Introduction to Rigid vs Non-Rigid Motion Transformations

Identify Rigid Motion Transformation and Non-Rigid Motion Transformations.
Which transformation(s) is/are an example of Rigid Motion Transformation?[br]Which transformation(s) is/are an example of Non-Rigid Motion Transformation?

Ratios?

Find each quotient. Write your answer as a fraction or a mixed number.614÷2614÷21017÷51017÷5812÷11

Plotting 1

Plotting 1

"Solving" for x

WARM UP
Welcome to Unit 4![br][br][br]Warm up;[br][b]Find the slope of 10, 56 and 748, 57. You may use a graph. The graph is provided below.[/b]
[b]Find the slope of 10, 56 and 748, 57?[/b]
Optional Graph

Back to Geometery

Drills
Below try to find the volume, if you can't just leave it.
How can you find the volume of this shape?
QUESTION
[table][tr][td]Input[/td][td]0[/td][td]2[/td][td]4[/td][td]6[/td][td]8[/td][td]10[/td][/tr][tr][td]Output[/td][td][/td][td][/td][td][/td][td][/td][td][/td][td][/td][/tr][/table]Fill out the output by this rule; divide by 4 then add by 2.[br]
ANswers
2, 2.5, 3, 3.5, 4, 4.5
What are parrallel lines? Do you see any in this graph? Why or why not?
Are you ready for Pre-Algebra???

Ending Volumic Linear ~ Close Up/Warm Up Question

This week, your student will be working with graphs of functions. The graph of a function is all the pairs (input, output), plotted in the coordinate plane. By convention, we always put the input first, which means the inputs are represented on the horizontal axis and the outputs on the vertical axis.For a graph representing a context, it is important to specify the quantities represented on each axis. For example this graph shows Elena’s distance as a function of time. If it is distance from home, then Elena starts at some distance from home (maybe at her friend’s house), moves further away from her home (maybe to a park), stays there a while, and then returns home. If it is distance from school, the story is different.[img]https://cms-k12oer-pilot.s3.amazonaws.com/uploads/pictures/8/8.5.B4.Image.07.png[/img]The story also changes depending on the scale on the axes: is distance measured in miles and time in hours, or is distance measured in meters and time in seconds?Here is a task to try with your student:Match each of the following situations with a graph (you can use a graph multiple times). Define possible inputs and outputs, and label the axes.[list=1][*]Noah pours the same amount of milk from a bottle every morning.[/*][*]A plant grows the same amount every week.[/*][*]The day started very warm but then it got colder.[/*][*]A cylindrical glass contains some partially melted ice. The more water you pour in, the higher the water level.[/*][/list][img]https://cms-k12oer-pilot.s3.amazonaws.com/uploads/pictures/8/8.5.PP.B.Image.04.png[/img]

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