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Part A
Open the angle translation application. The right angle is a translation 7 units right of the left angle. Drag the left angle and try to move it onto the right angle. Are the angles the same? What does this mean about how angles change when you translate them?

Part B
Open the angle rotation application. The right angle is a 90° clockwise rotation of the left angle. Click the 90° clockwise button. Are the angles the same? What does this mean about how angles change when you rotate them?

Part C
Open the angle reflection application. The top angle is a reflection across the x-axis of the bottom angle. Click the reflection over x-axis button. Are the angles the same? What does this mean about how angles change when you reflect them?

Part D
Open the parallel lines translation application. The right set of parallel lines is a translation right 10 units of the left set of parallel lines. Drag the left set of parallel lines and try to move them onto the right set. Are the two sets of parallel lines the same? What does this mean about how parallel lines change when you translate them?

Part E
Open the parallel lines rotation application. The right set of parallel lines is a 90° rotation counterclockwise of the left set of parallel lines. Click the 90° counterclockwise button. Are the two sets of parallel lines the same? What does this mean about how parallel lines change when you rotate them?

Part A Open the angle translation application The right angle is a translation 7 units right of the left angle Drag the left angle and try to move it onto the r class=
Part A Open the angle translation application The right angle is a translation 7 units right of the left angle Drag the left angle and try to move it onto the r class=
Part A Open the angle translation application The right angle is a translation 7 units right of the left angle Drag the left angle and try to move it onto the r class=
Part A Open the angle translation application The right angle is a translation 7 units right of the left angle Drag the left angle and try to move it onto the r class=
Part A Open the angle translation application The right angle is a translation 7 units right of the left angle Drag the left angle and try to move it onto the r class=

Respuesta :

Answer:

Part A  Angles should be the same as translation does not change angles.

Part B  Angles should be the same as rotation does not change angles.

Part C  Angles should be the same as reflection does not change angles.

Part D  Parallel lines should be the same as translation does not change their relative orientations. The only change in their line equations will be the y intercept. The slope angle will remain the same.

Part E Parallel lines should be the same distance apart as rotation does not change their relative positions. The change in their line equations will be the slope angle and the y intercept.

Step-by-step explanation:

azikennamdi

The following question is about the Translation of Angles and Parallel lines. See a detailed answer below.

What is Angle Translation?

In geometry, when you translate an object, it means that you have turned that object in a different direction. Hence a translated angle is an angle that has been turned in a different direction.

  • From the first option in part A, it is clear from the image that the angle didn't change. It moves 7 units from the positive to the negative part of the x-axis.
  • From Part B, the angles also do not change. Note that when an angle is rotated or translated, it does not modify the angles.
  • From Part C, what we have is the reflection of the angles. This means that both angles are equal because they are a reflection of each other.
  • From Part D, the two sets of parallel lines will remain parallel to each other also long as they are both translated as the same time.
  • From part E, although in each set of parallel lines, the two sets of lines remain equidistant to each other, the parallel line that is at an angle to the Y-axis will not intersect that which is at an angle to the x-axis if they are extended infinitely.

Learn more about Angle Translation at:

https://brainly.com/question/13066649

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