HL congruence theorem
SSS
1. There are two right triangles. 2. They have congruent hypotenuses. 3. They have one pair of congruent legs.
Ah, happy little question there, friend! HL in geometry stands for "Hypotenuse Leg." It's a shortcut we use to prove that two right triangles are congruent. Just remember, in the world of geometry, HL is like a trusty brush in your painting kit - it helps bring harmony and balance to your mathematical creations.
HL - usually in upper case - stands for "Hypotenuse - Leg". It is a specialized triangle congruence theorem, the "regular ones are SSS, SAS, and ASA. HL says that in two right triangles, if the hypoteneuses and a pair of legs (the sides forming the right angle) are congruent, then the triangles are congruent.
HL congruence theorem
right triangle
SSS
yes
You can't use SSA or ASS as a postulate because it doesn't determine that the triangles are congruent; right triangles are most likely determined by HL: hypotenuse leg- genius!
My geometry teacher uploads his lessons to YouTube. The proof itself starts at 1:28.
The two legs must be corresponding sides.
Because in many statements you use HL as a pointer to memory data, eg: LD B,(HL) SUB A,(HL) LD (HL),E
HL-2 Torrent if possible and SMOD ZIP.
Oh, what a lovely question! HL, which stands for Hypotenuse-Leg, is indeed a special case of the Side-Side-Angle postulate in geometry. When we have two triangles where we know the length of one side, the length of another side, and the measure of an angle not between those sides, we can use the SSA postulate to determine if the triangles are congruent. Keep exploring the beauty of geometry, my friend!
0.00349 hL
1. There are two right triangles. 2. They have congruent hypotenuses. 3. They have one pair of congruent legs.