I can use [b]similarity conditions[/b] to compute side lengths and angle measures of similar triangles.[br][br]Similarity conditions (so far): AA~ SSS~
1. Find a partner. Open CPM eBook 3.2.1 question 3-50. Use the Desmos tools to check for possibilities.[br][br]2. Check in with your teacher to test your team’s answers to 50 a. b. c. Make sure your team [b]understands the questions[/b], before trying out answers.[br][br]3. As a team, answer question 3-51 a. b. c. d. Write explanations for each answer.
List the names of your partners for this activity:
Is it possible to make a second triangle with two sides proportional to 4 cm and 5 cm, and an included angle of 20° that is [b]not[/b] similar?
Is it possible to make a second triangle with two sides proportional to 3 cm and 4 cm, and an included angle of 120° that is not similar?
Is it possible to make a second triangle with two sides proportional to 3 cm and 4 cm, and an included angle of 120° that is not similar?
Is it possible to move points D & F to create a [math]\triangle[/math]DEF that is [b]not similar[/b] to [math]\triangle[/math]ABC
Answer the following 2 questions about the two triangles above:
Are the triangles above similar? If so, then write [b]a similarity statement [/b]for them in the space below; if not, write 'not similar'
Explain how your team arrived at the previous answer. Try to use one of our three [b]similarity conditions[/b], AA , SSS & SAS, to justify your answer.
Answer the following 2 questions about the two triangles above:
Are the triangles above similar? If so, then write a [b]similarity statement[/b] for them in the space below; if not, write 'not similar'
Explain how your team arrived at the previous answer. Try to use one of our three [b]similarity conditions[/b], AA , SSS & SAS, to justify your answer.
Answer the following 2 questions about the two triangles above:
Are the triangles above similar? If so, then write a [b]similarity statement[/b] for them in the space below; if not, write 'not similar'
Explain how your team arrived at the previous answer. Try to use one of our three [b]similarity conditions[/b], AA , SSS & SAS, to justify your answer.
Answer the following 2 questions about the two triangles above:
Are the triangles above similar? If so, then write a [b]similarity statement[/b] for them in the space below; if not, write 'not similar'
Explain how your team arrived at the previous answer. Try to use one of our three [b]similarity conditions[/b], AA , SSS & SAS, to justify your answer.
Enter the Password: Similarity Conditions in order to complete the Exit Ticket Below