power point content slide 2: pre-assessment task directions slides 3-4: whole-class introduction...
TRANSCRIPT
POWER POINT CONTENT
Slide 2: Pre-Assessment Task DirectionsSlides 3-4: Whole-Class Introduction Slide 5: Collaborative Activity Instructions
– Day 1Slide 6: Collaborative Activity Instructions
– Day 2Slide 7: Plenary Discussion Questions
Pre-Assessment Task Directions• Spend 15 minutes working individually on this
task. • Read through the task and try to answer it as
carefully as you can. • Show all your work so that I can understand
your reasoning. • Don’t worry if you can’t complete everything.
There will be a lesson that should help you understand these concepts better.
• Your goal is to be able to confidently answer questions similar to these by the end of the next lesson.
2
Whole Class Introduction3
x y
0 30
2 15
4 0
Describe the x-intercept, y-intercept, and slope.
Whole Class Introduction
Describe the x-intercept, y-intercept, and slope in context of the problem.
Collaborative Activity Instructions Day 1
• Each group gets 2 card sets. Each situation has six cards. Your group will work to match descriptors to the equation and graph.
• Each group presents the situations to the teacher or to another group.
• Glue both completed situations to construction paper – one on each side.
*Extended Activity: After completing the above activity you will be provided a blank master. Develop another set of cards.
Collaborative Activity Instructions Day 2
• You will receive four samples of student work. • Make necessary corrections to each sample. • Be ready to explain why the correction was necessary
in plenary discussion.
Plenary Discussion Questions
• For this problem, what does the x-axis represent? What does the y-axis represent?
• In context of this situation, what does the y-intercept mean? What does the x-intercept mean?
• In context of this situation, what does the slope represent? How is slope calculated? Can you read it from the graph?
• Explain what a specific point on the graph means in context of the problem.
• Why are the points on the graph connected (continuous)?