'Term number' presentation slideshows

Chapter 11

Chapter 11 Investigating Sequences and Series Section 11-1 Arithmetic Sequences Arithmetic Sequences

2.86k views • 80 slides

Chapter 11

Chapter 11. Investigating Sequences and Series. Section 11-1. Arithmetic Sequences. Arithmetic Sequences.

1.09k views • 80 slides

Sequences

Sequences. Standard : A.F.IF.3 "Recognize that sequences are functions, sometimes defined recursively, whose domain is the subset of the integers.". Essential Question: How do I recognize that sequences are functions?.

575 views • 43 slides

Sequences & Summation Notation 8.1

1.02k views • 33 slides

Math CAMPPP 2011 PLENARY 1

Math CAMPPP 2011 PLENARY 1. Draft Ideas for Plenary Sessions Algebraic Reasoning Ruth Beatty & Cathy Bruce. Overview of Two Days.

473 views • 28 slides

Lecture 13 Teamwork

237 views • 23 slides

Describing number patterns

Describing number patterns. What is the simplest number pattern in the world? 1, 2, 3, 4, 5 . . . .(The Counting Numbers) A number pattern includes terms , placed in a certain order. Both the term number and the term value are important. Describing number patterns.

796 views • 21 slides

January 5, 2010

January 5, 2010. Sequences. Warm Up. Which most accurately describes the relation {(2,6), (-2,3), (2,0)}? a. linear function b. linear relation c. nonlinear function d. nonlinear relation Which equation is a linear function? a. x = 4 b. c. y = - x +5 d.

285 views • 20 slides

Geometric Sequences

155 views • 13 slides

The Binomial Theorem

The Binomial Theorem. A binomial is a polynomial with two terms such as x + a. Often we need to raise a binomial to a power. In this section we'll explore a way to do just that without lengthy multiplication. Can you see a pattern? Can you make a guess what the next one would be?.

333 views • 11 slides

ARITHMETIC SEQUENCES

259 views • 11 slides

ARITHMETIC SEQUENCES

433 views • 11 slides

For each figure, how is the number on the center tile related to the numbers on the other tiles?

For each figure, how is the number on the center tile related to the numbers on the other tiles? What will the center number in Figure 6? What will the center number be in figure 10?. Warm Up. Simplify and state restrictions. ,. =. Sequences and Series. Unit Objectives:

106 views • 10 slides

Arithmetic Sequences Explicit Formulas

152 views • 10 slides

SEQUENCES

SEQUENCES. A sequence is a function whose domain in the set of positive integers. So if you have a function but limited the domain to the set of positive integers and you substituted them in beginning with 1 then 2 then 3 etc. you would generate a sequence.

104 views • 10 slides

Sequences

73 views • 7 slides

2.3 Finding the n th Term

2.3 Finding the n th Term. Objectives: I CAN find the n th term in a linear sequence using a function rule. I CAN develop a function rule for a linear sequence. Serra - Discovering Geometry Chapter 2: Reasoning in Geometry. Vocabulary. Function Rule:.

393 views • 6 slides

2.3 Finding the n th Term

2.3 Finding the n th Term. Objectives: I CAN find the n th term in a linear sequence using a function rule. I CAN develop a function rule for a linear sequence. Serra - Discovering Geometry Chapter 2: Reasoning in Geometry. Vocabulary. Function Rule:.

153 views • 6 slides

Geometric Sequence

308 views • 5 slides

Arithmetic Recursive and Explicit formulas

Arithmetic Recursive and Explicit formulas. I can write explicit and recursive formulas given a sequence. Day 2. An ordered list of numbers defined by a starting value (number) and a rule to find the general term. Recursive Formula:. review. A(1) =. first term. A(n-1)=. Previous term.

337 views • 5 slides