Carnival Bears The bears could only do two different kinds of moves.

Slides:



Advertisements
Similar presentations
Day 1 5-minutes. Connie, Jeff, and Kareem saw bears do tricks. At the beginning of the trick, three black bears were on the left side of a long mat divided.
Advertisements

Exponential Functions
Number Sequences – Finding next or missing terms
How Many Valentines?.
Constructivist Integrated Mathematics and Methods for Middle Grades Teachers Rebecca Walker and Charlene Beckmann Grand Valley State University Department.
Golden Rule of Algebra:
Drawing Views Lesson 4. Engage: Display a chart “Describing and Analyzing Structures” + tape one of the structure cards to it (or use card below) As students.
WARM UP 1. A number that is part of 100 is the ______________ of the number is what percent of 80? 3. 20% of 40 is what number? 4. 7 is 5% of what.
College Algebra Sixth Edition James Stewart Lothar Redlin Saleem Watson.
Pennsylvania Standard B Algebra and Functions Discover and generalize patterns, including linear, exponential and simple quadratic relationships.
1.6 What if it is Reflected More than Once? Pg. 23 Rigid Transformations: Translations.
PART ONE -- NUMBER LINES
Name:________________________________________________________________________________Date:_____/_____/__________.
Warm Up. Lesson 25: Differentiating Between Relations and Functions Functions.
1.1 Patterns and Expressions
Algebra I Section 4-3 Point-Slope Form. Point - Slope Form y - y 1 = m (x - x 1 ) m = slope ( x 1, y 1 ) -- ordered pair.
PSSA Prep Answering an Open-Ended Question Testing for Math & Reading March 12 th – 23 rd.
Algebra 3 Warm – Up 1.8 Graph. y = 3x – 6.
Pre-Algebra 12-3 Other Sequences Check 12-2 HOMEWORK.
The Scientific Method. 5 Steps 1.Question (Problem) 2.Hypothesis 3.Experiment 4.Analysis 5.Conclusion.
Learn to find terms in an arithmetic sequence.
PROBABILITY UNLIKELY – LESS ½ LIKELY – MORE ½ CERTAIN - ALL IMPOSSIBLE- CAN’T HAPPEN, 0 EQUAL CHANCE- SAME NUMBER.
13-3 Other Sequences Course 3 Warm Up Warm Up Problem of the Day Problem of the Day Lesson Presentation Lesson Presentation.
Patterns and Sequences Sequence: Numbers in a specific order that form a pattern are called a sequence. An example is 2, 4, 6, 8, 10 and 12. Polygon:
Wednesday Warm Up Solve and compare solutions with your neighbor. 2x + 5 = -3x – 15 -3x + 4 = -(2x + 7) 3(x + 4) = 2(x – 7) X = -4 X = 11 X = -16.
Math Homework Study Links pg. 223 Individuals: Homework out, ready to check. Wednesday, April 29 th.
Chapter Transformations Part 1. Objective: Use a translation, a reflection, and a rotation Describe the image resulting from a transformation.
Pre-Calculus Section 8.1A Sequences and Series. Chapter 8: Sequences, Series, and Probability Sequences and series describe algebraic patterns. We will.
Patterns and Algebra 1 Investigation: 1.Select a pattern made using dot pattern cards. 2.Describe the pattern. 3.Record the pattern. 4.Circle the.
Pattern Generalizations Goals 1. Teachers helping children develop algebraic thinking related to function. 2. Teachers learn how to ask questions related.
{. { { { { { { Describe what it means if a shape is flat. Can you think of any two- dimensional shapes?
Chapter 1 Connections to Algebra Review
Problem Solving: Draw a Picture and Write an Equation
Distributive Property
Topic 2 Generalize and Analyze Patterns
What is your Region in Alberta?
The Scientific Method Learning Target Goal:
(Analyzing Character, Setting and Plot)
How can I express this situation efficiently?
English II.
ALGEBRA SWAG – Mr. Relles
Sequences Describe the pattern in the sequence and identify the sequence as arithmetic, geometric, or neither. 7, 11, 15, 19, … 7, 11, 15, 19, … Answer:
4.7: Arithmetic sequences
LearnZillion Notes: --This is your hook. Start with a question to draw the student in. We want that student saying, “huh, how do you do X?” Try to be specific.
I can draw the next two patterns in a simple sequence
Which description shows the relationship between a
Relevant & Irrelevant Data
The Pieces The rectangular yellow pieces will represent the variable, or the number you don’t know yet. X The small green cubes will represent one whole.
Aim: What is the sequence?
Mathematical Practice #1- Make Sense of the Problem
© DMTI (2018) | Resource Materials |
Geometric Patterns Name: ___________________________
Continuity.
Patterns and Expressions
Arithmetic Sequence Objective:
Chapter 1 – Lesson 4: Jumping Jack Experiment
Objectives: 1. Identify systems of equations 2
Analyzing Number Patterns
Photo Analysis Activity
Make Ten Example: Name: ______________________
Unit 3A Expressions Lesson 2 Sequences
75 previous answer What is of 37.5? ? go to.
Analyzing Poetry Station
Sequences Example This is a sequence of tile patterns.
Week 1: May 4-8.
MONDAY, AUGUST 14, 2017 HOMEWORK: COMPLETE “CHOICES” GRAPHIC ORGANIZER
April 25, 2014 SSOS Central Center of Excellence Team Meeting
75 previous answer What is of 60? ? go to.
Routines for Reasoning
Presentation transcript:

Carnival Bears The bears could only do two different kinds of moves. They could slide onto the next mat if it were empty. If the next mat was not empty, they could jump over one other bear to an empty mat. The black bears only moved from left to right and the brown bears only moved from right to left.

Carnival Bears When the trick was over, the bears had switched places. All the black bears were on the right side, and all the brown bears were on the left. The bears needed 15 moves to switch places. Explain how they did it.

Mathematical Thinking Reflection Which domain of the standards do you find it difficult to make a connection to Algebraic Thinking? Describe an activity that you use that helps make the connection.

Marcy’s Dots A pattern of dots is shown below. At each step, more dots are added to the pattern. The number of dots added at each step is more than the number added in the previous step. The pattern continues infinitely. Marcy has to determine the number of dots in the 20th step, but she does not want to draw all 20 pictures and then count the dots. Explain or show how she could do this and give the answer that Marcy should get for the number of dots. 1st step 2nd step 3rd step

Wrap Up & Homework Homework Complete Marcy’s Dots problem Analyze at least two students’ work on Marcy’s Dots using NEHI Read Never Say Anything a Kid Can Say Respond in your journal to the prompt: “How can I apply . . . ”