PPT-Line! Lines are EVERYWHERE
Author : test | Published Date : 2020-04-05
What defines a LINE A line connects two points and can go on forever It is made by a pointed tool such as a pen crayon marker paint brush etc It can create shapes
Presentation Embed Code
Download Presentation
Download Presentation The PPT/PDF document " Line! Lines are EVERYWHERE" is the property of its rightful owner. Permission is granted to download and print the materials on this website for personal, non-commercial use only, and to display it on your personal computer provided you do not modify the materials and that you retain all copyright notices contained in the materials. By downloading content from our website, you accept the terms of this agreement.
Line! Lines are EVERYWHERE: Transcript
What defines a LINE A line connects two points and can go on forever It is made by a pointed tool such as a pen crayon marker paint brush etc It can create shapes texture and variety in art depending on how it is used. Everywhere you go, everywhere you look, you see people using their smartphones and tabletsand that includes the workplace. The use of these devices for business purposes is growing exponentially Line Segments,. Rays. Line. Line- a straight path that goes in two directions without ending.. A. B. AB. Read: “Line AB”. Ray. A ray has one end point and goes on forever in only one direction.. CD. 1. High Speed Logic . Transmission lines. . Transmission lines (v.7b). 2. Transmission lines overview. (1) . Characteristics of and applications of Transmission lines. . (2) Reflections in transmission lines and methods to reduce them. Find some examples of horizontal lines. Vertical. Think of some examples of vertical lines. Parallel. Find some examples of parallel lines. Perpendicular. Find some examples of perpendicular lines. What sort of angle is this?. Lines & planes. Parallel lines. : two lines in the same plane that don’t intersect.. Skew Lines. : two lines . not. in the same plane that don’t intersect.. Parallel Planes. : two planes that don’t intersect.. Slope of a line. . If a line passes through two points (x. 1. ,y. 1. ) and (x. 2. ,y. 2. ), then its slope is given by. The slope of a horizontal line is 0. The slope of a vertical line is undefined. Chapter. 11. Copyright 2014 - Coast Guard Auxiliary Association, Inc. 14th ed.. 2. Lines & Knots For Your Boat. Chapter. 11. 3. Lesson Objectives. Marlinspike seamanship. Rope. Use and care. How to store. What defines a LINE?. A line connects two points and can go on forever. It is made by a pointed tool such as a pen, crayon, marker, paint brush, etc. .. It can create shapes, texture, and variety in art depending on how it is used. (wave hands around room). They’re on the walls and in the halls.. (point to walls). They’re on the chairs and on the stairs.. (point to chair). They’re on the toilet seats and on your feet.. (point to feet). th a swinging arm. All of the red "bent arrow" lines with notes are the leaders. Make sure you understand the use of the cutting plane line to show the section. Make sure you understand the use of th Interpret plans, diagrams, and working drawings. .. Apply appropriate technical and graphic communication in the technological systems. .. Identify Line Types for the Alphabet of Lines. Construct lines properly on drawings.. Status is ubiquitous in modern life, yet our understanding of its role as a driver of inequality is limited. In Status, sociologist and social psychologist Cecilia Ridgeway examines how this ancient and universal form of inequality influences today’s ostensibly meritocratic institutions and why it matters. Ridgeway illuminates the complex ways in which status affects human interactions as we work together towards common goals, such as in classroom discussions, family decisions, or workplace deliberations. Ridgeway’s research on status has important implications for our understanding of social inequality. Distinct from power or wealth, status is prized because it provides affirmation from others and affords access to valuable resources. Ridgeway demonstrates how the conferral of status inevitably contributes to differing life outcomes for individuals, with impacts on pay, wealth creation, and health and wellbeing. Status beliefs are widely held views about who is better in society than others in terms of esteem, wealth, or competence. These beliefs confer advantages which can exacerbate social inequality. Ridgeway notes that status advantages based on race, gender, and class—such as the belief that white men are more competent than others—are the most likely to increase inequality by facilitating greater social and economic opportunities. Ridgeway argues that status beliefs greatly enhance higher status groups’ ability to maintain their advantages in resources and access to positions of power and make lower status groups less likely to challenge the status quo. Many lower status people will accept their lower status when given a baseline level of dignity and respect—being seen, for example, as poor but hardworking. She also shows that people remain willfully blind to status beliefs and their effects because recognizing them can lead to emotional discomfort. Acknowledging the insidious role of status in our lives would require many higher-status individuals to accept that they may not have succeeded based on their own merit many lower-status individuals would have to acknowledge that they may have been discriminated against. Ridgeway suggests that inequality need not be an inevitable consequence of our status beliefs. She shows how status beliefs can be subverted—as when we reject the idea that all racial and gender traits are fixed at birth, thus refuting the idea that women and people of color are less competent than their male and white counterparts. This important new book demonstrates the pervasive influence of status on social inequality and suggests ways to ensure that it has a less detrimental impact on our lives. i.e. . they do not meet).. What is the shortest distance between them?. . . . . Also find the co-ordinates of . and . .. . shortest distance. must be perpendicular to both lines.. Let . Then . Section 3.1 Big Ideas Geometry. Parallel Lines: Two lines that do not intersect and are coplanar. The symbol for parallel is || and is read “is parallel to”. So m||n reads “line m is parallel to line n”.
Download Document
Here is the link to download the presentation.
" Line! Lines are EVERYWHERE"The content belongs to its owner. You may download and print it for personal use, without modification, and keep all copyright notices. By downloading, you agree to these terms.
Related Documents