Four tangents are drawn from E to two concentric circles. A,B,C, and D are the points of tangency. Name as many pairs of congruent triangles as possible and tell how you can show that each part is congruent.

Question

Four tangents are drawn from E to two concentric circles. A,B,C, and D are the points of  tangency. Name as many pairs of congruent triangles as possible and tell how you can show that each part is congruent.

ellamoyseyuk · Answer

attachment

ellamoyseyuk · Answer

@triciaal @agent0smith @sleepyjess can yall please help me

ellamoyseyuk · Answer

Those are the four traingle AEB, BEO, OEC, CED. how do i explain how they are congruent.

triciaal · Answer

similar figures

ellamoyseyuk · Answer

are there more than 4 triangle or just 4 the four i just listed.

ellamoyseyuk · Answer

SSS (side, side, side) SSS stands for "side, side, side" and means that we have two triangles with all three sides equal. ...
SAS (side, angle, side) ...
ASA (angle, side, angle) ...
AAS (angle, angle, side) ...
HL (hypotenuse, leg)

ellamoyseyuk · Answer

i would use one of them   is that correct

triciaal · Answer

I think you and @sweetheart  are doing the same course

triciaal · Answer

yes

triciaal · Answer

i am not the expert here
example OE is shared  EDO = EAO  AO = DO

ellamoyseyuk · Answer

1.	Triangle AEB is congruent to triangle  DEC by side, side, side theorem.
Triangle BEO is congruent to triangle OEC by the hypotenuse and leg theorem.
Triangle AEO is congruent to triangle DEO by the hypotenuse and leg theorem.
Triangle ABO is congruent to triangle DCO by the side, side, side theorem 
Is that the correct anser?