Question 1 A) True or false: Vertical angles are the top and bottom angles of the four angles formed by two intersecting lines

Question 1 A) True or false: Vertical angles are the top and bottom angles of the four angles formed by two intersecting lines. (1 point) The statement is true. The statement is false. Vertical angles are the left and right angles of the four angles formed by two intersecting lines. The statement is false. Vertical angles are angles that have the same measure. The statement is false. Vertical angles are angles whose sides form two pairs of opposite rays. Question 2 A) True or false: Congruent angles are angles that have the same measure. (1 point) The statement is false. Congruent angles are angles whose measures add up to 90° . The statement is true. The statement is false. Congruent angles are angles whose sides form two pairs of opposite rays. The statement is false. Congruent angles are angles whose measures add up to 180°. : Question 3 A) Which pairs of angles in the figure are vertical angles? (1 point) angles f and g, angles h and j None of the angles in the figure are vertical angles. angles f and j, angles g and h angles f and h, angles g and j : Question 4 A) Which other angle(s) in the figure could be used to help prove that angles p and r are congruent? (1 point) either angle q or angle s angle q only neither angle q nor angle s : angle s only Question 5 A) What is the missing reason in the following two-column proof? Given: ∠w and ∠y are vertical. Prove: ∠w ≅∠y Statements Reasons : Given ∠w and ∠y are vertical angles m∠w + m∠x = 180° Definition of Linear Pair m∠y + m∠x = 180° Definition of Linear Pair m∠w + m∠x = m∠y + m∠x m∠w = m∠y Subtraction Property of Equality ∠w ≅∠y Definition of Congruence (1 point) Associative Property of Addition Transitive Property of Equality Distributive Property of Equality : Definition of Linear Pair