Tutors Answer Your Questions about Geometry proofs (FREE)
Question 1148981: For indirect proofs, how can I prove that point O lies on line AD with the givens: Circle O with AB congruent to AC, and line AD is the median to BC with the usage of equidistance theorems? I realized that triangle ADB and ABC are congruent by the SSS postulate, that I may need to draw lines OB and OC, and AD would be a perpendicular bisector of BC. However, I am not certain on how I can use this or if my assumptions are even accurate.
Click here to see answer by greenestamps(13195)  |
Question 1150451: You have two traingles that look like a bow and a trianle under it.
Point C is the midpoint of both seg. AE and seg. DE, the ends of the bow.
seg AB= x+1
seg AE= x^2 - 8
seg DE= x^2 -x-7
seg BD= x+5
Is seg. BD congruent to seg AE?
Explain your awnser using geometric reasoning and support it with algebra.
Click here to see answer by ikleyn(52754)  |
Question 1150637: In a word processing document or on a separate piece of paper, use the guide to construct a two column proof proving
AC > EF given BC = EF Submit the entire proof to your instructor,
Given:
BC = EF
Prove:
AC > EF
Click here to see answer by ikleyn(52754)  |
Question 1150104: Two parallel lines, A and B, are cut by transversal C as shown.
Complete the proof that ∠1 ≅ ∠7
In the following image you will find a drag-and-drop of phrases used to complete the chart.
Image is displayed here:
https://imgur.com/a/kNLhwdf
Click here to see answer by math_helper(2461)  |
Question 1152198: Let ABCD be an isosceles trapezoid, with bases AB and CD. A circle is inscribed in the trapezoid. (In other words, the circle is tangent to all the sides of the trapezoid.) The length of short base AB is 2x, and the length of long base CD is 2y. Prove that the radius of the inscribed circle is sqrt(xy).
Click here to see answer by ikleyn(52754)  |
Question 1152198: Let ABCD be an isosceles trapezoid, with bases AB and CD. A circle is inscribed in the trapezoid. (In other words, the circle is tangent to all the sides of the trapezoid.) The length of short base AB is 2x, and the length of long base CD is 2y. Prove that the radius of the inscribed circle is sqrt(xy).
Click here to see answer by greenestamps(13195)  |
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