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1) The document discusses linear equations in two variables, including defining their form as ax + by = c, explaining that they have infinitely many solutions, and noting that their graphs are straight lines. 2) Specific topics covered include finding solutions, drawing graphs, identifying equations for lines parallel to the x-axis and y-axis, and providing examples of writing and solving linear equations. 3) The summary restates the key points about the properties of linear equations in two variables, such as their graphical and algebraic representations.

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Completing the square

Completing the square

Absolute Value Functions & Graphs

Absolute Value Functions & Graphs

Algebraic expressions and terms

Algebraic expressions and terms

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Completing the square

This document provides examples and instructions for solving quadratic equations by completing the square. It begins with examples of solving quadratic equations using the square root property. It then explains how to complete the square to write a quadratic expression as a perfect square trinomial. Examples are provided to demonstrate completing the square and using it to solve quadratic equations. The document ensures readers understand completing the square through check examples and objectives.

Absolute Value Functions & Graphs

Absolute value functions have a V-shaped graph. There are three main ways to graph an absolute value function: using a table of values, using a graphing calculator, or interpreting the equation. The vertex of an absolute value graph is always the x-coordinate inside the absolute value signs. To graph, one finds the vertex and then plots additional points on either side, connecting them to form the V-shape. The number outside the absolute value signs moves the graph up or down, while the number inside moves it left or right.

Algebraic expressions and terms

The document defines key terms used in algebraic expressions:
1) A variable represents an unknown value and can be letters or symbols like "B" in the expression "12 + B".
2) An algebraic expression uses variables with numbers and operations like "a + 2" or "3m + 6n - 6".
3) A coefficient is the number multiplied by a variable, like 6 is the coefficient of m in the expression "6m + 5".
4) A term refers to a number, variable, or their combination using multiplication or division, like "a" and "2" are terms in "a + 2".
5) A constant is a number that cannot change

Simultaneous Equations

Simultaneous equations are two or more equations with the same unknown variables. There are two main methods to solve simultaneous equations:
1) Using graphs - make a table of values, plot the equations on a graph, and find where the graphs intersect.
2) Using algebra - organize the equations, make coefficients equal, eliminate a variable, solve the resulting equation, substitute values back into the original equations, and check the answer. The algebraic method follows the steps of NO MESS: Organize, Make equal, Eliminate, Solve, Substitute.

Linear function and slopes of a line

This document provides an overview of linear functions and equations. It defines linear equations as having the standard form Ax + By = C, with examples and how to identify linear vs. nonlinear equations. Linear functions are defined as having the form f(x) = mx + b. The document discusses slope, x-intercepts, y-intercepts, and how to graph linear equations from these components. It also covers representing linear functions in slope-intercept form as y = mx + b, and point-slope form as y - y1 = m(x - x1).

CLASS VII -operations on rational numbers(1).pptx

This document discusses properties of operations on rational numbers. It covers:
1) Addition of rational numbers, including having the same or different denominators. Properties include closure, commutativity, and additive identity.
2) Subtraction of rational numbers and its properties, noting the difference property and lack of an identity element.
3) Multiplication of rational numbers by multiplying numerators and denominators. Properties are closure, commutativity, associativity, identity of 1, and annihilation by 0.
4) Distributive property relating multiplication and addition/subtraction of rational numbers.

Slope

The document discusses slope and how to calculate it. It defines slope as the rate of change of a line and provides the formula slope=rise/run. It then explains how to find the slope of a line graph by picking two points and calculating rise over run. Finally, it demonstrates how to find the slope of a line given two points or from a table of x-y values using the same rise over run formula.

POLYNOMIALS

The document discusses polynomials and polynomial functions. It defines a polynomial as a sum of monomials, with a monomial being a variable or the product of a variable and real numbers with whole number exponents. It classifies polynomials by degree and number of terms, with examples of common types like linear, quadratic, and cubic polynomials. It also defines a polynomial function as a function represented by a polynomial, and discusses finding sums, differences, and writing polynomials in standard form.

Quadratic equations

Quadratic Equations
In One Variable
1. Quadratic Equation
an equation of the form
ax2 + bx + c = 0
where a, b, and c are real numbers
2.Types of Quadratic Equations
Complete Quadratic
3x2 + 5x + 6 = 0
Incomplete/Pure Quadratic Equation
3x2 - 6 = 0
3.Solving an Incomplete Quadratic
4.Example 1. Solve: x2 – 4 = 0
Solution:
x2 – 4 = 0
x2 = 4
√x² = √4
x = ± 2
5.Example 2. Solve: 5x² - 11 = 49
Solution:
5x² - 11 = 49
5x² = 49 + 11
5x² = 60
x² = 12
x = ±√12
x = ±2√3
6.Solving Quadratic Equation
7.By Factoring
Place all terms in the left member of the equation, so that the right member is zero.
Factor the left member.
Set each factor that contains the unknown equal to zero.
Solve each of the simple equations thus formed.
Check the answers by substituting them in the original equation.
8.Example: x² = 6x - 8
Solution:
x² = 6x – 8
x² - 6x + 8 = 0
(x – 4)(x – 2) = 0
x – 4 = 0 | x – 2 = 0
x = 4 x = 2
9.By Completing the Square
Write the equation with the variable terms in the left member and the constant term in the right member.
If the coefficient of x² is not 1, divide every term by this coefficient so as to make the coefficient of x² equal to 1.
Take one-half the coefficient of x, square this quantity, and add the result to both members.
Find the square root of both members, placing a ± sign before the square root of the right member.
Solve the resulting equation for x.
10.Example: x² - 8x + 7 = 0
11.By Quadratic Formula
Example: 3x² - 2x - 7 = 0
12.Solve the following:
1. x² - 15x – 56 = 0
2. 7x² = 2x + 6
3. 9x² - 3x + 8 = 0
4. 8x² + 9x -144 = 0
5. 2x² - 3 + 12x
13.Activity:
Solve the following quadratic formula.
By Factoring By Quadratic Formula
1. x² - 5x + 6 = 0 1. x² - 7x + 6 = 0
2. 3 x² = x + 2 2. 10 x² - 13x – 3 = 0
3. 2 x² - 11x + 12 = 0 3. x (5x – 4) = 2
By Completing the Square
1. x² + 6x + 5 = 0
2. x² - 8x + 3 = 0
3. 2 x² + 3x – 5 = 0

Linear Equations

Students learn to define and identify linear equations. They also learn the definition of Standard Form of a linear equation.
Students also learn to graph linear equations using x and y intercepts.

5 1 quadratic transformations

The document discusses transformations of quadratic functions, including horizontal and vertical translations, reflections, and stretches or compressions. Horizontal translations move the graph right or left, depending on the value of h in the function f(x) = (x - h)2. Vertical translations move the graph up or down depending on the value of k. The vertex of the parabola after any transformation is located at the point (h, k). Reflections occur when the value of a in the function f(x) = a(x)2 is negative, causing the graph to reflect over the x-axis. Stretches and compressions occur when the absolute value of a is greater or less than 1, respectively.

Adding and subtracting rational expressions

Using rules for fractions, rational expressions can be added and subtracted by finding common denominators. To find the common denominator, we find the least common multiple (LCM) of the denominators. With polynomials, the LCM will contain all factors of each denominator. We can then convert the fractions to equivalent forms using the LCM as the new denominator before combining like terms to evaluate the expression. Special cases may involve fractions with understood denominators of 1 or similar but non-equal denominators that can be made equal through factoring.

Quadratic Formula Presentation

The document introduces two methods for solving quadratic equations - factoring and graphing. It provides examples of equations that cannot be solved using these methods. It then introduces the quadratic formula as the method to use for equations that cannot be factored or graphed easily. It walks through identifying the a, b, and c coefficients needed for the quadratic formula. It provides examples of using the formula and encourages practicing with a worksheet.

Index laws ppt

Here are the solutions to the more difficult examples:
1) 43 x 47 / 46 = 43+7-6 = 44
2) 6p8 x 3p3 / 9p4 x p7 = 6p8+3-4-7 = 6p0 = 1
3) 83 / 85 = 83-5 = 78
4) (4-1)3 = (-1)3 = -1

Inequalities

The document provides information about solving various types of inequalities, including:
- Linear inequalities can be expressed and solved using inequality notation, set notation, interval notation, and graphically. When multiplying or dividing by a negative number, the inequality sign must be reversed.
- Non-linear inequalities like quadratics, polynomials, and rationals can be solved by identifying intervals where the expression is positive or negative, based on its zeros. Rational inequalities also require excluding values that make the denominator equal to zero.
- The solution set of any inequality can be written as an interval using correct notation.

QUADRATIC EQUATIONS

This document discusses four methods for solving quadratic equations: factorization, completing the square, using a formula, and using graphs. It provides an example of solving the equation 2x^2 - 10x + 12 + x^2 + 6x = -9 by factorizing into (x - 3)(x - 1) = 0, finding that the solutions are x = 3 or x = 1.

3 2 solving systems of equations (elimination method)

The document describes the elimination method for solving systems of equations. The key steps are:
1) Write both equations in standard form Ax + By = C
2) Determine which variable to eliminate using addition or subtraction
3) Solve the resulting equation for one variable
4) Substitute back into the original equation to solve for the other variable
5) Check that the solution satisfies both original equations
It provides examples showing how to set up and solve systems of equations using elimination, including word problems about supplementary angles and finding two numbers based on their sum and difference.

5.1 Graphing Quadratic Functions

This document discusses graphing quadratic functions. It defines a quadratic function as having the form y = ax^2 + bx + c, where a is not equal to 0. The graph of a quadratic function is a U-shaped parabola. It discusses finding the vertex and axis of symmetry in standard form, vertex form, and intercept form. Examples are provided for graphing quadratic functions written in these three forms.

Inequalities

This document discusses inequalities and the rules for solving them. It defines inequalities as math problems containing less than, greater than, less than or equal to, and greater than or equal to symbols. It explains that a solution to an inequality is a number that makes the inequality a true statement when substituted for the variable. It outlines three rules for manipulating inequalities: 1) adding or subtracting the same quantity to both sides, 2) multiplying or dividing both sides by a positive number, and 3) reversing the inequality sign when multiplying or dividing by a negative number. It emphasizes that the solution to an inequality should always be expressed as an interval.

Quadratic equation

1) The document thanks Farooq Sir for providing a wonderful project to work on about quadratics.
2) It was a pleasure and wonderful experience for the author and their team to work on this project.
3) The author thanks all those who helped and motivated them to complete this project.

Completing the square

Completing the square

Absolute Value Functions & Graphs

Absolute Value Functions & Graphs

Algebraic expressions and terms

Algebraic expressions and terms

Simultaneous Equations

Simultaneous Equations

Linear function and slopes of a line

Linear function and slopes of a line

CLASS VII -operations on rational numbers(1).pptx

CLASS VII -operations on rational numbers(1).pptx

Slope

Slope

POLYNOMIALS

POLYNOMIALS

Quadratic equations

Quadratic equations

Linear Equations

Linear Equations

5 1 quadratic transformations

5 1 quadratic transformations

Adding and subtracting rational expressions

Adding and subtracting rational expressions

Quadratic Formula Presentation

Quadratic Formula Presentation

Index laws ppt

Index laws ppt

Inequalities

Inequalities

QUADRATIC EQUATIONS

QUADRATIC EQUATIONS

3 2 solving systems of equations (elimination method)

3 2 solving systems of equations (elimination method)

5.1 Graphing Quadratic Functions

5.1 Graphing Quadratic Functions

Inequalities

Inequalities

Quadratic equation

Quadratic equation

Translating Verbal Phrases to Algebraic Expression

1. The document provides examples of verbal phrases translated to mathematical expressions involving addition, subtraction, multiplication, division, and inequalities.
2. It also contains 30 word problems each followed by the corresponding mathematical expression to solve for the unknown number.
3. The problems involve translating phrases such as "the sum of", "more than", and "times" to algebraic expressions and solving basic equations.

Solution of linear equation & inequality

The document discusses solving linear equalities and inequalities with one variable. It defines key terms like equations, inequalities, and linear equations. It then provides steps for solving different types of linear equations and inequalities by collecting like terms, adding/subtracting the variable term to one side, and multiplying/dividing both sides by constants. The document also explains how to graph solutions to inequalities on a number line, indicating open and closed circles based on the inequality symbols. Examples are provided of solving and graphing various linear equalities and inequalities with one variable.

Introduction to Rational numbers

This is meant for age group 11 to 14 years.
For Class VIII CBSE.
Some viewers have requested me to send the file through mail.
So I allowed everybody to download.My request is whenever you are using plz acknowledge me.
Pratima Nayak ,Teacher,Kendriya Vidyalaya,Fort William,Kolkata
pnpratima@gmail.com
Based on Text book

Chapter5 data handling grade 8 cbse

The document discusses various topics related to data handling and probability. It defines key terms like data, raw data, and frequency distribution. It provides examples of different types of graphical representations used to display data like bar graphs, histograms, and pie charts. It also explains the meaning and calculation of probability using examples like the probability of drawing a black or red marble from a jar containing different colors.

Introduction to rational no

This document discusses rational numbers. It defines rational numbers as numbers that can be written as fractions p/q where p and q are integers and q is not equal to 0. Some key properties of rational numbers are discussed, including that they are closed under addition, subtraction, and multiplication. Rational numbers exhibit commutativity and associativity with addition and multiplication, as well as distributivity of multiplication over addition and subtraction. The document also shows the locations of different number types including rational numbers on the number line.

Linear Equation In one variable class 7

This document defines and provides examples of linear equations in one variable. It explains that a linear equation is an equation that can be written in the form ax + b = c or ax = b, where a, b, c are constants and a ≠ 0. Examples of linear equations given include 3x + 9 = 0 and 7x + 5 = 2x - 9. The document also discusses how to determine if a value is a solution to a linear equation by substitution and simplification. Steps for solving linear equations are provided, which include isolating the variable using inverse operations like addition/subtraction and multiplication/division.

Rational numbers in the number line

1) Rational numbers are numbers that can be written as a quotient of two integers, such as a/b where b does not equal 0. They include integers as well as fractions and terminating or repeating decimals.
2) The document provides examples of rational numbers and asks students to determine if examples are rational numbers and to plot them on a number line.
3) Students are given practice locating rational numbers on a number line, such as -5/3, and asked to plot multiple rational numbers on a single number line.

Linear Equation in one variable - Class 8 th Maths

this ppt give you concepts about the chapter linear equation in one variable class 8th . it wil clear all your doubts.

The AI Rush

This document provides a summary of fundraising rounds for AI and data startups in Europe in 2016. Some key findings include:
- Over 270 startups raised $774 million in 2016, up from $583 million in 2015.
- The average funding round was $3.7 million.
- France and the UK led fundraising totals, with 108 startups in the UK raising $188 million and 37 startups in France raising $118 million.
- Early stage investments boomed, with $215 million invested in 170 early stage startups.
- In 2016, focus shifted from marketing applications to technologies using natural language processing, speech recognition and other AI techniques, as well as applications in healthcare, agriculture and other industries

AI and Machine Learning Demystified by Carol Smith at Midwest UX 2017

What is machine learning? Is UX relevant in the age of artificial intelligence (AI)? How can I take advantage of cognitive computing? Get answers to these questions and learn about the implications for your work in this session. Carol will help you understand at a basic level how these systems are built and what is required to get insights from them. Carol will present examples of how machine learning is already being used and explore the ethical challenges inherent in creating AI. You will walk away with an awareness of the weaknesses of AI and the knowledge of how these systems work.

Translating Verbal Phrases to Algebraic Expression

Translating Verbal Phrases to Algebraic Expression

Solution of linear equation & inequality

Solution of linear equation & inequality

Introduction to Rational numbers

Introduction to Rational numbers

Chapter5 data handling grade 8 cbse

Chapter5 data handling grade 8 cbse

Introduction to rational no

Introduction to rational no

Linear Equation In one variable class 7

Linear Equation In one variable class 7

Rational numbers in the number line

Rational numbers in the number line

Linear Equation in one variable - Class 8 th Maths

Linear Equation in one variable - Class 8 th Maths

The AI Rush

The AI Rush

AI and Machine Learning Demystified by Carol Smith at Midwest UX 2017

AI and Machine Learning Demystified by Carol Smith at Midwest UX 2017

CLASS 9 LINEAR EQUATIONS IN TWO VARIABLES PPT

This document provides information about linear equations in two variables. It defines linear equations and explains that a linear equation in two variables can be written in the form ax + by = c. The document also discusses finding the solutions of linear equations, graphing linear equations, and equations of lines parallel to the x-axis and y-axis. Examples are provided to illustrate key concepts. In the summary, key points are restated such as linear equations having infinitely many solutions and the graph of a linear equation being a straight line.

linear equation in two variable.pptx

- The document discusses linear equations in two variables. It defines linear equations and explains that a linear equation in two variables can be written in the form ax + by = c.
- It describes how linear equations in two variables have infinitely many solutions, represented by pairs of x and y values. The graph of a linear equation in two variables is a straight line.
- The document also discusses how equations of lines parallel to the x-axis or y-axis can be represented. The graph of an equation of the form x = a is a line parallel to the y-axis, while an equation of the form y = a graphs as a line parallel to the x-axis.

Linear equation in one variable PPT.pdf

This document discusses linear equations in two variables. It defines linear equations and explains that a linear equation in two variables can be written as ax + by = c, where a, b, and c are real numbers and a and b are not both equal to zero. It also explains that a linear equation in two variables has infinitely many solutions and that the graph of a linear equation is a straight line. The document provides examples of linear equations and their graphical representations.

4. Linear Equations in Two Variables 2.pdf

Math class 9 ppt is PPT Mein maine linear equation in two variable management

Maths

This document discusses linear equations in two variables. It defines linear equations in two variables as equations of the form ax + by = c, where a, b, and c are real numbers and a and b are not both zero. It explains that the graph of any linear equation in two variables is a straight line. It also categorizes different types of systems of linear equations based on the relationship between the lines: intersecting lines have a unique solution; coincident lines have an infinite number of solutions; and parallel lines have no solution. Methods for solving systems of linear equations like substitution, elimination, and graphing are also covered.

chapter1_part2.pdf

1. This document discusses linear equations, slope, graphing lines, writing equations in slope-intercept form, and solving systems of linear equations.
2. Key concepts explained include slope as rise over run, the different forms of writing a linear equation, finding the x- and y-intercepts, and using two points to write the equation of a line in slope-intercept form.
3. Examples are provided to demonstrate how to graph lines based on their equations in different forms, find intercepts, write equations from two points, and solve systems of linear equations.

Liner equation two variables

This document provides an introduction and overview of linear equations in two variables. It defines linear equations as equations where each term is a constant or the product of a constant and a single variable. Linear equations in two variables can be represented graphically as a straight line on a coordinate plane, where the solution is the point at which the line crosses the x and y axes. The document discusses how to solve systems of two linear equations in two variables and represents different types of linear equations graphically, including lines parallel to the x and y axes.

MATHS - Linear equation in two variable (Class - X) Maharashtra Board

MATHS - Linear equation in two variable
(Class - X)
Maharashtra Board
Equations/Expressions
Word Problem

Linear equations rev

A system of linear equations in two variables can be solved either graphically or algebraically. Graphically involves drawing the lines and finding their point of intersection. Algebraically involves combining the equations to eliminate variables until one is left. A system has a single solution if the lines intersect, no solution if parallel, and infinite solutions if coincident. Algebraic methods include substitution and elimination to solve for the variables.

Class 3.pdf

This document discusses solving simultaneous linear equations through algebraic and graphical methods. It covers:
- Algebraic methods like substitution and elimination to solve 2 equations with 2 unknowns.
- Graphing methods to find the point where two lines intersect, representing the solution.
- Conditions where equations have a unique solution, no solution, or infinitely many solutions.
- Extended examples are provided to demonstrate solving 2 and 3 equations with algebraic elimination.

Theory of Equation

1. The document provides an overview of the key concepts in the Theory of Equations unit, including types of equations, methods for solving different types of equations, and properties of roots.
2. It discusses linear equations, simultaneous equations, quadratic equations and their solving methods like elimination, substitution, and factorization.
3. Examples of equation problems from commercial applications are also presented, involving linear, simultaneous and quadratic equations. Worked examples and practice problems are provided for each topic.

Linear equations rev - copy

A system of linear equations in two variables can be solved either graphically or algebraically. Graphically, the solutions are found by drawing the lines corresponding to each equation and finding their point(s) of intersection. Algebraically, the equations are combined to eliminate one variable, resulting in an equation that can be solved for the remaining variable. A system has a single solution if the lines intersect at one point, no solution if the lines are parallel, or infinite solutions if the lines coincide as the same line.

Pair of linear equations

A system of linear equations in two variables can be solved either graphically or algebraically. Graphically, the solutions are found by drawing the lines corresponding to each equation and finding their point(s) of intersection. Algebraically, the equations are combined to eliminate one variable, resulting in an equation that can be solved for the remaining variable. A system has a single solution if the lines intersect at one point, no solution if the lines are parallel, or infinite solutions if the lines coincide as the same line.

Linear equations inequalities and applications

This document provides information about chapter 2 of a math textbook. It covers linear equations, formulas, and applications. Section 2-1 discusses solving linear equations, including using properties of equality and identifying conditional, identity, and contradictory equations. Section 2-2 introduces formulas and how to solve them for a specified variable. Section 2-3 explains how to translate words to mathematical expressions and equations, and how to solve applied problems using a six step process. An example at the end solves a word problem about baseball players' home run totals.

Linear equations in two variables

This presentation include various methods of solving linear equations like substitution, elimination and cross-multiplication method.

Pair of linear equation in two variables

it has all the discription about the easy chapter pair of linear equation in two variables. and if you like it so pleras

Linear equations

The document discusses linear equations and their applications. It defines linear equations as equations where variables have a degree of one and do not involve products or roots of variables. Linear equations can be used to solve real-life problems involving costs and quantities. The document discusses different forms of linear equations with one, two, or three variables. It also discusses solving systems of linear equations using various methods like substitution. Graphs of linear equations are shown to be lines or points on a number line. Methods to solve and graph linear equations and inequalities are presented.

Linear equations

The document discusses linear equations, which involve variables raised to the first power. It provides examples of linear equations with one, two, and three variables. Linear equations can be used to solve real-world problems involving costs. The document also discusses representing linear equations graphically and solving systems of linear equations using various methods like substitution. Linear inequalities are also introduced, which involve inequality signs rather than equals signs. An example problem demonstrates solving a linear inequality for the variable.

Polynomials And Linear Equation of Two Variables

A complete description of polynomials and also various methods to solve the Linear equation of two variables by substitution, cross multiplication and elimination methods.
For polynomials it also contains the description of monomials, binomials etc.

CLASS 9 LINEAR EQUATIONS IN TWO VARIABLES PPT

CLASS 9 LINEAR EQUATIONS IN TWO VARIABLES PPT

linear equation in two variable.pptx

linear equation in two variable.pptx

Linear equation in one variable PPT.pdf

Linear equation in one variable PPT.pdf

4. Linear Equations in Two Variables 2.pdf

4. Linear Equations in Two Variables 2.pdf

Class IX- Linear Equation in Two Variables-IX.pptx

Class IX- Linear Equation in Two Variables-IX.pptx

Maths

Maths

chapter1_part2.pdf

chapter1_part2.pdf

Liner equation two variables

Liner equation two variables

MATHS - Linear equation in two variable (Class - X) Maharashtra Board

MATHS - Linear equation in two variable (Class - X) Maharashtra Board

Linear equations rev

Linear equations rev

Class 3.pdf

Class 3.pdf

Theory of Equation

Theory of Equation

Linear equations rev - copy

Linear equations rev - copy

Pair of linear equations

Pair of linear equations

Linear equations inequalities and applications

Linear equations inequalities and applications

Linear equations in two variables

Linear equations in two variables

Pair of linear equation in two variables

Pair of linear equation in two variables

Linear equations

Linear equations

Linear equations

Linear equations

Polynomials And Linear Equation of Two Variables

Polynomials And Linear Equation of Two Variables

MATATAG CURRICULUM sample lesson exemplar.docx

matatag curriculum

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In this slide, we will discuss the rescue session feature in Odoo 17 Point of Sale (POS). Odoo POS allows us to manage our sales both online and offline. The rescue session helps us recover data in case of internet connectivity issues or accidental session closure.

How to Manage Shipping Connectors & Shipping Methods in Odoo 17

Odoo 17 ERP system enables management and storage of various delivery methods for different customers. Timely, undamaged delivery at fair shipping rates leaves a positive impression on clients.

How To Sell Hamster Kombat Coin In Pre-market

How To Sell Hamster Kombat Coin In Pre Market
When you need to promote a cryptocurrency like Hamster Kombat Coin earlier than it officially hits the market, you want to connect to ability shoppers in locations wherein early trading occurs. Here’s how you can do it:
Make a message that explains why Hamster Kombat Coin is extremely good and why people have to spend money on it. Talk approximately its cool functions, the network in the back of it, or its destiny plans.
Search for cryptocurrency boards, social media groups (like Discord or Telegram), or special pre-market buying and selling structures wherein new crypto cash are traded. You can search for forums or companies that focus on new or lesser-acknowledged coins.
Join the Right Communities: If you are no longer already a member, be a part of those groups. Be active, share helpful statistics, and display which you recognize your stuff.
Post Your Offer: Once you experience comfortable and feature come to be a acquainted face, put up your offer to sell Hamster Kombat Coin. Be honest about how plenty you have got and the price you need.
Be short to reply to any questions capability customers may have. They may need to realize how the coin works, its destiny capability, or technical details. Make positive you have got the answers equipped.
Talk without delay with involved customers to agree on a charge and finalize the sale. Make sure both facets apprehend how the coins and money could be exchanged.
How To Sell Hamster Kombat Coin In Pre Market
Once everything is settled, move beforehand with the transaction as deliberate. You might switch the cash immediately or use a provider to assist.
Stay in Touch: After the sale, check in with the customer to ensure they were given the coins. If viable, leave feedback in the network to expose you’re truthful.
How To Sell Hamster Kombat Coin In Pre Market
When you need to promote a cryptocurrency like Hamster Kombat Coin earlier than it officially hits the market, you want to connect to ability shoppers in locations wherein early trading occurs. Here’s how you can do it:
Make a message that explains why Hamster Kombat Coin is extremely good and why people have to spend money on it. Talk approximately its cool functions, the network in the back of it, or its destiny plans.
Search for cryptocurrency boards, social media groups (like Discord or Telegram), or special pre-market buying and selling structures wherein new crypto cash are traded. You can search for forums or companies that focus on new or lesser-acknowledged coins.
Join the Right Communities: If you are no longer already a member, be a part of those groups. Be active, share helpful statistics, and display which you recognize your stuff.
Post Your Offer: Once you experience comfortable and feature come to be a acquainted face, put up your offer to sell Hamster Kombat Coin. Be honest about how plenty you have got and the price you need.
Hamster kombat free money Withdraw Easy free $500 mo

C Interview Questions PDF By Scholarhat.pdf

C Interview Questions PDF By Scholarhat

PRESS RELEASE - UNIVERSITY OF GHANA, JULY 16, 2024.pdf

The University of Ghana has launched a new vision and strategic plan, which will focus on transforming lives and societies through unparalleled scholarship, innovation, and result-oriented discoveries.

Node JS Interview Question PDF By ScholarHat

Node JS Interview Question PDF

View Inheritance in Odoo 17 - Odoo 17 Slides

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Imagination in Computer Science Research

Conducting exciting academic research in Computer Science

MathematicsGrade7-Presentation-July-12024.pptx

For matatag Curriculum grade 7

How to Empty a One2Many Field in Odoo 17

This slide discusses how to delete or clear records in an Odoo 17 one2many field. We'll achieve this by adding a button named "Delete Records." Clicking this button will delete all associated one2many records.

10th Social Studies Enrichment Material (Abhyasa Deepika) EM.pdf

10th Social Studies

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The Sign module available in the Odoo ERP platform is exclusively designed for sending, signing, and approving documents digitally. The intuitive interface of the module with the drag and drop fields helps us to upload our pdf easily and effectively. In this slide, let’s discuss the new features in the sign module in odoo 17.

SD_Integrating 21st Century Skills in Classroom-based Assessment.pptx

Matatag Curriculum

Codeavour 5.0 International Impact Report - The Biggest International AI, Cod...

Codeavour 5.0 International Impact Report - The Biggest International AI, Cod...Codeavour International

Unlocking potential across borders! 🌍✨ Discover the transformative journey of Codeavour 5.0 International, where young innovators from over 60 countries converged to pioneer solutions in AI, Coding, Robotics, and AR-VR. Through hands-on learning and mentorship, 57 teams emerged victorious, showcasing projects aligned with UN SDGs. 🚀
Codeavour 5.0 International empowered students from 800 schools worldwide to tackle pressing global challenges, from bustling cities to remote villages. With participation exceeding 5,000 students, this year's competition fostered creativity and critical thinking among the next generation of changemakers. Projects ranged from AI-driven healthcare innovations to sustainable agriculture solutions, each addressing local and global issues with technological prowess.
The journey began with a collective vision to harness technology for social good, as students collaborated across continents, guided by mentors and educators dedicated to nurturing their potential. Witnessing the impact firsthand, teams hailing from diverse backgrounds united to code for a better future, demonstrating the power of innovation in driving positive change.
As Codeavour continues to expand its global footprint, it not only celebrates technological innovation but also cultivates a spirit of collaboration and compassion. These young minds are not just coding; they are reshaping our world with creativity and resilience, laying the groundwork for a sustainable and inclusive future. Together, they inspire us to believe in the limitless possibilities of innovation and the profound impact of young voices united by a common goal.
Read the full impact report to learn more about the Codeavour 5.0 International.Brigada Eskwela 2024 PowerPoint Update for SY 2024-2025

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- 1. Submitted By:- Deepak Saxena of Class xth ‘B’ Session:2011-2012 People’s Public School
- 2. “ The principal use of the analytic art is to bring mathematical problem to equations and to exhibit those equations in the most simple terms that can be .”
- 3. Contents :- • Introduction • Linear equations • Points for solving a linear equation • Solution of a linear equation • Graph of a linear equation in two variables • Equations of lines parallel to x-axis and y-axis • Examples and solutions • summary
- 4. Introduction A simple linear equation is an equality between two algebraic expressions involving an unknown value called the variable. In a linear equation the exponent of the variable is always equal to 1. The two sides of an equation are called Right Hand Side (RHS) and Left-Hand Side (LHS). They are written on either side of equal sign. Equation Lhs Rhs 4x + 3 = 5 4x + 3 5 2x + 5y = 0 2x + 5y 0 -2x + 3y = 6 -2x + 3y 6
- 5. Cont… A linear equation in two variables can be written in the form of ax + by = c, where a, b, c are real numbers, and a, b are not equal to zero. Equation a b c 2x+3y=9 2 3 -9 X+y/4-4=0 1 1/4 -4 5=2x 2 0 5 Y-2=0 0 1 -2 2+x/3=0 1/3 0 2
- 6. Linear equation :- A linear equation is an algebraic equation in which each term is either a constant or the product of a constant and a single variable. Linear equations can have one or more variables. Linear equations occur with great regularity in applied mathematics. While they arise quite naturally when modeling many phenomena, they are particularly useful since many non-linear equations may be reduced to linear equations by assuming that quantities of interest vary to only a small extent from some "background" state 5X+2=0 -2/5 -5 -4 -3 -2 -1 0 1 2 3 4 5
- 7. Solution of a linear equation Every linear equation has a unique solution as there is a single variable in the equation to be solved but in a linear equation involving two variables in the equation, a solution means a pair of values, one for x and one for y which satisfy the given equation Example-p (x)=2x+3y (1)If x=3 2x + 3y = (2x3) + (3xy) = 12 6 + 3y = 12 y = 2, therefore the solution is (3,2) (2)If x = 2 2x + 3y = (2x2) + (3xy) = 12 4 + 3y = 12 Y = 8/3, therefore the solution is (2,8/3) Similarly many another solutions can be taken out from this single equation. That is ,a linear equation in two variables has infinitely many solutions.
- 8. Graph of a linear equation in two variables Graph of a linear equation is representation of the linear equation geo. Observations on a graph :- Every point whose coordinates satisfy the equation lies on the line AB. Every point on the line AB gives a solution of the equation. Any point, which does not lie on the line AB is not a solution of equation. X+2Y=6
- 9. Equations of lines parallel to x-axis The graph of y=a is a straight line parallel to the x-axis 2y-7=1 2y-7+7=1+7 2y=8 2y/2=8/2 y=4 y=4 x y (2y-7=1)
- 10. Equations of lines parallel to y-axis The graph of x=a is a straight line parallel to the y-axis x 3x-10=5 3x=15 x=5 x=5 (3x-10=5)
- 11. Examples and solutions Give the values of a, b and c : 1) -2x+3y=9 a=-2 b=3 c=-9 2) 5x-3y=-4 a=5 b=-3 c=4 3) 3x+2=0 a=3 b=0 c=2 4) Y-5=0 a=0 b=1 c=-5
- 12. Write 2 solutions for each: 1) X+2y=6 If y=1;x=4 If y=2;x=2 2) 2x+y=4 If x=1;y=2 If x=2;y=0 3) 4x-2y=6 If x=1;y=-1 If x=2;y=1 Examples and solutions
- 13. Draw the graph of the equation: 2+2y=6x If x=2;y=5 If x=1;y=2 If x=0;y=-1 (1,2) (0,-1) (2,5) 2+2y=6x Examples and solutions
- 14. Examples and solutions Give the geometric representation of 2x+8=0 as an equation in two variables: y=-4 (2x+8=0) (-4,3)(-4,-3) y=-4 (2x+8=0) (-4,3)(-4,-3)
- 15. SUMMARY 1) An equation of the form ax +by + c =0,wherea,b and c are real numbers, such that a and b are not both zero, is called a linear equation in two variables. 2) A linear equation in two variables has infinitely many solutions. 3) The graph of every linear equation in two variables is a straight line. 4) X=0 is the equation of the y- axis and y=0 is the equation of the x-axis 5) The graph of x=a is a straight line parallel to the y-axis. 6) The graph of y=a is a straight line parallel to the x-axis. 7) An equation of the type y=mx represents a line passing through the origin. 8) Every point on the graph of a linear equation in two variables is a solution of the linear equation. Moreover, every solution of the linear equation is a point on the graph of the linear equation.