Mathematics

Mathematics, 23.06.2019 08:30, Thisisdifinite

What is the midpoint of the segment shown below? (2,4) and (2,-7)a. (2,-3/2) b. (4,-3/2)c. (4,-3)d. (2,-3)

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What is the midpoint of segment shown below ? also, what do they mean by “midpoint of segment”

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Mathematics, 13.09.2019 22:20, sierras0330

Aconjecture and the two-column proof used to prove the conjecture are shown. given: segment a b is congruent to segment b d, segment b d is congruent to segment c e, and segment c e is congruent to segment a c. prove: triangle a b c is an isosceles triangle. segment a d with endpoints d and a moving from left to right. segment a d is diagonally down to the left from point a. b is the midpoint of segment a d. segment a e shares endpoint at point a with segment a d. segment a e is diagonally down to the right from point a. c is the midpoint of segment a e. segment b c is horizontal between segment a d and segment a e. drag an expression or phrase to each box to complete the proof. statement reason 1. ab≅bd given 2. bd≅ce given 3. transitive property of congruence 4. given 5. ab≅ac 6. △abc is an isosceles triangle.

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Mathematics, 28.09.2019 16:30, ketricduggerp2ciuc

Aconjecture and the two-column proof used to prove the conjecture are shown. given: s is the midpoint of segment r t. segment r t is congruent to segment x y. prove: segment r s is congruent to segment x y. segment x y with endpoints x and y. line r s t is horizontal. line r s t has two segments r s and s t with the same length. s is the midpoint and r and t are the extreme left and extreme right points respectively. drag an expression or phrase to each box to complete the proof.

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Mathematics, 03.10.2019 02:30, qurreab26

Aconjecture and the two-column proof used to prove the conjecture are shown. given: segment a b is congruent to segment b d, segment b d is congruent to segment c e, and segment c e is congruent to segment a c. prove: triangle a b c is an isosceles triangle. segment a d with endpoints d and a moving from left to right. segment a d is diagonally down to the left from point a. b is the midpoint of segment a d. segment a e shares endpoint at point a with segment a d. segment a e is diagonally down to the right from point a. c is the midpoint of segment a e. segment b c is horizontal between segment a d and segment a e. drag an expression or phrase to each box to complete the proof. statement reason 1. ab≅bd given 2. bd≅ce given 3. transitive property of congruence 4. given 5. ab≅ac 6. △abc is an isosceles triangle.

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What is the midpoint of the segment shown below? (2,4) and (2,-7)a. (2,-3/2) b. (4,-3/2)c. (4,-3)d....

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