Geometry..
 👍 0
 👎 0
 👁 118

 👍 0
 👎 0
posted by Henry
Respond to this Question
Similar Questions

Geometry
Given: A(3,1), B(5,2), C(2,0), P(3,4), Q(5,3), R(6,2). Prove: angles ABC and RPQ are congruent by completing the paragraph proof. AB=RP=13, BC=(?)=53, and CA=QR=26. So segment AB is congruent to (?), segments BC and PQ are
asked by Lisa on July 24, 2011 
Geometry
Given: A(3,1), B(5,2), C(2,0), P(3,4), Q(5,3), R(6,2). Prove: angles ABC and RPQ are congruent by completing the paragraph proof. AB=RP=13, BC=(?)=53, and CA=QR=26. So segment AB is congruent to (?), segments BC and PQ are
asked by Wendell on July 26, 2011 
Geometry
Given: A(3,1), B(5,2), C(2,0), P(3,4), Q(5,3), R(6,2). Prove: angles ABC and RPQ are congruent by completing the paragraph proof. AB=RP=13, BC=(?)=53, and CA=QR=26. So segment AB is congruent to (?), segments BC and PQ are
asked by Wendell on July 25, 2011 
GEOMETRY
Reflective sets of angles Given:
asked by Happy Face on September 28, 2010 
Geometry
Reflective sets of angles Given:
asked by Happy Face on September 28, 2010 
Math
Suppose line GH is congruent to line JK, line HE is congruent to line KL, and angle 1 is congruent to angle L. Can you prove that triangle GHI is congrunet to triangke JKL, abd if so, how? A. You can use SAS to prove the triangles
asked by Bettey on October 8, 2018 
geometry
Complete the flow proof for a HypotenuseAngle Theorem. Given AC congruent DF,
asked by chloe on April 10, 2015 
Geometry
I need help on these two. Consider tirangles ABC and DEF. Side A is congruent to side F. Angle A is congruent to angle F. Angle B is congruent to angle E. What postulate or theorem can be used to prove that the two triangles are
asked by Amy on August 21, 2006 
Geometry
Given: ABCD is a parallelogram;
asked by DANIELLE on June 13, 2007 
geometry
given angle amd and zdm are right angles given: segment AM and ZD are congruent prove: angle a is congruent to z (CPCTC) I know that reflexive prop is needed and all right angles are congruent, also sas Please help with 3
asked by sweet pea on November 9, 2015