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(01.03 MC) According to the partial construction shown, wh…

(01.03 MC) According to the partial construction shown, what is the next step in constructing a line parallel to a given line?

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(01.03 MC) Which step is the same in the construction of pa…

(01.03 MC) Which step is the same in the construction of parallel lines and the construction of a perpendicular line through a point on the line?

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(01.03 LC) Which of the following steps is included in the…

(01.03 LC) Which of the following steps is included in the construction of a perpendicular line through a point on a line?

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(01.03 LC) When constructing an equilateral triangle by han…

(01.03 LC) When constructing an equilateral triangle by hand, which step comes after constructing a circle?

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(01.03 MC) Which step is the same in the construction of a…

(01.03 MC) Which step is the same in the construction of a perpendicular line through a point on a line and the construction of a perpendicular line through a point off a line?

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(01.03 LC) When constructing an inscribed hexagon by hand,…

(01.03 LC) When constructing an inscribed hexagon by hand, which step comes after constructing a circle?

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(01.03 MC) Which is the next step in the following construc…

(01.03 MC) Which is the next step in the following construction of a square?

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(01.03 LC) When constructing parallel lines, how can you ve…

(01.03 LC) When constructing parallel lines, how can you verify the lines constructed are parallel?

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(01.03 MC) Describe at least two similarities between constr…

(01.03 MC) Describe at least two similarities between constructing a perpendicular line through a point on a line and constructing a perpendicular through a point off a line.

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(01.07 HC) Michael and Derrick each completed a separate pro…

(01.07 HC) Michael and Derrick each completed a separate proof to show that corresponding angles AKG and ELK are congruent. Who completed the proof incorrectly? Explain. Michael’s Proof   Statement Justification 1. ∥ with transversal 1. Given 2. 2. Vertical Angles Theorem 3. 3. Alternate Interior Angles Theorem 4. 4. Transitive Property Derrick’s Proof   Statement Justification 1. ∥ with transversal 1. Given 2. 2. Vertical Angles Theorem 3. 3. Alternate Interior Angles Theorem 4. 4. Transitive Property

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