Module 2 Lesson 10 Problem Set
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Last updated almost 5 years ago
8 questions
1
Before we begin type the line "y=0". Where does the line fall?
Before we begin type the line "y=0". Where does the line fall?
1
What kind of line was created when you graphed line y=0
What kind of line was created when you graphed line y=0
1
Now try typing in the line "x=0". Where does the line fall?
Now try typing in the line "x=0". Where does the line fall?
1
How is this line different from y=0
How is this line different from y=0
1
Let π be the figure as shown below.Let there be a translation along vector π£β, let there be the rotation around point π΄, β90 degrees (clockwise), and let there be the reflection across line πΏ. Show the location of π after performing the following sequence.
Let π be the figure as shown below.Let there be a translation along vector π£β, let there be the rotation around point π΄, β90 degrees (clockwise), and let there be the reflection across line πΏ.
Show the location of π after performing the following sequence.
1
Would the location of the image of ππ in the previous problem be the same if the translation was performed last instead of first; that is, does the sequence, translation followed by a rotation followed by a reflection, equal a rotation followed by a reflection followed by a translation? Explain.
Would the location of the image of ππ in the previous problem be the same if the translation was performed last instead of first;
that is, does the sequence, translation followed by a rotation followed by a reflection, equal a rotation followed by a reflection followed by a translation? Explain.
1
Reflect triangle π΄BC across the vertical line, parallel to the π¦π¦-axis, going through point (1, 0). Label the transformed points π΄, π΅, πΆ as π΄β², π΅β², πΆβ², respectively.Reflect triangle π΄β²π΅β²πΆβ² across the horizontal line, parallel to the π₯π₯-axis going through point (0, β1). Label the transformed points of π΄β², π΅β², πΆβ² as π΄β²β², π΅β²β², πΆβ²β², respectively.
Reflect triangle π΄BC across the vertical line, parallel to the π¦π¦-axis, going through point (1, 0). Label the transformed points π΄, π΅, πΆ as π΄β², π΅β², πΆβ², respectively.
Reflect triangle π΄β²π΅β²πΆβ² across the horizontal line, parallel to the π₯π₯-axis going through point (0, β1). Label the transformed points of π΄β², π΅β², πΆβ² as π΄β²β², π΅β²β², πΆβ²β², respectively.
1
Is there a single rigid motion that would map triangle π΄BC to triangle π΄β²β²π΅β²β²πΆβ²β²?
Is there a single rigid motion that would map triangle π΄BC to triangle π΄β²β²π΅β²β²πΆβ²β²?