The document discusses linear inequalities in one variable. It defines a linear inequality in one variable as an inequality that can be written in the form ax + b > c, where a, b, and c are real numbers. It notes that the > symbol can be replaced by , <, or . The document provides examples and steps for transforming linear inequalities into standard form where the leading coefficient a is positive and the inequality is written as ax + b > 0. It emphasizes using properties of inequalities and multiplying by -1 when a is negative.
This document provides a quarterly budget of works for Grade 7 Mathematics that outlines the most essential learning competencies and objectives to be covered over 4 days each week for 4 quarters. It includes topics such as sets, integers, rational numbers, real numbers, measurement, algebra, geometry, and statistics. Some key objectives are to illustrate operations on integers and rational numbers, write algebraic expressions and equations, graph linear equations, and calculate measures of central tendency and variability for statistical data. The budget aims to help learners master important mathematical concepts and skills through hands-on activities over the course of the school year.
This document provides information about an Applied Calculus course taught by Imran Qasim at Mehran University of Engineering and Technology. The key points are:
1) The course covers topics in differential and integral calculus, including functions, limits, derivatives, integrals, and their applications.
2) Students are expected to have prior knowledge of functions, limits, and differentiation before taking the course.
3) The course contents will help students develop expertise in techniques for differentiation and integration, as well as apply calculus to solve real-world problems.
1. linear equations in two variables introduction, solution and graphingLiveOnlineClassesInd
油
The document discusses linear equations in two variables. It begins by introducing linear equations and their standard form, ax + by + c = 0. It then provides examples of writing single-variable and two-variable equations in standard form. The document also covers finding solutions to a two-variable linear equation by substituting values and graphing the equation by plotting the solution points. It aims to help readers interpret concepts, find solutions, and graph linear equations with two variables.
This document provides a daily lesson log for a Grade 8 mathematics class taught by Luisa F. Garcillan. The lesson covers linear inequalities in two variables over four class sessions. The objectives are to illustrate, differentiate, and graph linear inequalities in two variables. References and learning resources include textbooks, guides, and online materials. The procedures involve reviewing concepts, presenting examples, discussing new concepts, and practicing skills through activities, graphing, and word problems. The goal is for students to understand and be able to solve problems involving linear inequalities in two variables.
This document discusses transformations of functions, including rigid and non-rigid transformations. Rigid transformations include vertical and horizontal shifts as well as reflections, which change the position of the graph but not its shape. Non-rigid transformations include vertical and horizontal stretches and shrinks, which alter the shape of the graph. Examples of each type of transformation are presented and discussed.
Bahan ajar materi spltv kelas x semester 1MartiwiFarisa
油
Pengembangan bahan ajar dibuat dengan tujuan menambah referensi belajar siswa SMA kelas X tentang materi Sistem Persamaan Linear Tiga Variabel (SPLTV). Di dalam modul ini terdapat 4 metode penyelesaian SPLTV beserta langkah-langkahnya. Semoga bermanfaat..
This document discusses geometric sequences. It defines a geometric sequence as a set of terms where each term after the first is obtained by multiplying the preceding term by a fixed number called the common ratio. The common ratio is the number each term is multiplied by to obtain the next term in the sequence. The document provides examples of geometric sequences and how to identify the common ratio. It explains that a geometric sequence can be described by giving the first few terms or providing the formula for calculating any term.
is used. Mathematics is applied in day to day life, so we can now review the concepts of Algebra and its uses in daily life. Here in our work we have made a small split up of items in a bag while shopping. Basic Algebra is where we finally put the algebra in pre-algebra. The concepts taught here will be used in every math class you take from here on. Well introduce you to some exciting stuff like drawing graphs and solving complicated equations. Since we are learning Algebra, Geometry in the school days. But the is a real life application of Algebra which is used in Geometry. Now a days the social media has improved a lot. We cant able to solve those figured puzzles, hence we can solve them by using algebraic equations. S. Ambika | R. Mythrae | S. Saranya | K. Selvanayaki "Algebra in Real Life" Published in International Journal of Trend in Scientific Research and Development (ijtsrd), ISSN: 2456-6470, Volume-3 | Issue-2 , February 2019, URL: https://www.ijtsrd.com/papers/ijtsrd21517.pdf
Paper URL: https://www.ijtsrd.com/mathemetics/algebra/21517/algebra-in-real-life/s-ambika
This document discusses transformations of functions, including rigid and non-rigid transformations. Rigid transformations include vertical and horizontal shifts and reflections, which change the position of the graph but not its shape. Non-rigid transformations include vertical and horizontal stretches and shrinks, which alter the shape of the graph. Examples of each type of transformation are presented and explained using quadratic functions.
The document discusses radicals and their properties. It defines radicals as irrational numbers expressed in roots, and another way to express numbers with fractional exponents. Radicals are expressed as an, where n is the index and a is the radicand. The document asks questions about what affects the quadratic term and constant term of a quadratic function. It also relates the multiplier of the quadratic term to the width of the parabola.
This document discusses solving various types of equations. It begins with a revision of solving linear equations with one variable using steps like using the least common multiple to clear fractions, simplifying both sides, and isolating the variable. It then discusses solving systems of linear equations with two variables using tables, substitution, and addition/elimination methods. Examples are provided for each method. The document also mentions solving non-linear equations and applications of equations.
The document discusses key concepts in vectors including:
- Vectors can be represented geometrically as arrows or algebraically as ordered lists of numbers in a coordinate system.
- The two fundamental vector operations are vector addition and scalar multiplication. Vector addition involves combining the components of vectors, while scalar multiplication scales the magnitude and direction of a vector.
- Basis vectors define a coordinate system. Any vector can be written as a linear combination of basis vectors using scalar multiplication and vector addition. In 2D, the standard basis vectors are i and j along the x- and y-axes.
- The linear span of vectors is the set of all possible linear combinations of those vectors. If the vectors are linearly independent
Illustrating Linear Inequalities in Two Variables.pptxAPPLEJEANYECYEC
油
This document discusses linear inequalities in two variables. It explains that a linear inequality can be written in forms such as Ax + By > C, Ax + By < C, Ax + By C, or Ax + By C. It contrasts linear equations, which use the equal sign, from linear inequalities, which use various inequality signs. Examples of graphing linear inequalities on a coordinate plane are provided, including the steps of replacing inequality signs with equals signs, plotting points, and shading the appropriate half-plane based on tested points. Solving word problems involving linear inequalities in two variables is also demonstrated through examples.
This document provides an overview of correlation and the Pearson correlation coefficient. It discusses how the Pearson r describes the direction, form, and strength of the linear relationship between two variables. It explains how to calculate r using the sum of products formula and interpret the results. The text also covers hypothesis testing with r and reporting correlations. Alternatives to the Pearson r are mentioned but not covered in detail.
This document discusses linear relations and how to represent relationships between two variables with tables, graphs, and equations. It explains that a linear relation produces a straight line when graphed and can be represented by an equation of the form y = mx + b, where m is the slope and b is the y-intercept. Examples are provided to illustrate how to determine the equation from a table of values and vice versa, as well as how to graph lines from equations or data tables.
This lesson covers essential linear algebra techniques for solving systems of equations. Youll learn how to apply the elimination method, use augmented matrices, and perform row operations. The focus will be on transforming matrices into Row Echelon Form (REF) and Reduced Row Echelon Form (RREF), identifying pivot positions, and using Gaussian and Gauss-Jordan elimination methods. These tools are critical for simplifying and solving complex systems efficiently.
This document provides a summary of a lecture on solving systems of equations. It discusses two methods for solving systems of equations: 1) setting both equations equal to each other and combining like terms, and 2) substituting the x or y value of one equation into the other equation. It includes examples and practice problems applying both methods. Students are asked to identify their preferred method and set up a sample problem using both methods.
Here are the steps to solve this problem:
a) OX = 了(a + b) = 了a + 了b
b) BX = 亮BQ = 亮(b - a/3) = 亮b - 亮a/3
OX = OB - BX = b - (亮b - 亮a/3) = (1 - 亮)b + 亮a/3
c) Comparing the coefficients of a and b in the two expressions for OX obtained in parts a) and b) gives:
了 = 亮/3 and 1 - 亮 = 了
Solving these simultaneously gives 了 = 亮 = 1/3
Therefore, the ratio O
1. linear equations in two variables introduction, solution and graphingLiveOnlineClassesInd
油
The document discusses linear equations in two variables. It begins by introducing linear equations and their standard form, ax + by + c = 0. It then provides examples of writing single-variable and two-variable equations in standard form. The document also covers finding solutions to a two-variable linear equation by substituting values and graphing the equation by plotting the solution points. It aims to help readers interpret concepts, find solutions, and graph linear equations with two variables.
This document provides a daily lesson log for a Grade 8 mathematics class taught by Luisa F. Garcillan. The lesson covers linear inequalities in two variables over four class sessions. The objectives are to illustrate, differentiate, and graph linear inequalities in two variables. References and learning resources include textbooks, guides, and online materials. The procedures involve reviewing concepts, presenting examples, discussing new concepts, and practicing skills through activities, graphing, and word problems. The goal is for students to understand and be able to solve problems involving linear inequalities in two variables.
This document discusses transformations of functions, including rigid and non-rigid transformations. Rigid transformations include vertical and horizontal shifts as well as reflections, which change the position of the graph but not its shape. Non-rigid transformations include vertical and horizontal stretches and shrinks, which alter the shape of the graph. Examples of each type of transformation are presented and discussed.
Bahan ajar materi spltv kelas x semester 1MartiwiFarisa
油
Pengembangan bahan ajar dibuat dengan tujuan menambah referensi belajar siswa SMA kelas X tentang materi Sistem Persamaan Linear Tiga Variabel (SPLTV). Di dalam modul ini terdapat 4 metode penyelesaian SPLTV beserta langkah-langkahnya. Semoga bermanfaat..
This document discusses geometric sequences. It defines a geometric sequence as a set of terms where each term after the first is obtained by multiplying the preceding term by a fixed number called the common ratio. The common ratio is the number each term is multiplied by to obtain the next term in the sequence. The document provides examples of geometric sequences and how to identify the common ratio. It explains that a geometric sequence can be described by giving the first few terms or providing the formula for calculating any term.
is used. Mathematics is applied in day to day life, so we can now review the concepts of Algebra and its uses in daily life. Here in our work we have made a small split up of items in a bag while shopping. Basic Algebra is where we finally put the algebra in pre-algebra. The concepts taught here will be used in every math class you take from here on. Well introduce you to some exciting stuff like drawing graphs and solving complicated equations. Since we are learning Algebra, Geometry in the school days. But the is a real life application of Algebra which is used in Geometry. Now a days the social media has improved a lot. We cant able to solve those figured puzzles, hence we can solve them by using algebraic equations. S. Ambika | R. Mythrae | S. Saranya | K. Selvanayaki "Algebra in Real Life" Published in International Journal of Trend in Scientific Research and Development (ijtsrd), ISSN: 2456-6470, Volume-3 | Issue-2 , February 2019, URL: https://www.ijtsrd.com/papers/ijtsrd21517.pdf
Paper URL: https://www.ijtsrd.com/mathemetics/algebra/21517/algebra-in-real-life/s-ambika
This document discusses transformations of functions, including rigid and non-rigid transformations. Rigid transformations include vertical and horizontal shifts and reflections, which change the position of the graph but not its shape. Non-rigid transformations include vertical and horizontal stretches and shrinks, which alter the shape of the graph. Examples of each type of transformation are presented and explained using quadratic functions.
The document discusses radicals and their properties. It defines radicals as irrational numbers expressed in roots, and another way to express numbers with fractional exponents. Radicals are expressed as an, where n is the index and a is the radicand. The document asks questions about what affects the quadratic term and constant term of a quadratic function. It also relates the multiplier of the quadratic term to the width of the parabola.
This document discusses solving various types of equations. It begins with a revision of solving linear equations with one variable using steps like using the least common multiple to clear fractions, simplifying both sides, and isolating the variable. It then discusses solving systems of linear equations with two variables using tables, substitution, and addition/elimination methods. Examples are provided for each method. The document also mentions solving non-linear equations and applications of equations.
The document discusses key concepts in vectors including:
- Vectors can be represented geometrically as arrows or algebraically as ordered lists of numbers in a coordinate system.
- The two fundamental vector operations are vector addition and scalar multiplication. Vector addition involves combining the components of vectors, while scalar multiplication scales the magnitude and direction of a vector.
- Basis vectors define a coordinate system. Any vector can be written as a linear combination of basis vectors using scalar multiplication and vector addition. In 2D, the standard basis vectors are i and j along the x- and y-axes.
- The linear span of vectors is the set of all possible linear combinations of those vectors. If the vectors are linearly independent
Illustrating Linear Inequalities in Two Variables.pptxAPPLEJEANYECYEC
油
This document discusses linear inequalities in two variables. It explains that a linear inequality can be written in forms such as Ax + By > C, Ax + By < C, Ax + By C, or Ax + By C. It contrasts linear equations, which use the equal sign, from linear inequalities, which use various inequality signs. Examples of graphing linear inequalities on a coordinate plane are provided, including the steps of replacing inequality signs with equals signs, plotting points, and shading the appropriate half-plane based on tested points. Solving word problems involving linear inequalities in two variables is also demonstrated through examples.
This document provides an overview of correlation and the Pearson correlation coefficient. It discusses how the Pearson r describes the direction, form, and strength of the linear relationship between two variables. It explains how to calculate r using the sum of products formula and interpret the results. The text also covers hypothesis testing with r and reporting correlations. Alternatives to the Pearson r are mentioned but not covered in detail.
This document discusses linear relations and how to represent relationships between two variables with tables, graphs, and equations. It explains that a linear relation produces a straight line when graphed and can be represented by an equation of the form y = mx + b, where m is the slope and b is the y-intercept. Examples are provided to illustrate how to determine the equation from a table of values and vice versa, as well as how to graph lines from equations or data tables.
This lesson covers essential linear algebra techniques for solving systems of equations. Youll learn how to apply the elimination method, use augmented matrices, and perform row operations. The focus will be on transforming matrices into Row Echelon Form (REF) and Reduced Row Echelon Form (RREF), identifying pivot positions, and using Gaussian and Gauss-Jordan elimination methods. These tools are critical for simplifying and solving complex systems efficiently.
This document provides a summary of a lecture on solving systems of equations. It discusses two methods for solving systems of equations: 1) setting both equations equal to each other and combining like terms, and 2) substituting the x or y value of one equation into the other equation. It includes examples and practice problems applying both methods. Students are asked to identify their preferred method and set up a sample problem using both methods.
Here are the steps to solve this problem:
a) OX = 了(a + b) = 了a + 了b
b) BX = 亮BQ = 亮(b - a/3) = 亮b - 亮a/3
OX = OB - BX = b - (亮b - 亮a/3) = (1 - 亮)b + 亮a/3
c) Comparing the coefficients of a and b in the two expressions for OX obtained in parts a) and b) gives:
了 = 亮/3 and 1 - 亮 = 了
Solving these simultaneously gives 了 = 亮 = 1/3
Therefore, the ratio O
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
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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.
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.
Computer Network Unit IV - Lecture Notes - Network LayerMurugan146644
油
Title:
Lecture Notes - Unit IV - The Network Layer
Description:
Welcome to the comprehensive guide on Computer Network concepts, tailored for final year B.Sc. Computer Science students affiliated with Alagappa University. This document covers fundamental principles and advanced topics in Computer Network. PDF content is prepared from the text book Computer Network by Andrew S. Tenanbaum
Key Topics Covered:
Main Topic : The Network Layer
Sub-Topic : Network Layer Design Issues (Store and forward packet switching , service provided to the transport layer, implementation of connection less service, implementation of connection oriented service, Comparision of virtual circuit and datagram subnet), Routing algorithms (Shortest path routing, Flooding , Distance Vector routing algorithm, Link state routing algorithm , hierarchical routing algorithm, broadcast routing, multicast routing algorithm)
Other Link :
1.Introduction to computer network - /slideshow/lecture-notes-introduction-to-computer-network/274183454
2. Physical Layer - /slideshow/lecture-notes-unit-ii-the-physical-layer/274747125
3. Data Link Layer Part 1 : /slideshow/lecture-notes-unit-iii-the-datalink-layer/275288798
Target Audience:
Final year B.Sc. Computer Science students at Alagappa University seeking a solid foundation in Computer Network principles for academic.
About the Author:
Dr. S. Murugan is Associate Professor at Alagappa Government Arts College, Karaikudi. With 23 years of teaching experience in the field of Computer Science, Dr. S. Murugan has a passion for simplifying complex concepts in Computer Network
Disclaimer:
This document is intended for educational purposes only. The content presented here reflects the authors understanding in the field of Computer Network
APM People Interest Network Conference 2025
- Autonomy, Teams and Tension
- Oliver Randall & David Bovis
- Own Your Autonomy
Oliver Randall
Consultant, Tribe365
Oliver is a career project professional since 2011 and started volunteering with APM in 2016 and has since chaired the People Interest Network and the North East Regional Network. Oliver has been consulting in culture, leadership and behaviours since 2019 and co-developed HPTM速an off the shelf high performance framework for teams and organisations and is currently working with SAS (Stellenbosch Academy for Sport) developing the culture, leadership and behaviours framework for future elite sportspeople whilst also holding down work as a project manager in the NHS at North Tees and Hartlepool Foundation Trust.
David Bovis
Consultant, Duxinaroe
A Leadership and Culture Change expert, David is the originator of BTFA and The Dux Model.
With a Masters in Applied Neuroscience from the Institute of Organisational Neuroscience, he is widely regarded as the Go-To expert in the field, recognised as an inspiring keynote speaker and change strategist.
He has an industrial engineering background, majoring in TPS / Lean. David worked his way up from his apprenticeship to earn his seat at the C-suite table. His career spans several industries, including Automotive, Aerospace, Defence, Space, Heavy Industries and Elec-Mech / polymer contract manufacture.
Published in Londons Evening Standard quarterly business supplement, James Caans Your business Magazine, Quality World, the Lean Management Journal and Cambridge Universities PMA, he works as comfortably with leaders from FTSE and Fortune 100 companies as he does owner-managers in SMEs. He is passionate about helping leaders understand the neurological root cause of a high-performance culture and sustainable change, in business.
Session | Own Your Autonomy The Importance of Autonomy in Project Management
#OwnYourAutonomy is aiming to be a global APM initiative to position everyone to take a more conscious role in their decision making process leading to increased outcomes for everyone and contribute to a world in which all projects succeed.
We want everyone to join the journey.
#OwnYourAutonomy is the culmination of 3 years of collaborative exploration within the Leadership Focus Group which is part of the APM People Interest Network. The work has been pulled together using the 5 HPTM速 Systems and the BTFA neuroscience leadership programme.
https://www.linkedin.com/showcase/apm-people-network/about/
The Constitution, Government and Law making bodies .saanidhyapatel09
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This PowerPoint presentation provides an insightful overview of the Constitution, covering its key principles, features, and significance. It explains the fundamental rights, duties, structure of government, and the importance of constitutional law in governance. Ideal for students, educators, and anyone interested in understanding the foundation of a nations legal framework.
QuickBooks Desktop to QuickBooks Online How to Make the MoveTechSoup
油
If you use QuickBooks Desktop and are stressing about moving to QuickBooks Online, in this webinar, get your questions answered and learn tips and tricks to make the process easier for you.
Key Questions:
* When is the best time to make the shift to QuickBooks Online?
* Will my current version of QuickBooks Desktop stop working?
* I have a really old version of QuickBooks. What should I do?
* I run my payroll in QuickBooks Desktop now. How is that affected?
*Does it bring over all my historical data? Are there things that don't come over?
* What are the main differences between QuickBooks Desktop and QuickBooks Online?
* And more
Useful environment methods in Odoo 18 - Odoo 際際滷sCeline George
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In this slide well discuss on the useful environment methods in Odoo 18. In Odoo 18, environment methods play a crucial role in simplifying model interactions and enhancing data processing within the ORM framework.
Prelims of Rass MELAI : a Music, Entertainment, Literature, Arts and Internet Culture Quiz organized by Conquiztadors, the Quiz society of Sri Venkateswara College under their annual quizzing fest El Dorado 2025.
2. DIFFERENTIATING LINEAR
INEQUALITIES AND LINEAR
EQUATIONS IN TWO
VARIABLES
OBJECTIVES
WHATS
IN
WHATS
NEW
ACTIVITY
DISCUSSION
QUARTER 2 WEEK 1
MARC JOSHUA C. CLARETE, LPT
SUBJECT TEACHER
3. PRAYER
OBJECTIVES
WHATS
IN
WHATS
NEW
DISCUSSION
ACTIVITY
After going through this lesson, you are expected to:
1.distinguish the linear inequalities in two
variables from linear equations in two
variables;
2.translate mathematical phrases into
mathematical statements of linear
equations and inequalities in two
variables; and
3.cite real life situations that can be
represented by linear equations and
inequalities in two variables.
6. PRAYER
OBJECTIVES
WHATS
IN
WHATS
NEW
DISCUSSION
ACTIVITY Differentiating Linear Inequalities and Linear Equations in Two Variables
Equations and inequalities are two
significant concepts in mathematics that
are related but are different in some ways.
Inequality is a mathematical
statement where one expression is not
equal to another. It uses the symbols ,
, , . While
equation uses the
symbol = indicating that the value of
the expressions from both sides are
equal.
7. PRAYER
OBJECTIVES
WHATS
IN
WHATS
NEW
DISCUSSION
ACTIVITY Differentiating Linear Inequalities and Linear Equations in Two Variables
LINEAR EQUATION
Definition:
A linear equation in
two variables is written
in the standard form of
+ + = 0,
基 巨
where , , and
are real numbers and
the coefficients of
and , represented
by and
respectively, are not
equal to zero.
LINEAR INEQUALITY
Definition:
A linear inequality in
two variables is formed
when symbols other
than equal to, such as
greater than or less
than are used to relate
two expressions, and
two variables are
involved.
9. PRAYER
OBJECTIVES
WHATS
IN
WHATS
NEW
DISCUSSION
ACTIVITY Differentiating Linear Inequalities and Linear Equations in Two Variables
LINEAR EQUATION
Translating Verbal
Statements to
Mathematical
Statements:
1. The sum of a
number and
a number y is
24.
+ = 24
LINEAR INEQUALITY
Translating Verbal
Statements to
Mathematical
Statements:
1. The sum of a
number and
a number is
greater than
24.
+ > 24
10. PRAYER
OBJECTIVES
WHATS
IN
WHATS
NEW
DISCUSSION
ACTIVITY Differentiating Linear Inequalities and Linear Equations in Two Variables
LINEAR EQUATION
Translating Verbal
Statements to
Mathematical
Statements:
2. A number x
decreased by is
24.
= 24
LINEAR INEQUALITY
Translating Verbal
Statements to
Mathematical
Statements:
2. A number
decreased by a
number is less
than 24.
< 24
11. PRAYER
OBJECTIVES
WHATS
IN
WHATS
NEW
DISCUSSION
ACTIVITY Differentiating Linear Inequalities and Linear Equations in Two Variables
LINEAR EQUATION
Translating Verbal
Statements to
Mathematical
Statements:
3. The sum of
twice a number
and thrice a
number is 30.
2 + 3 = 3
0
LINEAR INEQUALITY
Translating Verbal
Statements to
Mathematical
Statements:
3. The sum of
twice a number
and thrice a
number is at
least 30.
2 + 3 30
12. PRAYER
OBJECTIVES
WHATS
IN
WHATS
NEW
DISCUSSION
ACTIVITY Differentiating Linear Inequalities and Linear Equations in Two Variables
LINEAR EQUATION
Translating Verbal
Statements to
Mathematical
Statements:
4. Twice a number
decreased by
thrice a number
is 30.
2 3 = 30
LINEAR INEQUALITY
Translating Verbal
Statements to
Mathematical
Statements:
4. Twice a number
decreased by
thrice a number
is at most 30.
2 3 30
16. PRAYER
OBJECTIVES
WHATS
IN
WHATS
NEW
DISCUSSION
ACTIVITY Differentiating Linear Inequalities and Linear Equations in Two Variables
LINEAR EQUATION
Effects when multiplied
or divided by a
negative integer:
Equality symbol is
not changed
For example:
3 2 = 6
LINEAR INEQUALITY
Effects when multiplied
or divided by a
negative integer:
Direction of the
inequality symbol
is reversed
For example:
3 2 > 6
17. PRAYER
OBJECTIVES
WHATS
IN
WHATS
NEW
DISCUSSION
ACTIVITY
ACTIVITY: DORA D EXPLORER
The class will be divided into four groups. Each group
will begin at a different station simultaneously. Each
station will have a unique activity that the group
must complete before moving on to the next. After
completing a station, the group will proceed to the
next one in a clockwise direction. Each group will
rotate until they complete all four stations. You have
20minutes to finish all the station. The first group to
complete all four stations in the given time will
receive 10 points, 2nd
(8pts.), 3rd
is 7pts, and 4th
is
(5pts.). The scores from all stations will be added,
along with the bonus points based on the groups
finishing position.
18. PRAYER
OBJECTIVES
WHATS
IN
WHATS
NEW
DISCUSSION
ACTIVITY
ACTIVITY: DORA D EXPLORER
The class will be divided into four groups. Each group will begin
at a different station simultaneously. Each station will have a
unique activity that the group must complete before moving on to
the next. After completing a station, the group will proceed to the
next one in a clockwise direction. Each group will rotate until
they complete all four stations. You have 20minutes to finish all
the station. The first group to complete all four stations in the
given time will receive 10 points, 2nd
(8pts.), 3rd
is 7pts, and 4th
is
(5pts.). The scores from all stations will be added, along with the
bonus points based on the groups finishing position.
Station 1: Sort me well!
Station 2: Name Me!
Station 3: What am I?
Station 4: Shall I Stay or Be the Other Way?
#4: How did you find the activity?
How did you transform the given equation into its standard form?
#5: How did you find the activity?
What did you observe with the symbols used in each mathematical statement?
What is the difference between symbol = from the symbol モ?
When shall you use the symbols and ? How about symbols > and <?
When do you use symbol =?
What do you call mathematical statements a and d? How about b, c, e?
#16: In multiplying, multiply both side by -1/2 ( -1/2 because the numerical value of y is -2)