You have two right triangles and you are trying to prove the HL postulate how do i do this in a paragraph proof?
A relatively minor point but you cannot prove a postulate. A postulate is a statement accepted without proof. It is the HL theorem you want to prove. >prove the HL postulate Let me think about how to do it. If I can knock it out in a two-column proof form, you may have to adapt it into a paragraph proof. @Speedy_Jazz
Thank you that would help a lot
Great news - there are two HL Theorem proofs at this link. Check out what is written and see what you think. The proof is messy as you will see. I don't mean that it is incorrect, just messy. http://www.mathcaptain.com/trigonometry/hypotenuse-leg-theorem.html
Given: Triangles ABC and DEF; Angles C and F are right angles Segment AB ≅ Segment DE (hypotenuses of HL for the "H" in HL Theorem) Segment BC ≅ Segment EF (legs of HL for the "L" in HL Theorem) Prove: Triangle ABC ≅ Triangle DEF By the Ruler Postulate, there is a point G on the ray opposite to ray FD such that segment FG ≅ segment CA. Draw segment GE. @Speedy_Jazz
|dw:1365908617425:dw|
Join our real-time social learning platform and learn together with your friends!