"We interrupt your regular programming to bring you a special report. This is Carl Sterns, news anchor for Channel 1. Thirty minutes ago, the notorious crime syndicate Acute Perps struck again at the world-famous Wright Bank. Street reporter Stuart Olsen is live on the scene in Geo City. Let's go to Stuart now to find out more about these breaking developments. Stuart, what can you tell us?"

"Well, Carl, at approximately 8:30 this morning, a trio of masked men overwhelmed security forces here at the Wright Bank in Geo City and robbed the bank of all its cash. This is the third robbery in as many days orchestrated by Acute Perps. According to police sources, the gang robs three locations in three days and then goes unseen for weeks before they strike again. Because this is their third robbery, officials expect the robbers will go underground for the next few weeks. However, the police need the help of Geo City citizens in the meantime. On your screen is a map of the locations Acute Perps has hit in the past three days."

"This gang traditionally hits the three locations during each crime spree using the same pattern. Police are asking citizens to predict one of the next three locations Acute Perps will attack. They will use the information to stake out these locations in the coming weeks and bring Acute Perps to justice. Back to you, Carl."

"Thanks, Stuart. It looks like the city has some important work to do!"

Choose **one** of the following transformations to help locate the gang:

- Translation using SSS
- Reflection using ASA
- Rotation using SAS

- If you chose
**translation**, use the coordinates of your transformation along with the distance formula to show that the two triangles are congruent by the SSS postulate. You must show all work with the distance formula and each corresponding pair of sides to receive full credit. - If you chose
**reflection**, use the coordinates of your reflection to show that the two triangles are congruent by the ASA postulate. You can use the distance formula to show congruency for the sides. To show an angle is congruent to a corresponding angle, you can use slope or your compass and straightedge. (Hint: Remember when you learned how to copy an angle?) You must show all work with the distance formula for the corresponding pair of sides, and your work for the corresponding angles to receive full credit. - If you chose
**rotation**, use the coordinates of your rotation to show that the two triangles are congruent by the SAS postulate. You can use the distance formula to show congruency for the sides. To show an angle is congruent to a corresponding angle, you can use slope or your compass and straightedge.

Provide an answer to the question that matches your transformation.

**Translation:**Describe the translation you performed on the original triangle. Use details and coordinates to explain how the figure was transformed.**Rotation:**How many degrees did you rotate your triangle? In which direction (clockwise, counterclockwise) did it move?**Reflection:**What line of reflection did you choose for your transformation? How are you sure that each point was reflected across this line?

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