SlideShare a Scribd company logo
1 of 15
1.) 1, 2, 3, 4, 5,1.) 1, 2, 3, 4, 5, 6, 7, 8
2.) 2, 5, 8, 11, _2.) 2, 5, 8, 11, 14, 17, 20
5.) 1, 4, 16, 64,
3.) 5, 10, 15, 20, 25, 30, 35
4.) 1, 2, 4, 8,4.) 1, 2, 4, 8, 16, 32, 64
5.) 1, 4, 16, 64, 256, 1024, 4096
3.) 5, 10, 15, 20,
By pattern searching, identify the 10th term
of the following.
1.) 1, 2, 3, 4, 5, 6, 7, 8
2.) 2, 5, 8, 11, 14, 17, 20
10th term is 10
10th term is 29
Just add 1 to the preceding term
1 is called the common difference (d) and is
obtained by subtracting the 2nd term by the 1st
term, 3rd term by the 2nd term and so on.
Just add 3 to the preceding term
Note that the sequence 1, 2, 3, 4, 5, 6, 7, 8 with
the common difference 1 can be expressed as
1, 1+1, 2+1, 3 + 1, 4 + 1, 5 + 1, 6 + 1, 7 + 1, 8 + 1
4.) 6, 12, 18, 24, 30, 36
5.) 28, 25, 23, 20, 17, 14
4.) 6, 12, 18,
5.) 28, 25, 23,
d = 12 – 6 d = 18 – 12
= 6 = 6
d = 25 – 28 d = 23 – 25
= -3 = -3
Arithmetic Sequence
Arithmetic Sequence
Arithmetic Sequence

More Related Content

What's hot

Geometric sequences and geometric means
Geometric sequences and geometric meansGeometric sequences and geometric means
Geometric sequences and geometric means
Denmar Marasigan
 
Arithmetic Sequence and Series
Arithmetic Sequence and SeriesArithmetic Sequence and Series
Arithmetic Sequence and Series
itutor
 
4) generating sequence_from_the_nth_term
4) generating sequence_from_the_nth_term4) generating sequence_from_the_nth_term
4) generating sequence_from_the_nth_term
harlie90
 

What's hot (20)

Lesson 1- Math 10 - W1Q1_ Arithmetic Sequences and Series.pptx
Lesson 1- Math 10 - W1Q1_ Arithmetic Sequences and Series.pptxLesson 1- Math 10 - W1Q1_ Arithmetic Sequences and Series.pptx
Lesson 1- Math 10 - W1Q1_ Arithmetic Sequences and Series.pptx
 
Math (geometric mean)
Math (geometric mean)Math (geometric mean)
Math (geometric mean)
 
Distance formula
Distance formulaDistance formula
Distance formula
 
Geometric sequences and geometric means
Geometric sequences and geometric meansGeometric sequences and geometric means
Geometric sequences and geometric means
 
10.5 Circles in the Coordinate Plane
10.5 Circles in the Coordinate Plane10.5 Circles in the Coordinate Plane
10.5 Circles in the Coordinate Plane
 
Arithmetic Sequence and Series
Arithmetic Sequence and SeriesArithmetic Sequence and Series
Arithmetic Sequence and Series
 
Harmonic sequence and fibonacci 10
Harmonic sequence and fibonacci 10Harmonic sequence and fibonacci 10
Harmonic sequence and fibonacci 10
 
theorems on tangents, Secants and segments of a circles 1.pptx
theorems on tangents, Secants and segments of a circles 1.pptxtheorems on tangents, Secants and segments of a circles 1.pptx
theorems on tangents, Secants and segments of a circles 1.pptx
 
Math10 curriculum map docx
Math10 curriculum map docxMath10 curriculum map docx
Math10 curriculum map docx
 
Math 7 – adding and subtracting polynomials
Math 7 – adding and subtracting polynomialsMath 7 – adding and subtracting polynomials
Math 7 – adding and subtracting polynomials
 
Antiderivatives of alebraic (bkd)
Antiderivatives of alebraic (bkd)Antiderivatives of alebraic (bkd)
Antiderivatives of alebraic (bkd)
 
distance formula
distance formuladistance formula
distance formula
 
Geometric series
Geometric seriesGeometric series
Geometric series
 
4) generating sequence_from_the_nth_term
4) generating sequence_from_the_nth_term4) generating sequence_from_the_nth_term
4) generating sequence_from_the_nth_term
 
Arithmetic Sequence
Arithmetic SequenceArithmetic Sequence
Arithmetic Sequence
 
Linear Equations in Two Variables
Linear Equations in Two VariablesLinear Equations in Two Variables
Linear Equations in Two Variables
 
MIDPOINT FORMULA
MIDPOINT FORMULAMIDPOINT FORMULA
MIDPOINT FORMULA
 
Arithmetic Sequence and Arithmetic Series
Arithmetic Sequence and Arithmetic SeriesArithmetic Sequence and Arithmetic Series
Arithmetic Sequence and Arithmetic Series
 
Number Sequences
Number SequencesNumber Sequences
Number Sequences
 
Problem solving involving arithmetic sequences and series
Problem solving involving arithmetic sequences and seriesProblem solving involving arithmetic sequences and series
Problem solving involving arithmetic sequences and series
 

Similar to Arithmetic Sequence

Chapter 1 arithmetic & geometric sequence
Chapter 1 arithmetic & geometric sequenceChapter 1 arithmetic & geometric sequence
Chapter 1 arithmetic & geometric sequence
Najla Nizam
 
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.ppt
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.pptALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.ppt
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.ppt
MargieCDeSagun
 
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES (1).ppt
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES (1).pptALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES (1).ppt
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES (1).ppt
JosephSPalileoJr
 
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.ppt
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.pptALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.ppt
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.ppt
JosephMuez2
 
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.ppt
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.pptALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.ppt
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.ppt
HazelJoySoriano
 
2) finding linear_rule
2) finding linear_rule2) finding linear_rule
2) finding linear_rule
harlie90
 
Formulating Rules for sequence.pptx
Formulating Rules for sequence.pptxFormulating Rules for sequence.pptx
Formulating Rules for sequence.pptx
RoquesaManglicmot1
 

Similar to Arithmetic Sequence (20)

Chapter 1 arithmetic & geometric sequence
Chapter 1 arithmetic & geometric sequenceChapter 1 arithmetic & geometric sequence
Chapter 1 arithmetic & geometric sequence
 
Geometric Sequence
Geometric SequenceGeometric Sequence
Geometric Sequence
 
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.ppt
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.pptALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.ppt
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.ppt
 
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES (1).ppt
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES (1).pptALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES (1).ppt
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES (1).ppt
 
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.ppt
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.pptALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.ppt
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.ppt
 
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.ppt
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.pptALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.ppt
ALLIED MATHEMATICS -II UNIT IV & UNIT V SEQUENCES AND SERIES.ppt
 
2) finding linear_rule
2) finding linear_rule2) finding linear_rule
2) finding linear_rule
 
Successful Minds,Making Mathematics number patterns &sequences Simple.
Successful Minds,Making Mathematics number patterns &sequences Simple.Successful Minds,Making Mathematics number patterns &sequences Simple.
Successful Minds,Making Mathematics number patterns &sequences Simple.
 
Ebook 1
Ebook 1Ebook 1
Ebook 1
 
aritmetic vs. geometric
aritmetic vs. geometricaritmetic vs. geometric
aritmetic vs. geometric
 
Sequences.pptx
Sequences.pptxSequences.pptx
Sequences.pptx
 
Arithmetic sequence G10.pptx
Arithmetic sequence G10.pptxArithmetic sequence G10.pptx
Arithmetic sequence G10.pptx
 
formula.pptx
formula.pptxformula.pptx
formula.pptx
 
Applied 20S January 7, 2009
Applied 20S January 7, 2009Applied 20S January 7, 2009
Applied 20S January 7, 2009
 
Arithmetic sequence.ppt
Arithmetic sequence.pptArithmetic sequence.ppt
Arithmetic sequence.ppt
 
Chapter 1 sequences and series
Chapter 1 sequences and seriesChapter 1 sequences and series
Chapter 1 sequences and series
 
Number Sequences
Number SequencesNumber Sequences
Number Sequences
 
Yr7-Sequences.pptx
Yr7-Sequences.pptxYr7-Sequences.pptx
Yr7-Sequences.pptx
 
Mathsclub.pptx
Mathsclub.pptxMathsclub.pptx
Mathsclub.pptx
 
Formulating Rules for sequence.pptx
Formulating Rules for sequence.pptxFormulating Rules for sequence.pptx
Formulating Rules for sequence.pptx
 

Recently uploaded

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
QucHHunhnh
 
Kisan Call Centre - To harness potential of ICT in Agriculture by answer farm...
Kisan Call Centre - To harness potential of ICT in Agriculture by answer farm...Kisan Call Centre - To harness potential of ICT in Agriculture by answer farm...
Kisan Call Centre - To harness potential of ICT in Agriculture by answer farm...
Krashi Coaching
 
Activity 01 - Artificial Culture (1).pdf
Activity 01 - Artificial Culture (1).pdfActivity 01 - Artificial Culture (1).pdf
Activity 01 - Artificial Culture (1).pdf
ciinovamais
 

Recently uploaded (20)

A Critique of the Proposed National Education Policy Reform
A Critique of the Proposed National Education Policy ReformA Critique of the Proposed National Education Policy Reform
A Critique of the Proposed National Education Policy Reform
 
Measures of Dispersion and Variability: Range, QD, AD and SD
Measures of Dispersion and Variability: Range, QD, AD and SDMeasures of Dispersion and Variability: Range, QD, AD and SD
Measures of Dispersion and Variability: Range, QD, AD and SD
 
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
 
Paris 2024 Olympic Geographies - an activity
Paris 2024 Olympic Geographies - an activityParis 2024 Olympic Geographies - an activity
Paris 2024 Olympic Geographies - an activity
 
Software Engineering Methodologies (overview)
Software Engineering Methodologies (overview)Software Engineering Methodologies (overview)
Software Engineering Methodologies (overview)
 
social pharmacy d-pharm 1st year by Pragati K. Mahajan
social pharmacy d-pharm 1st year by Pragati K. Mahajansocial pharmacy d-pharm 1st year by Pragati K. Mahajan
social pharmacy d-pharm 1st year by Pragati K. Mahajan
 
Key note speaker Neum_Admir Softic_ENG.pdf
Key note speaker Neum_Admir Softic_ENG.pdfKey note speaker Neum_Admir Softic_ENG.pdf
Key note speaker Neum_Admir Softic_ENG.pdf
 
Nutritional Needs Presentation - HLTH 104
Nutritional Needs Presentation - HLTH 104Nutritional Needs Presentation - HLTH 104
Nutritional Needs Presentation - HLTH 104
 
Kisan Call Centre - To harness potential of ICT in Agriculture by answer farm...
Kisan Call Centre - To harness potential of ICT in Agriculture by answer farm...Kisan Call Centre - To harness potential of ICT in Agriculture by answer farm...
Kisan Call Centre - To harness potential of ICT in Agriculture by answer farm...
 
9548086042 for call girls in Indira Nagar with room service
9548086042  for call girls in Indira Nagar  with room service9548086042  for call girls in Indira Nagar  with room service
9548086042 for call girls in Indira Nagar with room service
 
Interactive Powerpoint_How to Master effective communication
Interactive Powerpoint_How to Master effective communicationInteractive Powerpoint_How to Master effective communication
Interactive Powerpoint_How to Master effective communication
 
microwave assisted reaction. General introduction
microwave assisted reaction. General introductionmicrowave assisted reaction. General introduction
microwave assisted reaction. General introduction
 
APM Welcome, APM North West Network Conference, Synergies Across Sectors
APM Welcome, APM North West Network Conference, Synergies Across SectorsAPM Welcome, APM North West Network Conference, Synergies Across Sectors
APM Welcome, APM North West Network Conference, Synergies Across Sectors
 
Mattingly "AI & Prompt Design: The Basics of Prompt Design"
Mattingly "AI & Prompt Design: The Basics of Prompt Design"Mattingly "AI & Prompt Design: The Basics of Prompt Design"
Mattingly "AI & Prompt Design: The Basics of Prompt Design"
 
Activity 01 - Artificial Culture (1).pdf
Activity 01 - Artificial Culture (1).pdfActivity 01 - Artificial Culture (1).pdf
Activity 01 - Artificial Culture (1).pdf
 
BAG TECHNIQUE Bag technique-a tool making use of public health bag through wh...
BAG TECHNIQUE Bag technique-a tool making use of public health bag through wh...BAG TECHNIQUE Bag technique-a tool making use of public health bag through wh...
BAG TECHNIQUE Bag technique-a tool making use of public health bag through wh...
 
IGNOU MSCCFT and PGDCFT Exam Question Pattern: MCFT003 Counselling and Family...
IGNOU MSCCFT and PGDCFT Exam Question Pattern: MCFT003 Counselling and Family...IGNOU MSCCFT and PGDCFT Exam Question Pattern: MCFT003 Counselling and Family...
IGNOU MSCCFT and PGDCFT Exam Question Pattern: MCFT003 Counselling and Family...
 
Explore beautiful and ugly buildings. Mathematics helps us create beautiful d...
Explore beautiful and ugly buildings. Mathematics helps us create beautiful d...Explore beautiful and ugly buildings. Mathematics helps us create beautiful d...
Explore beautiful and ugly buildings. Mathematics helps us create beautiful d...
 
INDIA QUIZ 2024 RLAC DELHI UNIVERSITY.pptx
INDIA QUIZ 2024 RLAC DELHI UNIVERSITY.pptxINDIA QUIZ 2024 RLAC DELHI UNIVERSITY.pptx
INDIA QUIZ 2024 RLAC DELHI UNIVERSITY.pptx
 
The Most Excellent Way | 1 Corinthians 13
The Most Excellent Way | 1 Corinthians 13The Most Excellent Way | 1 Corinthians 13
The Most Excellent Way | 1 Corinthians 13
 

Arithmetic Sequence

  • 1.
  • 2.
  • 3.
  • 4. 1.) 1, 2, 3, 4, 5,1.) 1, 2, 3, 4, 5, 6, 7, 8 2.) 2, 5, 8, 11, _2.) 2, 5, 8, 11, 14, 17, 20 5.) 1, 4, 16, 64, 3.) 5, 10, 15, 20, 25, 30, 35 4.) 1, 2, 4, 8,4.) 1, 2, 4, 8, 16, 32, 64 5.) 1, 4, 16, 64, 256, 1024, 4096 3.) 5, 10, 15, 20,
  • 5.
  • 6.
  • 7. By pattern searching, identify the 10th term of the following. 1.) 1, 2, 3, 4, 5, 6, 7, 8 2.) 2, 5, 8, 11, 14, 17, 20 10th term is 10 10th term is 29 Just add 1 to the preceding term 1 is called the common difference (d) and is obtained by subtracting the 2nd term by the 1st term, 3rd term by the 2nd term and so on. Just add 3 to the preceding term Note that the sequence 1, 2, 3, 4, 5, 6, 7, 8 with the common difference 1 can be expressed as 1, 1+1, 2+1, 3 + 1, 4 + 1, 5 + 1, 6 + 1, 7 + 1, 8 + 1
  • 8.
  • 9.
  • 10.
  • 11.
  • 12. 4.) 6, 12, 18, 24, 30, 36 5.) 28, 25, 23, 20, 17, 14 4.) 6, 12, 18, 5.) 28, 25, 23, d = 12 – 6 d = 18 – 12 = 6 = 6 d = 25 – 28 d = 23 – 25 = -3 = -3