Geometry CPA Unit 2 Summative #2
16 Questions
0 Views

Choose a study mode

Play Quiz
Study Flashcards
Spaced Repetition
Chat to lesson

Podcast

Play an AI-generated podcast conversation about this lesson

Questions and Answers

What is the special angle pair between ∠2 and ∠6?

  • Alternate Interior Angles
  • Alternate Exterior Angles
  • NONE (correct)
  • Corresponding Angles
  • What is the transversal when considering ∠1 and ∠12?

  • Angle 3
  • Angle 4
  • Angle 5
  • NONE (correct)
  • Identify the special angle pair between ∠10 and ∠13.

  • NONE (correct)
  • Corresponding Angles
  • Alternate Exterior Angles
  • Same-side Interior Angles
  • What is the special angle pair between ∠6 and ∠15?

    <p>NONE</p> Signup and view all the answers

    Are lines p and q parallel?

    <p>True</p> Signup and view all the answers

    What is the theorem/postulate for lines p and q being parallel?

    <p>Corresponding Angles Postulate</p> Signup and view all the answers

    If y || z, what is the value of x?

    <p>__</p> Signup and view all the answers

    If q || r, what is the value of x?

    <p>__</p> Signup and view all the answers

    If l || m, what is the value of x?

    <p>__</p> Signup and view all the answers

    If y || z, what is the value of y?

    <p>__</p> Signup and view all the answers

    Given that ∠8 ≅ ∠19, which lines are parallel?

    <p>NONE</p> Signup and view all the answers

    Given that ∠13 ≅ ∠15, which lines are parallel?

    <p>NONE</p> Signup and view all the answers

    Given that ∠14 and ∠18 are supplementary, which lines are parallel?

    <p>NONE</p> Signup and view all the answers

    Given that ∠11 ≅ ∠6, which lines are parallel?

    <p>NONE</p> Signup and view all the answers

    Complete the proof for ∠2 and ∠4 being supplementary to prove lines l and m are parallel.

    <p>Statement 1: ∠2 and ∠4 are supplementary. Reason: Given.</p> Signup and view all the answers

    Complete the proof for a || b and c || d to prove m∠1 = m∠2.

    <p>Statement 1: a || b and c || d. Reason: Given.</p> Signup and view all the answers

    Study Notes

    Geometry CPA Unit 2 Summative #2

    • Geometry CPA Unit 2 Summative #2 is a test covering angle pairs, transversals, and parallel lines.
    • The test assesses understanding of angle relationships and the theorems/postulates associated with parallel lines.
    • Angle Pair Identification: Students need to identify special angle pairs (e.g., vertical angles, alternate interior angles, corresponding angles) and the transversal that relates them.
    • Parallel Lines: Students must determine if lines are parallel based on given angle relationships and apply relevant theorems and postulates like alternate interior angles theorem and supplementary angles.

    Angle Pair Identification

    • Problem 1: Identify the special angle pair and the transversal for angles 2 and 6.
    • Problem 2: Identify the special angle pair and the transversal for angles 1 and 12.
    • Problem 3: Identify the special angle pair and the transversal for angles 10 and 13.
    • Problem 4: Identify the special angle pair and the transversal for angles 26 and 215.

    Parallel Lines

    • Problem 5: Determine if lines p and q are parallel, justifying the answer with a theorem or postulate.

    Geometry Proofs (Questions 13 and 14)

    • Problem 13: A proof involving supplementary angles is given. The task is to fill the missing statements and reasons.
    • Problem 14: A proof involving parallel lines intersected by a transversal is provided. The required statements and reasons for the proof are missing and need to be completed.

    Studying That Suits You

    Use AI to generate personalized quizzes and flashcards to suit your learning preferences.

    Quiz Team

    Related Documents

    Description

    This quiz assesses your knowledge of angle pairs, transversals, and parallel lines in Geometry. It covers concepts related to special angle pairs and theorems regarding parallel lines. Prepare to identify angle relationships and apply relevant geometric principles.

    Use Quizgecko on...
    Browser
    Browser