LO To start to describe sequences using algebra RAG Key Words; Term, Expression 3-Jul-15 Starter – Sequences bingo. Pick 9 numbers, no repeats.

Slides:



Advertisements
Similar presentations
Lesson Plan – Rectangles Mental and Oral Starter Pupils to complete the ‘heard the word’ grid. Main Activity Using mini white boards ascertain pupils prior.
Advertisements

Where are you on the learning journey? Where do you want to get to?
Consecutive Numbers Unit 5 – Activity 1 0, 1, 2, 4, 6, 8, 9, 11, Can you find any consecutive numbers?
Starter Activity Think pair share I have £240
Generating Number Sequences
Lesson 1-9 Algebra: Arithmetic Sequences
Notes Over 11.2 Arithmetic Sequences An arithmetic sequence has a common difference between consecutive terms. The sum of the first n terms of an arithmetic.
Algebra Skills Aims To practice some of the algebraic skills you will need this year including: Collecting like terms Expanding and factorising Substitution.
LO To start to draw and describe sequences RAG
Starter: Multiplication grid x
Fractals – Lesson 6 Summary and self assessment. CEDS – Study Plus in Cornwall Curricular Targets We are learning to: Describe simple sequences. Find.
LO To Write and Solve EquationsRAG Key Words; Unknown, Solve25-Jan-16 Think – Pair – Share Can you find the value of n? How did you do it? n
Percentage Bingo. Pick 8 from the list £2.90£1.0050p£ p£7.00£2.0025p £1.2040p70p5p £2.3080p£1.60£ p£3.00£8.00£6.00.
We are learning to: - Enhance our Mathematical learning skills. (Which Enterprise skills?) -Accurately multiply and divide by 10, 100 and (Level.
Nth Term Bingo. Use any 9 of these terms 6 – 2n8n + 64n + ¼3 – 0.1n 2n + 1.1n n4n n + 53n - 27n - 24n – n - 125n + 502n + 112n - 1.
Recursive Formulas for Sequences Algebra II CP Mrs. Sweet
Sequences.
Starter Multiply the following 1. 2a x 3b 2. 3s x 4t 3. 4d x 6d 4. 3a x a x b 5. 5y x 4z x y.
Level34567 Sequences I can draw the next two patterns in a sequence. I can work out what the next two terms (numbers) in a sequence will be. I can find.
Sequences This is a discussion activity to develop students’ awareness of how a simple linear sequence grows. Students discuss in pairs or small groups.
9-61. Consider the functions f(x) = x 2 – 2x – 8 and g(x) = –2.5x – 3.
While We Wait To Start Differentiate the following functions e x 8x 3 (9x-3) 5 Write the general chain rule.
x ( ) + - x ÷ ( ) + - x ÷ ( ) ! B I D M A S
What comes next? Arithmetic Sequences. Write the next two terms in the sequence….. 7, 13, 19, 25, ___, ___ 3137.
Starter.
Which ones are you using?
Aim: Full House Use: 9 Grid Work out estimated answer & cross it off
The sum of the first n terms of an arithmetic series is:
Starter Multiply the following 2a x 3b 3s x 4t 4d x 6d 3a x a x b
Which ones are you using?
11.2 Arithmetic Sequences & Series
Key Stage 3 Mathematics Key Facts Level 6
Sequences Write down the next 3 terms in each sequence:
Starter.
Class set of mini whiteboards.
Cut out the learning journey and glue it into your book.
Starter Activity True or False 187 is a prime number. How do you know?
5 + 7 = a + b LO To write expressions RAG Key Words: Expression, Term
LO To Solve Equations RAG Key Words; Unknown, Solve 1-Dec-18
Simplify algebra fractions bingo
12.2A Arithmetic Sequences
4n + 12 Evaluate the expression when n = 3
Sequences We use multi-link for the sequences activity.
Starter question – to be done on the mini-whiteboard.
Aim: Find the value by substituting in the numbers; get a FULL House
LO: To recognise and extend number sequences
On your whiteboards, show me…
3y + 2= 2y + 5 LO To use different methods to solve equations. RAG
Quotient Rule L.O. All pupils can solve basic differentiation questions All pupils can solve some problems requiring the Quotient Rule.
Aim: Find the value by substituting in the numbers; get a FULL House
Key Words; Term, Expression
Notes Over 11.1 Sequences and Series
Teacher's Notes Topic: Sequences Sequences
Equivalent Expressions
Why is this a magic square?
Choose 9 surds to put in your bingo grid
What is the question? The answer is -2
4n n – n What is the common difference in all three of the sequences?
Different Types of Functions
Unit 3: Linear and Exponential Functions
Algebra – Brackets 2 L.O. All pupils can expand linear expressions
More Linear Equations L.O.
Gradients L.O. All pupils can find the gradient of linear graphs
Other ways of Describing Sequences
2-1. TILE PATTERN INVESTIGATION
Linear sequences A linear sequence is a list of numbers that have a common difference between each number in the list. Finding the rule that can extend.
All pupils can manipulate geometric sequences
Which sequence is linear? How do you know?
Homework Check Pg Ex 7a 2,4,8,15 2.
a) I can work out the next two terms (numbers) in a sequence
Presentation transcript:

LO To start to describe sequences using algebra RAG Key Words; Term, Expression 3-Jul-15 Starter – Sequences bingo. Pick 9 numbers, no repeats

Sequence Bingo

Choose 9 Numbers and fill them into your 3x3 Grid

What is the common difference? 3, 11, 19, 27

What is the common difference? -3, -9, -15, -21

What is the common difference? 21, 18, 15, 12

What is the common difference? 5, 7, 9, 11

What is the common difference? 103, 93, 83, 73

What is the common difference? 23, 18, 13, 8

What is the common difference? -2, 2, 6, 10

What is the Starting Number of the Sequence ? 9, 11, 13, 15

What is the common difference? 1, 7, 13, 19

What is the common difference? 65, 66, 67, 68

What is the common difference? 7, 10, 13, 16

What is the common difference? -1, -2, -3, -4

What is the common difference? 12, 4, -4, -12

Finding the n th term of a linear sequence The terms in this sequence 4, 7, 10, 13, 16, 19, 22, 25, … +3 can be found by adding 3 each time. Compare the terms in the sequence to the multiples of 3. Position Multiples of n … × 3 3n3n Term … n + 1 Each term is one more than a multiple of 3.

What is the term to term rule? What is the nth term rule? What would the 10 th number in the sequence be?

For each sequence decide which of these tasks will challenge you:- Write down the next two numbers in the sequence Match the sequence to the term to term rule. Match the sequence to the 10 th term. Match the sequence to the nth term rule. Use the nth term rule to find the 50 th number in the sequence.

Plenary task Choose one of these nth term rules and write down the first 5 terms of the sequence on your mini whiteboard. 4n 6n – 5 -2n + 6