuaciones de 2 grado por formula general
Lecture 52 38. Ejercicios resueltos - lgebra
Section 4: Trigonometr a
Lecture 53 1. Introducci n
Lecture 54 2. Los ngulos del tri ngulo
Lecture 55 3. Ecuaciones para calcular ngulos
Lecture 56 4. Puntos notables
Lecture 57 5. ngulos complementarios, suplementarios y conjugados
Lecture 58 6. ngulos convexos y c ncavos
Lecture 59 7. ngulos adyacentes y opuestos al v rtice
Lecture 60 8. Calcular ngulos de rectas que se intersectan
Lecture 61 9. Tri ngulos y tipos de tri ngulos
Lecture 62 11. Teorema de Pit goras
Lecture 63 12. Hipotenusa, cateto adyacente y cateto opuesto
Lecture 64 13. Razones trigonom tricas
Lecture 65 14. Gr ficas de funciones trigonom tricas
Lecture 66 15. Amplitud y frecuencia
Lecture 67 16. Propiedades del circulo
Lecture 68 17. Circulo unitario
Lecture 69 18. Ley de senos
Lecture 70 19. Ley de cosenos
Lecture 71 20. Identidades trigonom tricas
Lecture 72 21.- Ejercicios resueltos - Trigonometr a
Section 5: Geometr a
Lecture 73 1. Per metro y rea
Lecture 74 2. V rtices y aristas
Lecture 75 3. Geometr a anal tica (pendiente de una recta y su f rmula)
Lecture 76 4. Ecuaci n can nica de la recta
Lecture 77 5. Ecuaci n general de la recta
Lecture 78 6. Ecuaci n punto pendiente de la recta
Lecture 79 7. Distancia entre dos puntos
Lecture 80 8. Punto medio de una recta
Lecture 81 9. Cortes en el eje x, y
Lecture 82 10. Paralelismo y perpendicularidad
Lecture 83 11. Ecuaciones c nicas
Lecture 84 12. Resoluci n de cada una
Lecture 85 13. Intersecciones
Lecture 86 Soluciones - Geometr a
Section 6: Finalizaci n
Lecture 87 ESPEREN EL SIGUIENTE CURSO
El curso est dirigido a estudiantes de de nivel media superior para abajo, si tu tienes ste conocimiento desde antes podr s llevar con calma tu vida escolar,El conocimiento va dirigido a todo p blico que quiera aprender lo b sico hasta lo avanzado
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Learn 300 English Idioms & Phrases with Origins in 30 Days
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Learn 300 English Idioms & Phrases with Origins in 30 Days
Published 07/2022
MP4 | Video: h264, 1280x720 | Audio: AAC, 44.1 KHz, 2 Ch
Genre: eLearning | Language: English | Duration: 335 lectures (5h 30m) | Size: 5.4 GB
Learning origins and backstories is the best way to memorise them forever!
What you'll learn
Fascinating origin stories of 380 idioms and phrases in the English language.
Exact context in which these phrases were first used.
All meanings and connotations of every idiom and phrase.
At least one example sentence so that the meaning is etched in your memory forever.
Understand spoken English more clearly.
Requirements
I speak in English (with subtitles of course) so elementary understanding of English is required..
Description
The best way to learn something in Maths is to derive it. Similarly, the best way to learn idioms and phrases is to know their origins and the stories behind them. It gives you the context in which a particular phrase was first used.
For example, the phrase "spill the beans" comes from an ancient Greek voting method in which voters would put beans in opaque jars labeled with the name of their favorite candidate. If a voter unintentionally knocked off a jar and spilled the beans, he would reveal the outcome before the results were announced officially. Thus, this phrase has come to mean "to reveal a secret, especially unintentionally".
Such minute details can be learned and retained only by knowing the backstory behind a phrase. When you know a story, you don't cram, you don't memorize anything. Your brain automatically makes mental pictures, and you learn when to use which phrase without any special effort on your part.
Hi, my name is Gauri Shanker, and I am a self-taught vocabulary enthusiast. I have been actively learning and researching words, idioms, phrases, and their origins for the past 10 years. I have been a Udemy Instructor for more than two years now and have about a thousand students enrolled in my courses.
In this course, you will learn the target English idioms and phrases in 30 days, so that your English sounds more natural when you use it in your conversation and writing.
In this course, you will learn
All meanings and interpretations of every phrase (etched in your memory forever)
Origin and backstories of every idiom and phrase
The exact context in which these phrases were first used
At least one example sentence with every phrase
Relevant pictures and illustrations to drive home the meaning of every phrase
What's more? All related phrases are discussed together in one video for better neural connections. For example, the phrases "Hold water", "Watertight", "Swiss cheese argument" and "Pick holes in something" have been discussed together because they all have a common theme. Similarly, the phrases "off the cuff" and "on the cuff" have been discussed together because their stories are based on 'cuff' a jewelry article worn by men about two hundred years ago.
Furthermore, to learn more than 300 idioms with their origins, you don't have to spend hours. I need only 15 minutes of your time for 30 days.
There are thirty sections containing ten videos each with an average video duration of one minute. Phrases have been covered in bite-sized but comprehensive lessons, so you won't be overwhelmed with information.
This course is extremely detailed, so you can fully master the target English.
If you want to understand written English more clearly, if you want to sound more native-like, or if you simply want to take your English to a higher level, this course can help you achieve your goal of taking your English to the next level.
This course is also perfect for anyone taking CAT, GMAT, SAT, SSC, or any other English-based exam.
Who this course is for
Buy this course if you are curious about the origins of English phrases.
Buy this course if you have a difficulty in remembering the meaning of English idioms.
Buy this course if you don't know how to use idioms and phrases in a sentence.
Take this course if you preparing for any exam (CAT, GMAT, SSC, SAT, IELTS etc).
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Robot And Advance Steel From Scratch(Under Construction)
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Robot And Advance Steel From Scratch(Under Construction)
Last updated 10/2020
MP4 | Video: h264, 1280x720 | Audio: AAC, 44.1 KHz
Language: English | Size: 5.03 GB | Duration: 8h 48m
Robot and Advance Steel from Zero
What you'll learn
Warehouse Modeling in Robot structural analysis
Design of all elements of warehouse
wind load Simulation
Connections Design
Portal frame Design
Advance Steel Basics
Elements Modeling
Connections Modeling
Numbering
Drawings
Requirements
basic knowledge of structural Engineering
Description
Robot structural Analysis In this course, you will learn how to model and analyze and design a steel warehouse from scratch using Eurocode. you will learn how to design all elements (columns, rafters, bracing, wind columns, side rails, purlins...) you will learn how to draw the cladding, assign loads and generate wind loads. you will learn how to design connectionsBeam - beam connectionbeam - column connectionbase connection. In this Course you will learn how to use the Advance steel program perfectly. 1-Grids creation and editing by many methods. 2-Elements Modeling (Column,beam,Welded, double sections, Folded beam, tapered , Aluminum Section and others) 3-plates Creation and editing. 4-Extended Elements (Portal frame, mono-pitch frame, bracing, purlins and Truss) 5-Connections (Anchor, holes, shear studs) Base plate Connection, Frame knee connection, Apex haunch, Clip Angle, Gusset plate at one diagonal, Gusset plate in center, 4 diagonals connection, Purlin connection, purlin connection with plate, Two purlins with bolts, Vertical purlin plate,Double purlin splice plate6-Numbering 7-GA and assembly Drawing. 8-Assembly list.
Overview
Section 1: Introduction
Lecture 1 Overview
Lecture 2 Preferences
Lecture 3 Job preferences
Section 2: Modeling
Lecture 4 Axis Definition
Lecture 5 Bar Section Definition
Lecture 6 View
Lecture 7 Columns modeling
Lecture 8 Columns Grouping
Lecture 9 Rafters
Lecture 10 Wind Columns
Lecture 11 Side Rails
Lecture 12 Side Rails Grouping
Lecture 13 Eave Beams
Lecture 14 Purlins
Lecture 15 Bracing
Lecture 16 Claddings
Section 3: Loads
Lecture 17 Loads Definition
Lecture 18 Wind load simulation
Lecture 19 Release
Lecture 20 Bracings (Axial forces Act)
Lecture 21 Claddings Loads distribution
Lecture 22 Supports
Section 4: Analysis
Lecture 23 Analysis
Lecture 24 Results
Lecture 25 Combinations
Section 5: Elements Designing
Lecture 26 Side Rails
Lecture 27 Purlins
Lecture 28 Eave Beams
Lecture 29 Wind Columns
Lecture 30 Bracings
Lecture 31 Rafters
Lecture 32 Fly Bracings
Lecture 33 Columns
Section 6: Connections
Lecture 34 Base Connection
Lecture 35 Frame Knee Connection
Lecture 36 Beam-beam connection
Section 7: Advance Steel Introduction
Lecture 37 Overview
Lecture 38 Draw
Lecture 39 Building Grid
Lecture 40 Axis
Lecture 41 Grid with groups By distance
Lecture 42 Grids Editing
Section 8: Column and Beam Modeling
Lecture 43 Column modeling
Lecture 44 Visual styles
Lecture 45 Rolled Sections
Lecture 46 Welded Beams
Lecture 47 Double Sections
Lecture 48 Continuous Beam
Lecture 49 Beams from line and polyline
Lecture 50 Split and merge
Lecture 51 Curved beam
Lecture 52 Disassemble Compound Section
Lecture 53 Folded Beam
Lecture 54 Tapered Section
Lecture 55 Generic Aluminium Section
Lecture 56 Display and View
Section 9: Plates
Lecture 57 Plates Creation
Lecture 58 Plate Editing
Section 10: Extended Modeling
Lecture 59 Portal Frame
Lecture 60 Mono-Pitch Frame
Lecture 61 Bracing
Lecture 62 Purlins
Lecture 63 Truss
Section 11: Connections
Lecture 64 Connections
Lecture 65 Anchor
Lecture 66 Holes
Lecture 67 Shear Studs
Lecture 68 Base plate connection
Lecture 69 Connection vault (Base plate)
Lecture 70 Frame Knee Connection
Lecture 71 Apex Haunch
Lecture 72 Connection saving
Lecture 73 Clip Angle
Lecture 74 Gusset plate at one diagonal
Lecture 75 Gusset plate in Center
Lecture 76 4 Diagonals, middle gusset plate
Lecture 77 Purlin Connection
Lecture 78 Purlin Connection with plate
Lecture 79 Two purlins with bolts
Lecture 80 Vertical Purlin Plate
Lecture 81 Double Purlin Splice Plate
Section 12: Numbering
Lecture 82 Numbering
Lecture 83 Prefix
Lecture 84 Single,Main Part and Assembly
Lecture 85 Numbering Methods
Lecture 86 Checking
Lecture 87 Main Part Creation
Lecture 88 Assembly Selection and Isolation
Section 13: Drawing
Lecture 89 Drawing Styles
Lecture 90 GA plan,elevation and detail
Lecture 91 Assemblies Drawing
Lecture 92 Sp Drawing
Lecture 93 Assembly List
Section 14: Robot Model
Lecture 94 Export Robot file
Lecture 95 Importing
Lecture 96 Base plate Connection
Lecture 97 Base Plate Fixing
Lecture 98 Frame Knee Connection
Lecture 99 Frame Knee Connection copying
Section 15: Bonus
Lecture 100 Get Any course for up to 90% off
Civil and Mechanical engineering students,Civil and Mechanical engineers
Homepage
Code:
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https://k2s.cc/file/9b4a94eda66a3/Robot_and_Advance_Steel_from_scratchUnder_construction.part2.rar
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Cell Signaling; How Our Body Cells Coordinates
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Cell Signaling; How Our Body Cells Coordinates
Published 8/2022
MP4 | Video: h264, 1280x720 | Audio: AAC, 44.1 KHz
Language: English | Size: 7.57 GB | Duration: 9h 58m
Cellular Signaling
What you'll learn
Understand the basic principles of signal transduction mechanisms
Understand the different types of signaling
Understand the different types of Kinases and their role and importance in signaling pathways
Understand the different types of ligands and receptors and their role and importance in signaling pathways
Understand Mating of haploid yeast cell (an example from unicellular world)
Nonreceptor Tyrosine Kinase Mediated Cell Signaling; The Src and its Signaling Pathway and Serine / Threonine Kinase Mediated Cell Signaling
Understand Karyopherin; group of proteins involved in transporting molecules between the cytoplasm and the nucleus of a eukaryotic cell
Understand Neuronal Signaling
Cell Cycle and its importance the regulated cell division and Cancer
Requirements
Basics of Biology
Description
Birth, life and death involve the integration of a complex array of biosignals that living cells sense and process to respond and adapt to modifications of their environment. The signals that are sent and received by cells during their whole existence are essential for the harmonious development of tissues, organs and bodies. They also govern movement, thought and behavior. It is now well established that cells do not behave as selfish entities but rather tend to form microsocieties whose proper functioning requires a precise coordination of emission and reception of signals. Understanding the molecular basis for the coordinated biological signals will provide a better insight into the processes governing fundamental biological activities such as growth, differentiation, and quiescence.Cell signaling underlies critical cellular decisions such as development, cell growth and division, differentiation, migration, apoptosis, and it essentially provides the coordination required for the functionality of multicellular organismsDysfunctioning of the networks is associated with pathological situations that can range from abnormal proliferation to death.Recently it has become apparent that a number of human diseases, among them such diverse disorders as cholera, hyperthyroidism and certain types of diabetes, arise from a common mechanism: faulty communication among cells.Cancer cells have constant activation of signaling pathways instructing the cells to grow and divide. This often occurs because of changes (mutations) in receptors, protein kinases or transcription factors that keep the proteins an active state.Some immunodeficiencies occur because immune cells lack the receptors for ligands that instruct immune cells to divide and develop, or lack the specific kinases that transmit these signals.Cell communication is also essential for plant development. Plasmodesmata are regulatable channels which support macromolecular transport between neighbouring cells. Signaling molecules circulate within the plasmodesmata and their transport can be altered in pathological conditions, such as viral infection.
Overview
Section 1: Introduction
Lecture 1 Introduction
Lecture 2 Applications of Cell Signaling/ Importance of Cell Signaling
Lecture 3 Why living organisms need a signaling system
Lecture 4 Types of Cell Signaling
Lecture 5 Ligands and Receptors; Part 1
Lecture 6 Ligands and Receptors; Part 2
Lecture 7 Mating of haploid yeast cell; Example of cell signaling from unicellular world
Lecture 8 Kinases and its Types
Section 2: Signaling Pathways
Lecture 9 Fibroblast Growth Factor and Its Receptor
Lecture 10 Nonreceptor Tyrosine Kinase Mediated Cell Signaling; The Src signaling Pathway
Lecture 11 Receptor serine/threonine kinase mediated Cell Signaling; TGF beta pathway Part1
Lecture 12 Receptor serine/threonine kinase mediated Cell Signaling; TGF beta pathway Part2
Lecture 13 Protein Kinase A Pathway; Part 1
Lecture 14 Protein Kinase A Pathway; Part 2
Lecture 15 Protein Kinase A Pathway; Part 3
Lecture 16 Protein Kinase A Pathway; Part 4
Lecture 17 Protein Kinase A Pathway; Part 5
Lecture 18 Protein Kinase C; Part 1
Lecture 19 Protein Kinase C; Part 2
Section 3: Karyopherin
Lecture 20 Importins; movement of the proteins from the cytoplasm into the nucleus
Lecture 21 Exportins; movement of proteins from nucleus to cytoplasm
Section 4: Neuronal Signaling
Lecture 22 Structure of Neurons
Lecture 23 Types of Neurons
Lecture 24 Action Potential; how message travel along the axons
Lecture 25 Release of Neurotransmitters at the Synaptic Cleft
Section 5: Cell Cycle/ Cell Division and its importance to a good health
Lecture 26 Cell Cycle, Part 1: An introduction
Lecture 27 Cell Cycle: Part 2: Machinery of the Cell Cycle
Lecture 28 Cell Cycle; Part 3: Cell Cycle Control System
Lecture 29 Cell Cycle: Part 4: Events in the G1 phase of the cell cycle
Lecture 30 Cell Cycle: Part 5: Function of P53 when DNA is damaged
Lecture 31 Cell Cycle: Part 6: Function of G1-S CDK and S-CDK
Lecture 32 Cell Cycle: Part 7: Events in the S and G2 phase of cell cycle
Lecture 33 Cell Cycle: Part 8: G2 as a preparatory phase for M phase of cell cycle
Lecture 34 Cell Cycle: Part 9: Functions of M-CDK (CDK 1 + Cyclin B)
Lecture 35 Cell Cycle: Part 10: Events in the Metaphase
Lecture 36 Cell Cycle: Part 11: Role of Spindle Assembly Checkpoint
Lecture 37 Cell Cycle: Part 12: Function of Anaphase Promoting Complex and Contractile ring
Lecture 38 Cell Cycle: Part 13: Ubiquitin Proteasome Complex
For Undergraduate and Post graduate students
Homepage
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