given aefh and agfh are nghl inanges prove 2220 afhaagfh statements reasons aerh and agfh are r

Okay, so for this one, we just want to rewrite paragraph proof into column form based on hypoten

In this question we're going to be giving the statement that is not sufficient to determine whet

So for this problem, we are given a proof, and they ask which of these does not justify any of t

A, B, C, B, E, F, triangle A, B, C, and angle D, D, E, F, angle, E, F, angle, E, F, angle, E, E,

So according to question here L1 and L2 given to be parallel lines. Now we use the property of p

Question

Given: AEFH and AGFH are right triangles. Prove: AFHAAGFH is a right triangle. Statements Reasons ---------------------------------------------- 1. AEFH and AGFH are right triangles. Given 2. âˆ ZFHE and âˆ LEHG are right angles. Definition of right triangles 3. âˆ LRHE = âˆ AERH and âˆ ZFKG = âˆ AGFH All right angles are congruent (given) 4. âˆ FHA = âˆ FK and âˆ ABFH = âˆ AOFK Definition of isosceles triangles 5. ZEFH < ZGFH Given 6. EH = GH Symmetric property 7. âˆ ZFHO = âˆ EF = âˆ GF Transitive property 8. âˆ LL Theorem HL Theorem 9. ZFaZK = EH = GH Definition of congruent angles 10. ZF = GF Transitive property 11. âˆ Dall~ilc Drars Definition of congruent angles Therefore, AFHAAGFH is a right triangle.

          Given: AEFH and AGFH are right triangles.
Prove: AFHAAGFH is a right triangle.

Statements                        Reasons
----------------------------------------------
1. AEFH and AGFH are right triangles.          Given
2. âˆ ZFHE and âˆ LEHG are right angles.           Definition of right triangles
3. âˆ LRHE = âˆ AERH and âˆ ZFKG = âˆ AGFH            All right angles are congruent (given)
4. âˆ FHA = âˆ FK and âˆ ABFH = âˆ AOFK                Definition of isosceles triangles
5. ZEFH < ZGFH                                Given
6. EH = GH                                    Symmetric property
7. âˆ ZFHO = âˆ EF = âˆ GF                          Transitive property
8. âˆ LL Theorem                                HL Theorem
9. ZFaZK = EH = GH                            Definition of congruent angles
10. ZF = GF                                   Transitive property
11. âˆ Dall~ilc Drars                           Definition of congruent angles

Therefore, AFHAAGFH is a right triangle.

given aefh and agfh are nghl inanges prove 2220 afhaagfh statements reasons aerh and agfh are right trlangles given e zfhe and lehgare right angles definition lrhea right triangles zfkg al 58964

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