Ticket in the Door a = -7 3 d – 19 = 4 20 Agenda Ticket in the Door

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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.
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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.
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Ticket in the Door a + 25 = -7 3 d – 19 = 4 20 Agenda Ticket in the Door Ticket in the Door Review Current Lesson Guide Practice Wrap-UP

How to plot points…

LearnZillion Notes: --For some lessons it may be best to include a slide or two about “A Common Mistake.” These slides show students what mistakes to avoid so that they can follow the Core Lessons more easily. --Feel free to move or resize the blue text box to fit your content. --Remember that you can add multiple “A Common Mistake” slides if you need them or you can just delete this slide!

How does the average speed from hour 1 to hour 4 compare to the average speed from hour 5 to hour 6? One way to estimate between which pair of coordinates the average speed was greater is to look at the graph and see where the rate of change, or change in miles per change in hours was greater, which would subsequently make the line graph steeper. The line segment between hour 5 and 6 appears to be steeper to me than the line segment between hour 1 and 4, but to make sure, let’s find the precise average speed between each pair of coordinates.

Let x and y be two proportional quantities. Let k be a constant.

k = unit rate of miles per hour (speed) y = distance (miles) k = unit rate of miles per hour (speed) x = time (hours)

How does the average speed from hour 1 to hour 4 compare to the average speed from hour 5 to hour 6? One way to estimate between which pair of coordinates the average speed was greater is to look at the graph and see where the rate of change, or change in miles per change in hours was greater, which would subsequently make the line graph steeper. The line segment between hour 5 and 6 appears to be steeper to me than the line segment between hour 1 and 4, but to make sure, let’s find the precise average speed between each pair of coordinates.

k = miles per hour (speed) y = distance (miles) k = miles per hour (speed) x = time (hours) k = 45 miles per hour y = 45 x

(1,30) (2,60) (3,90) (4,120)

(4,200) (3,150) (2,100) (1,50) LearnZillion Notes: --”Quick Quiz” is an easy way to check for student understanding at the end of a lesson. On this slide, you’ll simply display 2 problems that are similar to the previous examples. That’s it! You won’t be recording a video of this slide and when teachers download the slides, they’ll direct their students through the example on their own so you don’t need to show an answer to the question.

https://www. commoncoresheets https://www.commoncoresheets.com/Math/Ratios/Identifying%20Constant%20of%20Proportionality%20(Tables)/English/All.pdf