Scatter diagrams, strong and weak correlation, positive and negative correlation, lines of best fit, extrapolation and interpolation. Aimed at UK level 2 students on Access and GCSE Maths courses.
This document discusses how to graph linear inequalities on a coordinate plane. It explains that less than and greater than signs are represented by dashed lines, while less than or equal to and greater than or equal to signs use solid lines. It notes that inequalities must be written in slope-intercept form before graphing and that the shading depends on whether the inequality involves less than or greater than. Specifically, y greater than inequalities are shaded above the line and y less than inequalities are shaded below the line. Practice graphing many problems to fully understand how to determine the shading direction.
The document discusses three point perspective in drawing. Three point perspective allows drawings from any viewpoint by using three vanishing points rather than two. It involves placing a horizon line and two vanishing points on it, then a third vanishing point either above or below. To draw a simple three point shape, lines are drawn connecting any point within a triangle formed by the three vanishing points, receding towards each vanishing point. More complex shapes can then be constructed using the same three point perspective techniques.
1) The document discusses different geographical skills used for reading topographical maps, including grid references, compass directions, straight line distances, and contour lines.
2) It provides examples of how to determine four-figure and six-figure grid references, compass directions between locations, compass bearings, and measuring straight line distances using the map scale.
3) The document also explains how contour lines indicate steep or gentle slopes based on how close together or far apart the lines are.
This document provides an overview of orthographic projection and multiview drawings. It discusses the purpose of multiview drawings in graphically representing 3D objects in 2D. Key concepts covered include projection planes, lines of sight, and different types of projections. The document also examines how an object's features like edges and surfaces are identified and projected in different views. Examples of multiview drawings are provided to illustrate these concepts. Guidelines for line conventions in hidden line and center line drawings are also presented.
This document provides an overview of orthographic projection and multiview drawings. It discusses the purpose of multiview drawings in graphically representing 3D objects in 2D. Key topics covered include projection theory using lines of sight and planes of projection, different types of views and projections, and how to create a multiview drawing by projecting the features of a 3D object according to specific line conventions for visible, hidden, and center lines. The document also provides examples of multiview drawings and suggestions for practicing multiview sketching.
This document discusses drafting scales and how to use them. It explains that drawings are rarely done at true size and scales are commonly written as ratios like 1:1, 1:2, 2:1. It also describes the different types of drafting scales - decimal, mechanical engineer, metric, and architectural. The key steps for using a scale are identified as determining the scale type and factor, measuring the last full line passed, and calculating fractional measurements. Architectural and engineer scales are compared, with architectural scales using feet and engineer scales using inches. Finally, the document outlines assignments for practicing using different scales.
Scatter diagrams, strong and weak correlation, positive and negative correlation, lines of best fit, extrapolation and interpolation. Aimed at UK level 2 students on Access and GCSE Maths courses.
The document contains 4 math problems involving data analysis and linear regression. The problems involve comparing dog and human years, correlating wrist and neck size, modeling car prices based on age, and determining the relationship between spring elongation and attached mass. Linear regression is used to find the line of best fit and analyze the meaning of the slope and y-intercept for each dataset.
This document provides definitions and explanations of basic geometric concepts including points, lines, planes, rays, line segments, angles, and collinear and coplanar points. It defines a point as a single location in space with no dimensions, a line as a set of continuous points extending infinitely in both directions, and a plane as a flat expanse of points expanding in every direction with two dimensions of length and width but no depth. It explains properties such as how two points determine a single line, three noncollinear points determine a plane, and collinear points are always coplanar. The document provides examples and questions to help reinforce understanding of these foundational geometric elements.
The document provides an introduction to graphs, including:
1. Defining a graph as a line drawn through points on a Cartesian plane.
2. Explaining that an experimental graph shows the relationship between an independent and dependent variable from an experiment.
3. Detailing the key elements of a proper graph, including a title, labeled and calibrated axes, and points that take up over half the length of the axes.
This document provides an overview of a physics lesson on kinematics and constant velocity. It discusses key concepts like frame of reference, vector vs scalar quantities, distance vs displacement, speed vs velocity. It describes activities like using motion maps, collecting position-time data, and graphing and interpreting position-time and velocity-time graphs. The class involves group work, discussions, worksheets and a lab activity to measure and analyze constant velocity motion.
A graph is composed of vertices and edges. Vertices are connected by edges. A graph can be directed or undirected. In a directed graph, edges have direction but in an undirected graph edges do not have direction. The degree of a vertex is the number of edges connected to it. A path in a graph is a sequence of adjacent vertices and a cycle is a path from a vertex back to itself. Connectedness refers to whether there is a path between all pairs of vertices in an undirected graph. Graphs can be represented using adjacency matrices or adjacency lists.
This document provides an overview of regression analysis. It defines regression analysis as a predictive modeling technique used to investigate relationships between dependent and independent variables. It describes simple linear regression as involving one independent variable and one dependent variable, with the goal of finding the best fitting straight line through the data points. An example is provided to demonstrate how to conduct a simple linear regression to predict population in the year 2005 based on population data from previous years.
1. The research question investigates the relationship between the force applied to one side of a cantilever beam and the maximum acceleration reached by the free end.
2. Materials used include an acrylic plastic cantilever beam, accelerometer, string, and force meter.
3. Experiments are conducted to pull the cantilever with varying forces and measure the corresponding maximum accelerations using the accelerometer.
4. Results are analyzed to understand the elastic properties of the cantilever beam based on the relationship between applied force and acceleration. Potential and kinetic energy concepts are also explored.
This PowerPoint presentation is designed to introduce graphs to students based on pages 363-364 of the textbook. It will explain different types of graphs through a series of slides that reveal key points step-by-step. The slides cover drawing line graphs and bar charts, identifying linear and curved graphs, and interpreting the shape and slope of graphs. Students are encouraged to ask questions as each new part is revealed.
1. This document discusses finding limits graphically and numerically using tables of values and graphs. It explains how to determine if a limit exists or does not exist based on the behavior of the function as it approaches the given value.
2. Limits can exist even if the function is not defined at a point. The limit depends on whether the function values approach a single number from both sides, not on the actual function value at that point.
3. There are special types of functions like piecewise functions and greatest integer functions that require specific approaches to graph. Limits can fail to exist if the function behavior differs on each side, becomes unbounded, or oscillates without approaching a single value.
This document discusses 3D computer graphics concepts including:
- Hierarchical transformations that allow representing 3D objects as a tree of parts related by transformations.
- Perspective projection which projects 3D points onto a 2D image plane based on a pinhole camera model.
- The viewing transformation which orients the camera in the 3D world.
- The graphics pipeline which transforms 3D models through multiple coordinate systems until rasterization on the 2D screen.
- Limitations of perspective projection like the maximum field of view and loss of depth information after projection.
- A homework exercise to manually project a translated and rotated 3D cube.
際際滷 deck from a SMART Notebook file used to teach about various "reveal techniques" and the pedagogy behind using a SMARTboard. Workshop held at Boston University as part of the EdTech Teacher Workshop series, 19 July 2010.
This document provides instructions and examples for a skills competition involving solving equations for the variable y. Students have 5 minutes to solve 5 equations, showing their work, and circle their final answers. Correctly solving at least 4 equations earns a prize. Examples are given for finding the slope and equation of a line passing through two points, and for determining the slope from a linear equation. An exit slip assignment involves applying these skills.
Even and off functions basic presentation with questions 2Jonna Ramsey
油
Here are the answers to your questions:
11. To determine if a function is even, odd, or neither from its graph, I look at the symmetry. An even function is symmetrical about the y-axis, an odd function is symmetrical about the origin, and a function that is neither has no clear line of symmetry.
12. To determine if a function is even, odd, or neither from its equation, I analyze the exponents of x. An even function will have only even exponents of x, an odd function will have only odd exponents of x, and a function with a mix of even and odd exponents is neither.
13. An example of an even function is f(x) = x^2
This document discusses fractals and their properties. It provides examples of fractals like the Koch curve and Sierpinski carpet to illustrate self-similarity and fractional dimension. Workshop leaders describe how fractals appear in nature and how their non-integer dimensions can be calculated. Examples are given of fractals constructed from business cards and post-its. Fractals are also discussed in art and antenna design.
fundamentals of physics (scalar and vector quantities)yooksooyoungie
油
1. Differentiate Scalar and Vector Quantity; 2. Perform vector addition; 3. Rewrite vector in component form; 4. Calculate the magnitude and direction of vector; and 5. Express a vector in terms of unit vectors.
際際滷 deck from a SMART Notebook file used to teach about various "reveal techniques" and the pedagogy behind using a SMARTboard. Workshop given to Manitoba Education Consultants on 20 April 2010.
This document provides a lesson on ratio and proportion from Holt Geometry. It includes examples of writing ratios, using ratios to solve problems, writing and solving proportions using the cross products property, and applying proportions to solve real-world problems. Key concepts covered are ratios, proportions, extremes, means, and cross products. Worked examples demonstrate how to set up and solve proportions to find missing values.
Intermediate Algebra Question #1 30 pointsGiven the points .docxmariuse18nolet
油
Intermediate Algebra
Question #1: 30 points
Given the points A(-5,2), B(3,-4), and C(5,3).
1. Plot the 3 points on a piece of graph paper. Do this by hand. If you use a graphing calculator, copy the graph by hand onto a sheet of graph paper. Electronic plots are not accepted. Remember, you need to know what you are doing so that if you punch in a wrong number, you will know that something is wrong!
2. Draw the line AB on your graph paper.
3. What is the slope of the line AB?
4. What is the y-intercept of the line AB?
5. What is the equation of the line AB in slope-intercept form?
6. What is the slope of the line which passes through point C and is parallel to line AB?
7. What is the y-intercept of the line which passes through point C and is parallel to line AB?
8. What is the equation of the line in slope-intercept form which passes through point C and is parallel to line AB?
9. Draw the line in part 8 on your graph paper.
10. Does this line look parallel to line AB? (yes or no)
11. Does the y-intercept of the graph match the value you calculated in part 7? (yes or no)
12. What is the slope of the line which passes through point C and is perpendicular to line AB?
13. What is the y-intercept of the line which passes through point C and is perpendicular to line AB?
14. What is the equation of the line which passes through point C and is perpendicular to line AB?
15. Draw the line in part 14.
16. Does this line look perpendicular to line AB? (yes or no)
17. Does the y-intercept of the graph match the value you calculated in part 13? (yes or no)
Question #2: 10 points
Let the equation of a line in general form (Ax + By = C) be : 3x + 5y = 15.
1. Re-write the equation so that it is in slope-intercept form (p.102 of the book).
2. Re-write the equation so that it is in point-slope form (p.107 of the book). Clearly show how you got the ordered pair (x1,y1) to put in your equation.
Question #3: 15 points
Let 5x + 15 > 15. Let -2x +6 >= 12.
1. Solve the first inequality for x.
2. Write your answer in interval notation.
3. Plot your first answer on a graph.
4. Solve the second inequality for x.
5. Write your answer in interval notation.
6. Plot your second answer on a graph.
7. Write your combined answer in interval notation for the OR solution for x (p124 of book).
8. Write your combined answer in interval notation for the AND solution for x (p125 of book).
Question #4: 20 points
Altimeter data from NASA satellites have been measuring sea level relative to the center of the earth since 1992. In 1993, the average global sea level height was -12 mm on an arbitrary scale. In 2014, the average global sea level height was +55 mm on the same scale. Let x equal the number of years after 1993.
1. Write two ordered pairs to represent the information given above.
2. Find the slope of the line which passes through these two points.
3. Write the equation of the line in point-slope form.
4. Write the equation of the line in slope-intercept form.
5. Draw .
From: 21st Century Lessons: A Boston Teachers Union Initiative and Corey Cheever. Use this Common Core State Standards aligned lesson to engage middle school math students with learning about identifying the slope of a line, and graphing a line with a given slope. The "Do Now" will remind students about the order of operations when dealing with negative numbers and fraction bars. Then, the students will see a demonstration of positive, negative, zero, and undefined slope. During the exploration, students will find slope by definition (rise/run), and the practice will turn towards the slope formula. Finally, the homework assignment investigates slope with regards to geometry. Find this linear equation lesson and companion worksheets - all free - on Share My Lesson: http://www.sharemylesson.com/teaching-resource/the-slope-of-a-line-50033011/
Scatter diagrams, strong and weak correlation, positive and negative correlation, lines of best fit, extrapolation and interpolation. Aimed at UK level 2 students on Access and GCSE Maths courses.
The document contains 4 math problems involving data analysis and linear regression. The problems involve comparing dog and human years, correlating wrist and neck size, modeling car prices based on age, and determining the relationship between spring elongation and attached mass. Linear regression is used to find the line of best fit and analyze the meaning of the slope and y-intercept for each dataset.
This document provides definitions and explanations of basic geometric concepts including points, lines, planes, rays, line segments, angles, and collinear and coplanar points. It defines a point as a single location in space with no dimensions, a line as a set of continuous points extending infinitely in both directions, and a plane as a flat expanse of points expanding in every direction with two dimensions of length and width but no depth. It explains properties such as how two points determine a single line, three noncollinear points determine a plane, and collinear points are always coplanar. The document provides examples and questions to help reinforce understanding of these foundational geometric elements.
The document provides an introduction to graphs, including:
1. Defining a graph as a line drawn through points on a Cartesian plane.
2. Explaining that an experimental graph shows the relationship between an independent and dependent variable from an experiment.
3. Detailing the key elements of a proper graph, including a title, labeled and calibrated axes, and points that take up over half the length of the axes.
This document provides an overview of a physics lesson on kinematics and constant velocity. It discusses key concepts like frame of reference, vector vs scalar quantities, distance vs displacement, speed vs velocity. It describes activities like using motion maps, collecting position-time data, and graphing and interpreting position-time and velocity-time graphs. The class involves group work, discussions, worksheets and a lab activity to measure and analyze constant velocity motion.
A graph is composed of vertices and edges. Vertices are connected by edges. A graph can be directed or undirected. In a directed graph, edges have direction but in an undirected graph edges do not have direction. The degree of a vertex is the number of edges connected to it. A path in a graph is a sequence of adjacent vertices and a cycle is a path from a vertex back to itself. Connectedness refers to whether there is a path between all pairs of vertices in an undirected graph. Graphs can be represented using adjacency matrices or adjacency lists.
This document provides an overview of regression analysis. It defines regression analysis as a predictive modeling technique used to investigate relationships between dependent and independent variables. It describes simple linear regression as involving one independent variable and one dependent variable, with the goal of finding the best fitting straight line through the data points. An example is provided to demonstrate how to conduct a simple linear regression to predict population in the year 2005 based on population data from previous years.
1. The research question investigates the relationship between the force applied to one side of a cantilever beam and the maximum acceleration reached by the free end.
2. Materials used include an acrylic plastic cantilever beam, accelerometer, string, and force meter.
3. Experiments are conducted to pull the cantilever with varying forces and measure the corresponding maximum accelerations using the accelerometer.
4. Results are analyzed to understand the elastic properties of the cantilever beam based on the relationship between applied force and acceleration. Potential and kinetic energy concepts are also explored.
This PowerPoint presentation is designed to introduce graphs to students based on pages 363-364 of the textbook. It will explain different types of graphs through a series of slides that reveal key points step-by-step. The slides cover drawing line graphs and bar charts, identifying linear and curved graphs, and interpreting the shape and slope of graphs. Students are encouraged to ask questions as each new part is revealed.
1. This document discusses finding limits graphically and numerically using tables of values and graphs. It explains how to determine if a limit exists or does not exist based on the behavior of the function as it approaches the given value.
2. Limits can exist even if the function is not defined at a point. The limit depends on whether the function values approach a single number from both sides, not on the actual function value at that point.
3. There are special types of functions like piecewise functions and greatest integer functions that require specific approaches to graph. Limits can fail to exist if the function behavior differs on each side, becomes unbounded, or oscillates without approaching a single value.
This document discusses 3D computer graphics concepts including:
- Hierarchical transformations that allow representing 3D objects as a tree of parts related by transformations.
- Perspective projection which projects 3D points onto a 2D image plane based on a pinhole camera model.
- The viewing transformation which orients the camera in the 3D world.
- The graphics pipeline which transforms 3D models through multiple coordinate systems until rasterization on the 2D screen.
- Limitations of perspective projection like the maximum field of view and loss of depth information after projection.
- A homework exercise to manually project a translated and rotated 3D cube.
際際滷 deck from a SMART Notebook file used to teach about various "reveal techniques" and the pedagogy behind using a SMARTboard. Workshop held at Boston University as part of the EdTech Teacher Workshop series, 19 July 2010.
This document provides instructions and examples for a skills competition involving solving equations for the variable y. Students have 5 minutes to solve 5 equations, showing their work, and circle their final answers. Correctly solving at least 4 equations earns a prize. Examples are given for finding the slope and equation of a line passing through two points, and for determining the slope from a linear equation. An exit slip assignment involves applying these skills.
Even and off functions basic presentation with questions 2Jonna Ramsey
油
Here are the answers to your questions:
11. To determine if a function is even, odd, or neither from its graph, I look at the symmetry. An even function is symmetrical about the y-axis, an odd function is symmetrical about the origin, and a function that is neither has no clear line of symmetry.
12. To determine if a function is even, odd, or neither from its equation, I analyze the exponents of x. An even function will have only even exponents of x, an odd function will have only odd exponents of x, and a function with a mix of even and odd exponents is neither.
13. An example of an even function is f(x) = x^2
This document discusses fractals and their properties. It provides examples of fractals like the Koch curve and Sierpinski carpet to illustrate self-similarity and fractional dimension. Workshop leaders describe how fractals appear in nature and how their non-integer dimensions can be calculated. Examples are given of fractals constructed from business cards and post-its. Fractals are also discussed in art and antenna design.
fundamentals of physics (scalar and vector quantities)yooksooyoungie
油
1. Differentiate Scalar and Vector Quantity; 2. Perform vector addition; 3. Rewrite vector in component form; 4. Calculate the magnitude and direction of vector; and 5. Express a vector in terms of unit vectors.
際際滷 deck from a SMART Notebook file used to teach about various "reveal techniques" and the pedagogy behind using a SMARTboard. Workshop given to Manitoba Education Consultants on 20 April 2010.
This document provides a lesson on ratio and proportion from Holt Geometry. It includes examples of writing ratios, using ratios to solve problems, writing and solving proportions using the cross products property, and applying proportions to solve real-world problems. Key concepts covered are ratios, proportions, extremes, means, and cross products. Worked examples demonstrate how to set up and solve proportions to find missing values.
Intermediate Algebra Question #1 30 pointsGiven the points .docxmariuse18nolet
油
Intermediate Algebra
Question #1: 30 points
Given the points A(-5,2), B(3,-4), and C(5,3).
1. Plot the 3 points on a piece of graph paper. Do this by hand. If you use a graphing calculator, copy the graph by hand onto a sheet of graph paper. Electronic plots are not accepted. Remember, you need to know what you are doing so that if you punch in a wrong number, you will know that something is wrong!
2. Draw the line AB on your graph paper.
3. What is the slope of the line AB?
4. What is the y-intercept of the line AB?
5. What is the equation of the line AB in slope-intercept form?
6. What is the slope of the line which passes through point C and is parallel to line AB?
7. What is the y-intercept of the line which passes through point C and is parallel to line AB?
8. What is the equation of the line in slope-intercept form which passes through point C and is parallel to line AB?
9. Draw the line in part 8 on your graph paper.
10. Does this line look parallel to line AB? (yes or no)
11. Does the y-intercept of the graph match the value you calculated in part 7? (yes or no)
12. What is the slope of the line which passes through point C and is perpendicular to line AB?
13. What is the y-intercept of the line which passes through point C and is perpendicular to line AB?
14. What is the equation of the line which passes through point C and is perpendicular to line AB?
15. Draw the line in part 14.
16. Does this line look perpendicular to line AB? (yes or no)
17. Does the y-intercept of the graph match the value you calculated in part 13? (yes or no)
Question #2: 10 points
Let the equation of a line in general form (Ax + By = C) be : 3x + 5y = 15.
1. Re-write the equation so that it is in slope-intercept form (p.102 of the book).
2. Re-write the equation so that it is in point-slope form (p.107 of the book). Clearly show how you got the ordered pair (x1,y1) to put in your equation.
Question #3: 15 points
Let 5x + 15 > 15. Let -2x +6 >= 12.
1. Solve the first inequality for x.
2. Write your answer in interval notation.
3. Plot your first answer on a graph.
4. Solve the second inequality for x.
5. Write your answer in interval notation.
6. Plot your second answer on a graph.
7. Write your combined answer in interval notation for the OR solution for x (p124 of book).
8. Write your combined answer in interval notation for the AND solution for x (p125 of book).
Question #4: 20 points
Altimeter data from NASA satellites have been measuring sea level relative to the center of the earth since 1992. In 1993, the average global sea level height was -12 mm on an arbitrary scale. In 2014, the average global sea level height was +55 mm on the same scale. Let x equal the number of years after 1993.
1. Write two ordered pairs to represent the information given above.
2. Find the slope of the line which passes through these two points.
3. Write the equation of the line in point-slope form.
4. Write the equation of the line in slope-intercept form.
5. Draw .
From: 21st Century Lessons: A Boston Teachers Union Initiative and Corey Cheever. Use this Common Core State Standards aligned lesson to engage middle school math students with learning about identifying the slope of a line, and graphing a line with a given slope. The "Do Now" will remind students about the order of operations when dealing with negative numbers and fraction bars. Then, the students will see a demonstration of positive, negative, zero, and undefined slope. During the exploration, students will find slope by definition (rise/run), and the practice will turn towards the slope formula. Finally, the homework assignment investigates slope with regards to geometry. Find this linear equation lesson and companion worksheets - all free - on Share My Lesson: http://www.sharemylesson.com/teaching-resource/the-slope-of-a-line-50033011/
Multiplying using the table or box method keithpeter
油
This alternative method of doing long multiplication helps to separate the multiplying from the adding. The method also gives greater insight into what long multiplication is, and helps lay a foundation for algebra 'FOIL' later.
Demonstration of cancelling down a fraction to its lowest terms. Single step examples using the 3 and 7 times table. How to cancel fractions with larger numbers in several steps. How to use the prime factors of the numerator and denominator to cancel large fractions.
This document discusses three domains - filing cabinet, tutor lead, and student driven - that can be used to classify Moodle courses. It suggests imagining scoring courses based on the percentage they use each domain. Filing cabinet courses primarily provide access to learning materials, tutor lead courses feature quizzes and forums led by instructors, and student driven courses emphasize reflection and independent student activity. An effective course design depends on the goals of the course and may polarize towards one domain rather than taking a balanced approach.
Algebra, level 2 in the UK system. One pdf slide with an A4 format handout that summarises collecting terms, multiplying terms, cancelling algebraic fractions, multiplying out brackets.
This slide show covers adding two fractions with the same denominator, adding two fractions with one denominator that is a factor of the other, and, finally adding fractions with different denominators. There are a small number of questions for a class to complete as a 'check on learning' during the presentation. I'm assuming the class have access to a textbook or other collection of problems for use after the presentation.
This slideshare version is pretty dry. I usually include a visual 'starter' image of some kind, often a funny sign or joke or screen grab of a news article.
This powerpoint with a number of examples of each topic lasted for a 1.5 hour lesson.Plenty of practical graph drawing. Some of the custom builds don't work on slideshare
This document provides an introduction to probability and statistics concepts. It discusses probability basics like expected frequency and experimental probability. It also covers topics like tree diagrams, mutually exclusive and independent events, and how to calculate probabilities of combined outcomes using multiplication and addition. Sample probability questions are provided relating to coins, dice, and colored balls to illustrate these concepts.
GCSE Maths reverse percentages questions using a ruler and the length of shapes. I\'m trying this approach to see if I can cut out some of the verbal issues that arise in \'story problems\'
Ratios illustrated: dividing in a ratio and calculating the value of one part (or the whole) given the value of another part. GCSE Maths and Level 2 Maths.
A blog is a website where journal-style entries are posted in reverse chronological order. Blogs can be used to provide commentary on various topics or function as personal online diaries. They typically contain text, images, and links. Readers can leave interactive comments.
Blogging for teachers has benefits - it allows easy publication and reading of content. Setting up a blog is straightforward using platforms like Blogger. Teachers should blog regularly to share knowledge and get recognized for their expertise, which can help their institution. However, blogs should further educational goals rather than being an outlet for personal issues.
A blog is a website where journal-style entries are posted in reverse chronological order. Blogs often provide commentary on a particular topic and allow readers to leave interactive comments. Setting up a blog through Blogger is easy and free, requiring only an email address and choosing a blog name and subdomain. Blogs are useful for teachers to share resources with students, build links over time, and get recognized for their expertise in a particular area.
This short document discusses staff development, finding employees, accidental learning, and the future in 4 brief questions. It poses questions about the amount of staff development that occurs, if it is a good place to find people, the role of accidental learning, and thoughts on the future.
This document discusses how to graph and find the equation of a linear function from a set of data points. It explains that you should plot the points on a graph, draw the line of best fit, and then find the gradient and y-intercept in order to write the equation in y = mx + c form, with the intercept being where the line crosses the y-axis.
How to Configure Flexible Working Schedule in Odoo 18 EmployeeCeline George
油
In this slide, well discuss on how to configure flexible working schedule in Odoo 18 Employee module. In Odoo 18, the Employee module offers powerful tools to configure and manage flexible working schedules tailored to your organization's needs.
How to Setup WhatsApp in Odoo 17 - Odoo 際際滷sCeline George
油
Integrate WhatsApp into Odoo using the WhatsApp Business API or third-party modules to enhance communication. This integration enables automated messaging and customer interaction management within Odoo 17.
How to Modify Existing Web Pages in Odoo 18Celine George
油
In this slide, well discuss on how to modify existing web pages in Odoo 18. Web pages in Odoo 18 can also gather user data through user-friendly forms, encourage interaction through engaging features.
Prelims of Kaun TALHA : a Travel, Architecture, Lifestyle, Heritage and Activism quiz, organized by Conquiztadors, the Quiz society of Sri Venkateswara College under their annual quizzing fest El Dorado 2025.
Blind spots in AI and Formulation Science, IFPAC 2025.pdfAjaz Hussain
油
The intersection of AI and pharmaceutical formulation science highlights significant blind spotssystemic gaps in pharmaceutical development, regulatory oversight, quality assurance, and the ethical use of AIthat could jeopardize patient safety and undermine public trust. To move forward effectively, we must address these normalized blind spots, which may arise from outdated assumptions, errors, gaps in previous knowledge, and biases in language or regulatory inertia. This is essential to ensure that AI and formulation science are developed as tools for patient-centered and ethical healthcare.
Research & Research Methods: Basic Concepts and Types.pptxDr. Sarita Anand
油
This ppt has been made for the students pursuing PG in social science and humanities like M.Ed., M.A. (Education), Ph.D. Scholars. It will be also beneficial for the teachers and other faculty members interested in research and teaching research concepts.
Information Technology for class X CBSE skill SubjectVEENAKSHI PATHAK
油
These questions are based on cbse booklet for 10th class information technology subject code 402. these questions are sufficient for exam for first lesion. This subject give benefit to students and good marks. if any student weak in one main subject it can replace with these marks.
How to use Init Hooks in Odoo 18 - Odoo 際際滷sCeline George
油
In this slide, well discuss on how to use Init Hooks in Odoo 18. In Odoo, Init Hooks are essential functions specified as strings in the __init__ file of a module.
Finals of Kaun TALHA : a Travel, Architecture, Lifestyle, Heritage and Activism quiz, organized by Conquiztadors, the Quiz society of Sri Venkateswara College under their annual quizzing fest El Dorado 2025.
Blind Spots in AI and Formulation Science Knowledge Pyramid (Updated Perspect...Ajaz Hussain
油
This presentation delves into the systemic blind spots within pharmaceutical science and regulatory systems, emphasizing the significance of "inactive ingredients" and their influence on therapeutic equivalence. These blind spots, indicative of normalized systemic failures, go beyond mere chance occurrences and are ingrained deeply enough to compromise decision-making processes and erode trust.
Historical instances like the 1938 FD&C Act and the Generic Drug Scandals underscore how crisis-triggered reforms often fail to address the fundamental issues, perpetuating inefficiencies and hazards.
The narrative advocates a shift from reactive crisis management to proactive, adaptable systems prioritizing continuous enhancement. Key hurdles involve challenging outdated assumptions regarding bioavailability, inadequately funded research ventures, and the impact of vague language in regulatory frameworks.
The rise of large language models (LLMs) presents promising solutions, albeit with accompanying risks necessitating thorough validation and seamless integration.
Tackling these blind spots demands a holistic approach, embracing adaptive learning and a steadfast commitment to self-improvement. By nurturing curiosity, refining regulatory terminology, and judiciously harnessing new technologies, the pharmaceutical sector can progress towards better public health service delivery and ensure the safety, efficacy, and real-world impact of drug products.
2. We are covering...
Idea of correlation
Plotting scatter diagrams
Describing the pattern of points
Drawing line of best fit and using the LOBF to
make predictions
Finding the difference between interpolation
and extrapolation
3. Activity 1: Read the following
slides...
Look for holes in the arguments
Can you state what the fallacies might be?
Are they valid and false?
Or just invalid?
4. Children brought up in homes with
more household appliances tend to
perform better in school. Therefore,
household appliances improve
intelligence.
5. Teens involved in violent crimes tend
to play violent video games. Therefore,
playing violent video games causes
teenagers to get involved in criminal
behaviour.
http://btr.michaelkwan.com/2009/01/10/correlation-does-not-imply-causation/
8. Taller people
might be heavier
than shorter
people, but you
will have to allow
for body shape
9. Taller people
might be heavier
than shorter
people, but you
will have to allow
for body shape
Scatter diagrams
can show you
the relationship
between
variables...
16. Activity 2: plot scatter diagram
Plot your own scatter diagram of the hand span
and forearm data
What scale are you going to use?
Where will you start and finish the axes?
Compare your scatter diagram with someone
else. Does the pattern of crosses look about the
same?
20. Strong No Moderate
Positive correlation, Negative
Correlation little Correlation
relationship
21. Homework Q1
Plot a scatter diagram of Handspan vs Shoe
Size from this data set
Describe the pattern using the vocabulary
developed on the last slide
Do you think that the relationship between shoe
size and hand span might be stronger than the
relationship between hand span and fore arm
length? What basis have you for your opinion?
22. Line of best fit
Only for medium to strong correlations...
26. 1. Follows trend
of points
2. Roughly equal
numbers of points
above and below line
27. 1. Follows trend
of points
2. Roughly equal
numbers of points
above and below line
3. Does not (necessarily)
pass through any given
point
28. 1. Follows trend
of points
2. Roughly equal
numbers of points
above and below line
3. Does not (necessarily)
pass through any given
point
4. Nothing special about outer
points or axes origin!
41. Y
Predicting a
value of the Y
variable from the
X value
X
42. Activity 3: Draw LOBF
Take your plot of the forearm and handspan length and
draw a line of best fit on the graph
Compare your LOBF with someone else. Is yours
shallow or steep or somewhere in the middle?
Use your graph to predict the forearm length of
someone with a hand span of 20.5 cm
Use your graph to predict the hand span of someone
whose forearm is 48cm long
How do the results compare with others? Which
prediction varies more?
53. Y Extrapolation
- Predictions
outside the range
of the data points
unsafe... very
large errors
possible
X
54. Homework Q2
Draw a LOBF on your shoe size and hand span
scatter diagram
Use your LOBF to predict the hand span of
someone with a shoe size of 7遜
Use the LOBF to predict the shoe size of
someone with a hand span of 24.5 cm
Which prediction is the most reliable. Write a
sentence to two explaining your answer