Given: The coordinates of triangle PQR are P(0, 0), Q(2a, 0), and R(2b, 2c).
Prove: The line containing the midpoints of two sides of a triangle is parallel to the third side.

As part of the proof, find the midpoint of line QR.
(b, c)

(a − b, c)

(a + b, c)

(a, c)

Question

03-10-2022
Mathematics

Answered

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Given: The coordinates of triangle PQR are P(0, 0), Q(2a, 0), and R(2b, 2c).
Prove: The line containing the midpoints of two sides of a triangle is parallel to the third side.

As part of the proof, find the midpoint of line QR.
(b, c)

(a − b, c)

(a + b, c)

(a, c)

Sagot :

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Given: The coordinates of triangle PQR are P(0, 0), Q(2a, 0), and R(2b, 2c). Prove: The line containing the midpoints of two sides of a triangle is parallel to the third side. As part of the proof, find the midpoint of line QR. (b, c) (a − b, c) (a + b, c) (a, c)

Sagot :

Other Questions

Given: The coordinates of triangle PQR are P(0, 0), Q(2a, 0), and R(2b, 2c).
Prove: The line containing the midpoints of two sides of a triangle is parallel to the third side.

As part of the proof, find the midpoint of line QR.
(b, c)

(a − b, c)

(a + b, c)

(a, c)