Probabilities of compound events
Probabilities of compound events
What you'll learn
- Identify and state the five triangle congruence postulates (SSS, SAS, ASA, AAS, HL) with 100% accuracy when given a diagram or written description.
- Apply the triangle congruence postulates (SSS, SAS, ASA, AAS, HL) to construct logical two-column proofs demonstrating that two triangles are congruent, achieving a minimum score of 80% on a formative assessment.
- Explain the relationship between congruent triangles and corresponding parts (CPCTC) and use CPCTC to prove that corresponding sides or angles of congruent triangles are congruent, with at least 75% accuracy on problem-solving tasks.
- Analyze a given geometric diagram and determine the necessary steps and congruence postulates needed to prove a specific statement about the triangles or their parts, justifying each step in a two-column proof with clear and concise reasoning in at least three out of four attempts.
- Analyze a complex geometric diagram to determine which congruence postulate or theorem is most efficient to use in proving triangle congruence, and justify their choice using precise mathematical language in a short written response.
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Frequently asked questions
What grade level is "Probabilities of compound events"?
Probabilities of compound events is a Grade 9 Mathematics lesson on ExcelOS.
What will I learn in Probabilities of compound events?
You'll be able to: Identify and state the five triangle congruence postulates (SSS, SAS, ASA, AAS, HL) with 100% accuracy when given a diagram or written description; Apply the triangle congruence postulates (SSS, SAS, ASA, AAS, HL) to construct….
Is "Probabilities of compound events" free to practice?
Yes. You can read the tutorial preview for free, and signing up for a free ExcelOS account unlocks the full tutorial and all practice questions with instant feedback.
How many practice questions are included with Probabilities of compound events?
This lesson includes 25 practice questions across multiple difficulty levels, each with instant feedback and explanations.