based on only the information given in the diagram which congruence theroems could be given as reasons why abc is congruent to def a la b hl c sas d ha e aas
i need help
We can see both the triangle's corresponding sides are equal. Do you see this?
yeah i see it
so we could SSS theorem. But I wonder it's not in the options
is RHS an option?
no
oh yeah, we have both right triangles 90 degree is between two sides all corresponding sides are equal so it'd be??
could it be side angle side and hypotenuse leg
you're correct:D
is it only two
what's ha?
its hypotenuse acute
no it can't be
ok
The Hypotenuse-Acute Angle Theorem is a rule specially designed for use with right triangles. (If anyone cares, it is actually the Angle-Angle-Side rule.) It states if the hypotenuse and an acute angle of a right triangle are congruent to the hypotenuse and an acute angle of another right triangle, the two triangles are congruent.
we are not given acute angle equal
could it be leg acute
We are not given any info on angles, wait if we prove that angles are equal, then we could use O_o Let me think
C) SAS I'd go with this one
Since the right angle is given, as well as the two short legs, we could simply use pythagorean's theorem to find the third side.
theres no numbers on the triangles
There's a square :D (which means 90 degrees)
@ash2326 Agree?
it could be hypotenuse leg also The Hypotenuse-Leg Postulate is a rule that you can use with right triangles only. This rule is considered a postulate because it is not based on any other rules, as the theorems discussed above have been. It states if the hypotenuse and a leg of one right triangle are congruent to the hypotenuse and a leg of another right triangle, then the triangles are congruent. courtesy: http://library.thinkquest.org/20991/geo/crtri.html
i dont know i think im gonna give up on this one thanks for both of your help
No don't give up It's SAS and HL
thanks i still got it wrong because i was missing side side side
yeah, but it wan't an option:(
it was my fault i forgot to include it
no problem :)
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