SlideShare uma empresa Scribd logo
1 de 23
Baixar para ler offline
Equation of Lines
(Linear Function)
Equation of Lines
              (Linear Function)
All straight lines can be written in the form;
Equation of Lines
              (Linear Function)
All straight lines can be written in the form;
                            y  mx  b
Equation of Lines
              (Linear Function)
All straight lines can be written in the form;
                            y  mx  b
                      m  slope
Equation of Lines
              (Linear Function)
All straight lines can be written in the form;
                            y  mx  b
                      m  slope
                      b  y intercept
Equation of Lines
              (Linear Function)
All straight lines can be written in the form;
                            y  mx  b
                      m  slope
                      b  y intercept

                              OR
Equation of Lines
              (Linear Function)
All straight lines can be written in the form;
                            y  mx  b
                      m  slope
                      b  y intercept

                              OR
                  Ax  By  C  0
Equation of Lines
              (Linear Function)
All straight lines can be written in the form;
                            y  mx  b
                      m  slope
                      b  y intercept

                              OR
                  Ax  By  C  0 (general form)
Equation of Lines
              (Linear Function)
All straight lines can be written in the form;
                            y  mx  b
                      m  slope
                      b  y intercept

                             OR
                Ax  By  C  0 (general form)
              Note: A, B, C are integers or surds
Equation of Lines
               (Linear Function)
 All straight lines can be written in the form;
                              y  mx  b
                       m  slope
                       b  y intercept

                               OR
                  Ax  By  C  0 (general form)
                Note: A, B, C are integers or surds
e.g. Find the equation of the line perpendicular to y = 5x – 2 , passing
     through (0,6) in general form.
Equation of Lines
               (Linear Function)
 All straight lines can be written in the form;
                              y  mx  b
                       m  slope
                       b  y intercept

                               OR
                  Ax  By  C  0 (general form)
                Note: A, B, C are integers or surds
e.g. Find the equation of the line perpendicular to y = 5x – 2 , passing
     through (0,6) in general form.
                 1
  required m  
                  5
Equation of Lines
               (Linear Function)
 All straight lines can be written in the form;
                              y  mx  b
                       m  slope
                       b  y intercept

                               OR
                  Ax  By  C  0 (general form)
                Note: A, B, C are integers or surds
e.g. Find the equation of the line perpendicular to y = 5x – 2 , passing
     through (0,6) in general form.              1
                                           y   x6
                 1                               5
  required m  
                  5
Equation of Lines
               (Linear Function)
 All straight lines can be written in the form;
                              y  mx  b
                       m  slope
                       b  y intercept

                               OR
                  Ax  By  C  0 (general form)
                Note: A, B, C are integers or surds
e.g. Find the equation of the line perpendicular to y = 5x – 2 , passing
     through (0,6) in general form.              1
                                           y   x6
                 1                                5
  required m                            5 y   x  30
                  5
Equation of Lines
               (Linear Function)
 All straight lines can be written in the form;
                              y  mx  b
                       m  slope
                       b  y intercept

                               OR
                  Ax  By  C  0 (general form)
                Note: A, B, C are integers or surds
e.g. Find the equation of the line perpendicular to y = 5x – 2 , passing
     through (0,6) in general form.               1
                                            y   x6
                 1                                5
  required m                            5 y   x  30
                  5
                                          x  5 y  30  0
Note: lines parallel to the x axis (y = c)
Note: lines parallel to the x axis (y = c)
                  y




                                 x
Note: lines parallel to the x axis (y = c)
                  y


                                3, 2 
                                 x
Note: lines parallel to the x axis (y = c)
                  y


                                3, 2 
                                 x

                              y2
Note: lines parallel to the x axis (y = c)
                  y


                                 3, 2 
                                  x

                              y2


  lines parallel to the y axis (x = k)
Note: lines parallel to the x axis (y = c)
                  y


                                 3, 2 
                                  x

                              y2


  lines parallel to the y axis (x = k)
                  y




                                  x
Note: lines parallel to the x axis (y = c)
                  y


                                 3, 2 
                                  x

                              y2


  lines parallel to the y axis (x = k)
                  y


                                 3, 2 
                                  x
Note: lines parallel to the x axis (y = c)
                  y


                                 3, 2 
                                  x

                              y2


  lines parallel to the y axis (x = k)
                  y


                                 3, 2 
                                  x

                                      x3
Note: lines parallel to the x axis (y = c)
                  y


                                 3, 2 
                                  x

                              y2
                                             Exercise 5C; 1b, 3cf, 4a,
                                                5d, 6df, 8df, 10b,
                                                     11c, 12
  lines parallel to the y axis (x = k)
                  y


                                 3, 2 
                                  x

                                      x3

Mais conteúdo relacionado

Mais procurados

Linear equations
Linear equationsLinear equations
Linear equationscathyguyer
 
Tracing of cartesian curve
Tracing of cartesian curveTracing of cartesian curve
Tracing of cartesian curveKaushal Patel
 
Coons bicubic surface
Coons bicubic surfaceCoons bicubic surface
Coons bicubic surfaceramac123
 
Data structure computer graphs
Data structure computer graphsData structure computer graphs
Data structure computer graphsKumar
 
1.15.08 Differentials
1.15.08   Differentials1.15.08   Differentials
1.15.08 Differentialschrismac47
 
Straight Lines ( Especially For XI )
Straight Lines ( Especially For XI ) Straight Lines ( Especially For XI )
Straight Lines ( Especially For XI ) Atit Gaonkar
 
Engg. mathematics iii
Engg. mathematics iiiEngg. mathematics iii
Engg. mathematics iiimanoj302009
 
Graph in data structure
Graph in data structureGraph in data structure
Graph in data structureAbrish06
 
Graphs In Data Structure
Graphs In Data StructureGraphs In Data Structure
Graphs In Data StructureAnuj Modi
 
Graph data structure
Graph data structureGraph data structure
Graph data structureTech_MX
 
11X1 T10 01 graphing quadratics (2010)
11X1 T10 01 graphing quadratics (2010)11X1 T10 01 graphing quadratics (2010)
11X1 T10 01 graphing quadratics (2010)Nigel Simmons
 
11X1 T11 01 graphing quadratics
11X1 T11 01 graphing quadratics11X1 T11 01 graphing quadratics
11X1 T11 01 graphing quadraticsNigel Simmons
 

Mais procurados (14)

Linear equations
Linear equationsLinear equations
Linear equations
 
Tracing of cartesian curve
Tracing of cartesian curveTracing of cartesian curve
Tracing of cartesian curve
 
Coons bicubic surface
Coons bicubic surfaceCoons bicubic surface
Coons bicubic surface
 
Data structure computer graphs
Data structure computer graphsData structure computer graphs
Data structure computer graphs
 
1.15.08 Differentials
1.15.08   Differentials1.15.08   Differentials
1.15.08 Differentials
 
Straight Lines ( Especially For XI )
Straight Lines ( Especially For XI ) Straight Lines ( Especially For XI )
Straight Lines ( Especially For XI )
 
Data structure
Data structureData structure
Data structure
 
Graph
GraphGraph
Graph
 
Engg. mathematics iii
Engg. mathematics iiiEngg. mathematics iii
Engg. mathematics iii
 
Graph in data structure
Graph in data structureGraph in data structure
Graph in data structure
 
Graphs In Data Structure
Graphs In Data StructureGraphs In Data Structure
Graphs In Data Structure
 
Graph data structure
Graph data structureGraph data structure
Graph data structure
 
11X1 T10 01 graphing quadratics (2010)
11X1 T10 01 graphing quadratics (2010)11X1 T10 01 graphing quadratics (2010)
11X1 T10 01 graphing quadratics (2010)
 
11X1 T11 01 graphing quadratics
11X1 T11 01 graphing quadratics11X1 T11 01 graphing quadratics
11X1 T11 01 graphing quadratics
 

Destaque

Elizabeth& Valarie - Linear Function
Elizabeth& Valarie - Linear FunctionElizabeth& Valarie - Linear Function
Elizabeth& Valarie - Linear FunctionHope Scott
 
12 x1 t02 02 integrating exponentials (2014)
12 x1 t02 02 integrating exponentials (2014)12 x1 t02 02 integrating exponentials (2014)
12 x1 t02 02 integrating exponentials (2014)Nigel Simmons
 
11 x1 t01 02 binomial products (2014)
11 x1 t01 02 binomial products (2014)11 x1 t01 02 binomial products (2014)
11 x1 t01 02 binomial products (2014)Nigel Simmons
 
11 x1 t01 03 factorising (2014)
11 x1 t01 03 factorising (2014)11 x1 t01 03 factorising (2014)
11 x1 t01 03 factorising (2014)Nigel Simmons
 
Module 2 linear functions
Module 2   linear functionsModule 2   linear functions
Module 2 linear functionsdionesioable
 
Goodbye slideshare UPDATE
Goodbye slideshare UPDATEGoodbye slideshare UPDATE
Goodbye slideshare UPDATENigel Simmons
 

Destaque (8)

Linear Function
Linear FunctionLinear Function
Linear Function
 
Elizabeth& Valarie - Linear Function
Elizabeth& Valarie - Linear FunctionElizabeth& Valarie - Linear Function
Elizabeth& Valarie - Linear Function
 
12 x1 t02 02 integrating exponentials (2014)
12 x1 t02 02 integrating exponentials (2014)12 x1 t02 02 integrating exponentials (2014)
12 x1 t02 02 integrating exponentials (2014)
 
11 x1 t01 02 binomial products (2014)
11 x1 t01 02 binomial products (2014)11 x1 t01 02 binomial products (2014)
11 x1 t01 02 binomial products (2014)
 
Goodbye slideshare
Goodbye slideshareGoodbye slideshare
Goodbye slideshare
 
11 x1 t01 03 factorising (2014)
11 x1 t01 03 factorising (2014)11 x1 t01 03 factorising (2014)
11 x1 t01 03 factorising (2014)
 
Module 2 linear functions
Module 2   linear functionsModule 2   linear functions
Module 2 linear functions
 
Goodbye slideshare UPDATE
Goodbye slideshare UPDATEGoodbye slideshare UPDATE
Goodbye slideshare UPDATE
 

Semelhante a 11 x1 t05 03 equation of lines (2012)

11 X1 T05 03 Equation Of Lines
11 X1 T05 03 Equation Of Lines11 X1 T05 03 Equation Of Lines
11 X1 T05 03 Equation Of LinesNigel Simmons
 
2.5 Equations of Lines
2.5 Equations of Lines2.5 Equations of Lines
2.5 Equations of Linessmiller5
 
Copy_of_slopeofaline (1).ppt
Copy_of_slopeofaline (1).pptCopy_of_slopeofaline (1).ppt
Copy_of_slopeofaline (1).pptLeianMartin1
 
Copy_of_slopeofaline.ppt
Copy_of_slopeofaline.pptCopy_of_slopeofaline.ppt
Copy_of_slopeofaline.pptchinnurulz
 
The gradient of a straight line
The gradient of a straight lineThe gradient of a straight line
The gradient of a straight lineAwais Khan
 
Bba i-bm-u-4-coordinate geometry
Bba i-bm-u-4-coordinate geometryBba i-bm-u-4-coordinate geometry
Bba i-bm-u-4-coordinate geometryRai University
 
Lesson 6 straight line
Lesson 6    straight lineLesson 6    straight line
Lesson 6 straight lineJean Leano
 
Graphquadraticfcns2
Graphquadraticfcns2Graphquadraticfcns2
Graphquadraticfcns2loptruonga2
 
11X1 t10 01 graphing quadratics (2011)
11X1 t10 01 graphing quadratics (2011)11X1 t10 01 graphing quadratics (2011)
11X1 t10 01 graphing quadratics (2011)Nigel Simmons
 
11 x1 t10 01 graphing quadratics (2012)
11 x1 t10 01 graphing quadratics (2012)11 x1 t10 01 graphing quadratics (2012)
11 x1 t10 01 graphing quadratics (2012)Nigel Simmons
 
WRITING AND GRAPHING LINEAR EQUATIONS 1.pptx
WRITING AND GRAPHING LINEAR EQUATIONS 1.pptxWRITING AND GRAPHING LINEAR EQUATIONS 1.pptx
WRITING AND GRAPHING LINEAR EQUATIONS 1.pptxKristenHathcock
 
1.4.4 Parallel and Perpendicular Line Equations
1.4.4 Parallel and Perpendicular Line Equations1.4.4 Parallel and Perpendicular Line Equations
1.4.4 Parallel and Perpendicular Line Equationssmiller5
 
March 19
March 19March 19
March 19khyps13
 
X2 t07 01 features calculus (2013)
X2 t07 01 features calculus (2013)X2 t07 01 features calculus (2013)
X2 t07 01 features calculus (2013)Nigel Simmons
 

Semelhante a 11 x1 t05 03 equation of lines (2012) (20)

11 X1 T05 03 Equation Of Lines
11 X1 T05 03 Equation Of Lines11 X1 T05 03 Equation Of Lines
11 X1 T05 03 Equation Of Lines
 
2.5 Equations of Lines
2.5 Equations of Lines2.5 Equations of Lines
2.5 Equations of Lines
 
identities1.2
identities1.2identities1.2
identities1.2
 
Copy_of_slopeofaline (1).ppt
Copy_of_slopeofaline (1).pptCopy_of_slopeofaline (1).ppt
Copy_of_slopeofaline (1).ppt
 
Copy_of_slopeofaline.ppt
Copy_of_slopeofaline.pptCopy_of_slopeofaline.ppt
Copy_of_slopeofaline.ppt
 
Copy_of_slopeofaline.ppt
Copy_of_slopeofaline.pptCopy_of_slopeofaline.ppt
Copy_of_slopeofaline.ppt
 
Copy_of_slopeofaline.ppt
Copy_of_slopeofaline.pptCopy_of_slopeofaline.ppt
Copy_of_slopeofaline.ppt
 
The gradient of a straight line
The gradient of a straight lineThe gradient of a straight line
The gradient of a straight line
 
Chapter 1 straight line
Chapter 1 straight lineChapter 1 straight line
Chapter 1 straight line
 
Bba i-bm-u-4-coordinate geometry
Bba i-bm-u-4-coordinate geometryBba i-bm-u-4-coordinate geometry
Bba i-bm-u-4-coordinate geometry
 
Lesson 6 straight line
Lesson 6    straight lineLesson 6    straight line
Lesson 6 straight line
 
Graphquadraticfcns2
Graphquadraticfcns2Graphquadraticfcns2
Graphquadraticfcns2
 
Functions
FunctionsFunctions
Functions
 
11X1 t10 01 graphing quadratics (2011)
11X1 t10 01 graphing quadratics (2011)11X1 t10 01 graphing quadratics (2011)
11X1 t10 01 graphing quadratics (2011)
 
11 x1 t10 01 graphing quadratics (2012)
11 x1 t10 01 graphing quadratics (2012)11 x1 t10 01 graphing quadratics (2012)
11 x1 t10 01 graphing quadratics (2012)
 
WRITING AND GRAPHING LINEAR EQUATIONS 1.pptx
WRITING AND GRAPHING LINEAR EQUATIONS 1.pptxWRITING AND GRAPHING LINEAR EQUATIONS 1.pptx
WRITING AND GRAPHING LINEAR EQUATIONS 1.pptx
 
1.4.4 Parallel and Perpendicular Line Equations
1.4.4 Parallel and Perpendicular Line Equations1.4.4 Parallel and Perpendicular Line Equations
1.4.4 Parallel and Perpendicular Line Equations
 
Gradient
GradientGradient
Gradient
 
March 19
March 19March 19
March 19
 
X2 t07 01 features calculus (2013)
X2 t07 01 features calculus (2013)X2 t07 01 features calculus (2013)
X2 t07 01 features calculus (2013)
 

Mais de Nigel Simmons

12 x1 t02 01 differentiating exponentials (2014)
12 x1 t02 01 differentiating exponentials (2014)12 x1 t02 01 differentiating exponentials (2014)
12 x1 t02 01 differentiating exponentials (2014)Nigel Simmons
 
11 x1 t01 01 algebra & indices (2014)
11 x1 t01 01 algebra & indices (2014)11 x1 t01 01 algebra & indices (2014)
11 x1 t01 01 algebra & indices (2014)Nigel Simmons
 
12 x1 t01 03 integrating derivative on function (2013)
12 x1 t01 03 integrating derivative on function (2013)12 x1 t01 03 integrating derivative on function (2013)
12 x1 t01 03 integrating derivative on function (2013)Nigel Simmons
 
12 x1 t01 02 differentiating logs (2013)
12 x1 t01 02 differentiating logs (2013)12 x1 t01 02 differentiating logs (2013)
12 x1 t01 02 differentiating logs (2013)Nigel Simmons
 
12 x1 t01 01 log laws (2013)
12 x1 t01 01 log laws (2013)12 x1 t01 01 log laws (2013)
12 x1 t01 01 log laws (2013)Nigel Simmons
 
X2 t02 04 forming polynomials (2013)
X2 t02 04 forming polynomials (2013)X2 t02 04 forming polynomials (2013)
X2 t02 04 forming polynomials (2013)Nigel Simmons
 
X2 t02 03 roots & coefficients (2013)
X2 t02 03 roots & coefficients (2013)X2 t02 03 roots & coefficients (2013)
X2 t02 03 roots & coefficients (2013)Nigel Simmons
 
X2 t02 02 multiple roots (2013)
X2 t02 02 multiple roots (2013)X2 t02 02 multiple roots (2013)
X2 t02 02 multiple roots (2013)Nigel Simmons
 
X2 t02 01 factorising complex expressions (2013)
X2 t02 01 factorising complex expressions (2013)X2 t02 01 factorising complex expressions (2013)
X2 t02 01 factorising complex expressions (2013)Nigel Simmons
 
11 x1 t16 07 approximations (2013)
11 x1 t16 07 approximations (2013)11 x1 t16 07 approximations (2013)
11 x1 t16 07 approximations (2013)Nigel Simmons
 
11 x1 t16 06 derivative times function (2013)
11 x1 t16 06 derivative times function (2013)11 x1 t16 06 derivative times function (2013)
11 x1 t16 06 derivative times function (2013)Nigel Simmons
 
11 x1 t16 05 volumes (2013)
11 x1 t16 05 volumes (2013)11 x1 t16 05 volumes (2013)
11 x1 t16 05 volumes (2013)Nigel Simmons
 
11 x1 t16 04 areas (2013)
11 x1 t16 04 areas (2013)11 x1 t16 04 areas (2013)
11 x1 t16 04 areas (2013)Nigel Simmons
 
11 x1 t16 03 indefinite integral (2013)
11 x1 t16 03 indefinite integral (2013)11 x1 t16 03 indefinite integral (2013)
11 x1 t16 03 indefinite integral (2013)Nigel Simmons
 
11 x1 t16 02 definite integral (2013)
11 x1 t16 02 definite integral (2013)11 x1 t16 02 definite integral (2013)
11 x1 t16 02 definite integral (2013)Nigel Simmons
 
11 x1 t16 01 area under curve (2013)
11 x1 t16 01 area under curve (2013)11 x1 t16 01 area under curve (2013)
11 x1 t16 01 area under curve (2013)Nigel Simmons
 
X2 t01 11 nth roots of unity (2012)
X2 t01 11 nth roots of unity (2012)X2 t01 11 nth roots of unity (2012)
X2 t01 11 nth roots of unity (2012)Nigel Simmons
 
X2 t01 10 complex & trig (2013)
X2 t01 10 complex & trig (2013)X2 t01 10 complex & trig (2013)
X2 t01 10 complex & trig (2013)Nigel Simmons
 
X2 t01 09 de moivres theorem
X2 t01 09 de moivres theoremX2 t01 09 de moivres theorem
X2 t01 09 de moivres theoremNigel Simmons
 
X2 t01 08 locus & complex nos 2 (2013)
X2 t01 08  locus & complex nos 2 (2013)X2 t01 08  locus & complex nos 2 (2013)
X2 t01 08 locus & complex nos 2 (2013)Nigel Simmons
 

Mais de Nigel Simmons (20)

12 x1 t02 01 differentiating exponentials (2014)
12 x1 t02 01 differentiating exponentials (2014)12 x1 t02 01 differentiating exponentials (2014)
12 x1 t02 01 differentiating exponentials (2014)
 
11 x1 t01 01 algebra & indices (2014)
11 x1 t01 01 algebra & indices (2014)11 x1 t01 01 algebra & indices (2014)
11 x1 t01 01 algebra & indices (2014)
 
12 x1 t01 03 integrating derivative on function (2013)
12 x1 t01 03 integrating derivative on function (2013)12 x1 t01 03 integrating derivative on function (2013)
12 x1 t01 03 integrating derivative on function (2013)
 
12 x1 t01 02 differentiating logs (2013)
12 x1 t01 02 differentiating logs (2013)12 x1 t01 02 differentiating logs (2013)
12 x1 t01 02 differentiating logs (2013)
 
12 x1 t01 01 log laws (2013)
12 x1 t01 01 log laws (2013)12 x1 t01 01 log laws (2013)
12 x1 t01 01 log laws (2013)
 
X2 t02 04 forming polynomials (2013)
X2 t02 04 forming polynomials (2013)X2 t02 04 forming polynomials (2013)
X2 t02 04 forming polynomials (2013)
 
X2 t02 03 roots & coefficients (2013)
X2 t02 03 roots & coefficients (2013)X2 t02 03 roots & coefficients (2013)
X2 t02 03 roots & coefficients (2013)
 
X2 t02 02 multiple roots (2013)
X2 t02 02 multiple roots (2013)X2 t02 02 multiple roots (2013)
X2 t02 02 multiple roots (2013)
 
X2 t02 01 factorising complex expressions (2013)
X2 t02 01 factorising complex expressions (2013)X2 t02 01 factorising complex expressions (2013)
X2 t02 01 factorising complex expressions (2013)
 
11 x1 t16 07 approximations (2013)
11 x1 t16 07 approximations (2013)11 x1 t16 07 approximations (2013)
11 x1 t16 07 approximations (2013)
 
11 x1 t16 06 derivative times function (2013)
11 x1 t16 06 derivative times function (2013)11 x1 t16 06 derivative times function (2013)
11 x1 t16 06 derivative times function (2013)
 
11 x1 t16 05 volumes (2013)
11 x1 t16 05 volumes (2013)11 x1 t16 05 volumes (2013)
11 x1 t16 05 volumes (2013)
 
11 x1 t16 04 areas (2013)
11 x1 t16 04 areas (2013)11 x1 t16 04 areas (2013)
11 x1 t16 04 areas (2013)
 
11 x1 t16 03 indefinite integral (2013)
11 x1 t16 03 indefinite integral (2013)11 x1 t16 03 indefinite integral (2013)
11 x1 t16 03 indefinite integral (2013)
 
11 x1 t16 02 definite integral (2013)
11 x1 t16 02 definite integral (2013)11 x1 t16 02 definite integral (2013)
11 x1 t16 02 definite integral (2013)
 
11 x1 t16 01 area under curve (2013)
11 x1 t16 01 area under curve (2013)11 x1 t16 01 area under curve (2013)
11 x1 t16 01 area under curve (2013)
 
X2 t01 11 nth roots of unity (2012)
X2 t01 11 nth roots of unity (2012)X2 t01 11 nth roots of unity (2012)
X2 t01 11 nth roots of unity (2012)
 
X2 t01 10 complex & trig (2013)
X2 t01 10 complex & trig (2013)X2 t01 10 complex & trig (2013)
X2 t01 10 complex & trig (2013)
 
X2 t01 09 de moivres theorem
X2 t01 09 de moivres theoremX2 t01 09 de moivres theorem
X2 t01 09 de moivres theorem
 
X2 t01 08 locus & complex nos 2 (2013)
X2 t01 08  locus & complex nos 2 (2013)X2 t01 08  locus & complex nos 2 (2013)
X2 t01 08 locus & complex nos 2 (2013)
 

Último

ComPTIA Overview | Comptia Security+ Book SY0-701
ComPTIA Overview | Comptia Security+ Book SY0-701ComPTIA Overview | Comptia Security+ Book SY0-701
ComPTIA Overview | Comptia Security+ Book SY0-701bronxfugly43
 
Mixin Classes in Odoo 17 How to Extend Models Using Mixin Classes
Mixin Classes in Odoo 17  How to Extend Models Using Mixin ClassesMixin Classes in Odoo 17  How to Extend Models Using Mixin Classes
Mixin Classes in Odoo 17 How to Extend Models Using Mixin ClassesCeline George
 
1029-Danh muc Sach Giao Khoa khoi 6.pdf
1029-Danh muc Sach Giao Khoa khoi  6.pdf1029-Danh muc Sach Giao Khoa khoi  6.pdf
1029-Danh muc Sach Giao Khoa khoi 6.pdfQucHHunhnh
 
How to Give a Domain for a Field in Odoo 17
How to Give a Domain for a Field in Odoo 17How to Give a Domain for a Field in Odoo 17
How to Give a Domain for a Field in Odoo 17Celine George
 
Single or Multiple melodic lines structure
Single or Multiple melodic lines structureSingle or Multiple melodic lines structure
Single or Multiple melodic lines structuredhanjurrannsibayan2
 
General Principles of Intellectual Property: Concepts of Intellectual Proper...
General Principles of Intellectual Property: Concepts of Intellectual  Proper...General Principles of Intellectual Property: Concepts of Intellectual  Proper...
General Principles of Intellectual Property: Concepts of Intellectual Proper...Poonam Aher Patil
 
Kodo Millet PPT made by Ghanshyam bairwa college of Agriculture kumher bhara...
Kodo Millet  PPT made by Ghanshyam bairwa college of Agriculture kumher bhara...Kodo Millet  PPT made by Ghanshyam bairwa college of Agriculture kumher bhara...
Kodo Millet PPT made by Ghanshyam bairwa college of Agriculture kumher bhara...pradhanghanshyam7136
 
Micro-Scholarship, What it is, How can it help me.pdf
Micro-Scholarship, What it is, How can it help me.pdfMicro-Scholarship, What it is, How can it help me.pdf
Micro-Scholarship, What it is, How can it help me.pdfPoh-Sun Goh
 
1029 - Danh muc Sach Giao Khoa 10 . pdf
1029 -  Danh muc Sach Giao Khoa 10 . pdf1029 -  Danh muc Sach Giao Khoa 10 . pdf
1029 - Danh muc Sach Giao Khoa 10 . pdfQucHHunhnh
 
Unit-IV- Pharma. Marketing Channels.pptx
Unit-IV- Pharma. Marketing Channels.pptxUnit-IV- Pharma. Marketing Channels.pptx
Unit-IV- Pharma. Marketing Channels.pptxVishalSingh1417
 
UGC NET Paper 1 Mathematical Reasoning & Aptitude.pdf
UGC NET Paper 1 Mathematical Reasoning & Aptitude.pdfUGC NET Paper 1 Mathematical Reasoning & Aptitude.pdf
UGC NET Paper 1 Mathematical Reasoning & Aptitude.pdfNirmal Dwivedi
 
SKILL OF INTRODUCING THE LESSON MICRO SKILLS.pptx
SKILL OF INTRODUCING THE LESSON MICRO SKILLS.pptxSKILL OF INTRODUCING THE LESSON MICRO SKILLS.pptx
SKILL OF INTRODUCING THE LESSON MICRO SKILLS.pptxAmanpreet Kaur
 
Understanding Accommodations and Modifications
Understanding  Accommodations and ModificationsUnderstanding  Accommodations and Modifications
Understanding Accommodations and ModificationsMJDuyan
 
2024-NATIONAL-LEARNING-CAMP-AND-OTHER.pptx
2024-NATIONAL-LEARNING-CAMP-AND-OTHER.pptx2024-NATIONAL-LEARNING-CAMP-AND-OTHER.pptx
2024-NATIONAL-LEARNING-CAMP-AND-OTHER.pptxMaritesTamaniVerdade
 
Unit-V; Pricing (Pharma Marketing Management).pptx
Unit-V; Pricing (Pharma Marketing Management).pptxUnit-V; Pricing (Pharma Marketing Management).pptx
Unit-V; Pricing (Pharma Marketing Management).pptxVishalSingh1417
 
Google Gemini An AI Revolution in Education.pptx
Google Gemini An AI Revolution in Education.pptxGoogle Gemini An AI Revolution in Education.pptx
Google Gemini An AI Revolution in Education.pptxDr. Sarita Anand
 
Introduction to Nonprofit Accounting: The Basics
Introduction to Nonprofit Accounting: The BasicsIntroduction to Nonprofit Accounting: The Basics
Introduction to Nonprofit Accounting: The BasicsTechSoup
 
Graduate Outcomes Presentation Slides - English
Graduate Outcomes Presentation Slides - EnglishGraduate Outcomes Presentation Slides - English
Graduate Outcomes Presentation Slides - Englishneillewis46
 
HMCS Max Bernays Pre-Deployment Brief (May 2024).pptx
HMCS Max Bernays Pre-Deployment Brief (May 2024).pptxHMCS Max Bernays Pre-Deployment Brief (May 2024).pptx
HMCS Max Bernays Pre-Deployment Brief (May 2024).pptxEsquimalt MFRC
 

Último (20)

ComPTIA Overview | Comptia Security+ Book SY0-701
ComPTIA Overview | Comptia Security+ Book SY0-701ComPTIA Overview | Comptia Security+ Book SY0-701
ComPTIA Overview | Comptia Security+ Book SY0-701
 
Mixin Classes in Odoo 17 How to Extend Models Using Mixin Classes
Mixin Classes in Odoo 17  How to Extend Models Using Mixin ClassesMixin Classes in Odoo 17  How to Extend Models Using Mixin Classes
Mixin Classes in Odoo 17 How to Extend Models Using Mixin Classes
 
1029-Danh muc Sach Giao Khoa khoi 6.pdf
1029-Danh muc Sach Giao Khoa khoi  6.pdf1029-Danh muc Sach Giao Khoa khoi  6.pdf
1029-Danh muc Sach Giao Khoa khoi 6.pdf
 
How to Give a Domain for a Field in Odoo 17
How to Give a Domain for a Field in Odoo 17How to Give a Domain for a Field in Odoo 17
How to Give a Domain for a Field in Odoo 17
 
Single or Multiple melodic lines structure
Single or Multiple melodic lines structureSingle or Multiple melodic lines structure
Single or Multiple melodic lines structure
 
General Principles of Intellectual Property: Concepts of Intellectual Proper...
General Principles of Intellectual Property: Concepts of Intellectual  Proper...General Principles of Intellectual Property: Concepts of Intellectual  Proper...
General Principles of Intellectual Property: Concepts of Intellectual Proper...
 
Kodo Millet PPT made by Ghanshyam bairwa college of Agriculture kumher bhara...
Kodo Millet  PPT made by Ghanshyam bairwa college of Agriculture kumher bhara...Kodo Millet  PPT made by Ghanshyam bairwa college of Agriculture kumher bhara...
Kodo Millet PPT made by Ghanshyam bairwa college of Agriculture kumher bhara...
 
Micro-Scholarship, What it is, How can it help me.pdf
Micro-Scholarship, What it is, How can it help me.pdfMicro-Scholarship, What it is, How can it help me.pdf
Micro-Scholarship, What it is, How can it help me.pdf
 
1029 - Danh muc Sach Giao Khoa 10 . pdf
1029 -  Danh muc Sach Giao Khoa 10 . pdf1029 -  Danh muc Sach Giao Khoa 10 . pdf
1029 - Danh muc Sach Giao Khoa 10 . pdf
 
Unit-IV- Pharma. Marketing Channels.pptx
Unit-IV- Pharma. Marketing Channels.pptxUnit-IV- Pharma. Marketing Channels.pptx
Unit-IV- Pharma. Marketing Channels.pptx
 
UGC NET Paper 1 Mathematical Reasoning & Aptitude.pdf
UGC NET Paper 1 Mathematical Reasoning & Aptitude.pdfUGC NET Paper 1 Mathematical Reasoning & Aptitude.pdf
UGC NET Paper 1 Mathematical Reasoning & Aptitude.pdf
 
SKILL OF INTRODUCING THE LESSON MICRO SKILLS.pptx
SKILL OF INTRODUCING THE LESSON MICRO SKILLS.pptxSKILL OF INTRODUCING THE LESSON MICRO SKILLS.pptx
SKILL OF INTRODUCING THE LESSON MICRO SKILLS.pptx
 
Spatium Project Simulation student brief
Spatium Project Simulation student briefSpatium Project Simulation student brief
Spatium Project Simulation student brief
 
Understanding Accommodations and Modifications
Understanding  Accommodations and ModificationsUnderstanding  Accommodations and Modifications
Understanding Accommodations and Modifications
 
2024-NATIONAL-LEARNING-CAMP-AND-OTHER.pptx
2024-NATIONAL-LEARNING-CAMP-AND-OTHER.pptx2024-NATIONAL-LEARNING-CAMP-AND-OTHER.pptx
2024-NATIONAL-LEARNING-CAMP-AND-OTHER.pptx
 
Unit-V; Pricing (Pharma Marketing Management).pptx
Unit-V; Pricing (Pharma Marketing Management).pptxUnit-V; Pricing (Pharma Marketing Management).pptx
Unit-V; Pricing (Pharma Marketing Management).pptx
 
Google Gemini An AI Revolution in Education.pptx
Google Gemini An AI Revolution in Education.pptxGoogle Gemini An AI Revolution in Education.pptx
Google Gemini An AI Revolution in Education.pptx
 
Introduction to Nonprofit Accounting: The Basics
Introduction to Nonprofit Accounting: The BasicsIntroduction to Nonprofit Accounting: The Basics
Introduction to Nonprofit Accounting: The Basics
 
Graduate Outcomes Presentation Slides - English
Graduate Outcomes Presentation Slides - EnglishGraduate Outcomes Presentation Slides - English
Graduate Outcomes Presentation Slides - English
 
HMCS Max Bernays Pre-Deployment Brief (May 2024).pptx
HMCS Max Bernays Pre-Deployment Brief (May 2024).pptxHMCS Max Bernays Pre-Deployment Brief (May 2024).pptx
HMCS Max Bernays Pre-Deployment Brief (May 2024).pptx
 

11 x1 t05 03 equation of lines (2012)

  • 2. Equation of Lines (Linear Function) All straight lines can be written in the form;
  • 3. Equation of Lines (Linear Function) All straight lines can be written in the form; y  mx  b
  • 4. Equation of Lines (Linear Function) All straight lines can be written in the form; y  mx  b m  slope
  • 5. Equation of Lines (Linear Function) All straight lines can be written in the form; y  mx  b m  slope b  y intercept
  • 6. Equation of Lines (Linear Function) All straight lines can be written in the form; y  mx  b m  slope b  y intercept OR
  • 7. Equation of Lines (Linear Function) All straight lines can be written in the form; y  mx  b m  slope b  y intercept OR Ax  By  C  0
  • 8. Equation of Lines (Linear Function) All straight lines can be written in the form; y  mx  b m  slope b  y intercept OR Ax  By  C  0 (general form)
  • 9. Equation of Lines (Linear Function) All straight lines can be written in the form; y  mx  b m  slope b  y intercept OR Ax  By  C  0 (general form) Note: A, B, C are integers or surds
  • 10. Equation of Lines (Linear Function) All straight lines can be written in the form; y  mx  b m  slope b  y intercept OR Ax  By  C  0 (general form) Note: A, B, C are integers or surds e.g. Find the equation of the line perpendicular to y = 5x – 2 , passing through (0,6) in general form.
  • 11. Equation of Lines (Linear Function) All straight lines can be written in the form; y  mx  b m  slope b  y intercept OR Ax  By  C  0 (general form) Note: A, B, C are integers or surds e.g. Find the equation of the line perpendicular to y = 5x – 2 , passing through (0,6) in general form. 1 required m   5
  • 12. Equation of Lines (Linear Function) All straight lines can be written in the form; y  mx  b m  slope b  y intercept OR Ax  By  C  0 (general form) Note: A, B, C are integers or surds e.g. Find the equation of the line perpendicular to y = 5x – 2 , passing through (0,6) in general form. 1 y   x6 1 5 required m   5
  • 13. Equation of Lines (Linear Function) All straight lines can be written in the form; y  mx  b m  slope b  y intercept OR Ax  By  C  0 (general form) Note: A, B, C are integers or surds e.g. Find the equation of the line perpendicular to y = 5x – 2 , passing through (0,6) in general form. 1 y   x6 1 5 required m   5 y   x  30 5
  • 14. Equation of Lines (Linear Function) All straight lines can be written in the form; y  mx  b m  slope b  y intercept OR Ax  By  C  0 (general form) Note: A, B, C are integers or surds e.g. Find the equation of the line perpendicular to y = 5x – 2 , passing through (0,6) in general form. 1 y   x6 1 5 required m   5 y   x  30 5 x  5 y  30  0
  • 15. Note: lines parallel to the x axis (y = c)
  • 16. Note: lines parallel to the x axis (y = c) y x
  • 17. Note: lines parallel to the x axis (y = c) y  3, 2  x
  • 18. Note: lines parallel to the x axis (y = c) y  3, 2  x y2
  • 19. Note: lines parallel to the x axis (y = c) y  3, 2  x y2 lines parallel to the y axis (x = k)
  • 20. Note: lines parallel to the x axis (y = c) y  3, 2  x y2 lines parallel to the y axis (x = k) y x
  • 21. Note: lines parallel to the x axis (y = c) y  3, 2  x y2 lines parallel to the y axis (x = k) y  3, 2  x
  • 22. Note: lines parallel to the x axis (y = c) y  3, 2  x y2 lines parallel to the y axis (x = k) y  3, 2  x x3
  • 23. Note: lines parallel to the x axis (y = c) y  3, 2  x y2 Exercise 5C; 1b, 3cf, 4a, 5d, 6df, 8df, 10b, 11c, 12 lines parallel to the y axis (x = k) y  3, 2  x x3