The proof that ΔEFG ≅ ΔJHG is shown. Given: G is the midpoint of HF, EF ∥ HJ, and EF ≅ HJ. Prove: ΔEFG ≅ ΔJHG Statement Reason 1. G is the midpoint of HF 1. given 2. FG ≅ HG 2. def. Of midpoint 3. EF ∥ HJ 3. given 4. ? 4. alt. Int. Angles are congruent 5. EF ≅ HJ 5. given 6. ΔEFG ≅ ΔJHG 6. SAS What is the missing statement in the proof? A. ∠FEG ≅ ∠HJG B. ∠GFE ≅ ∠GHJ C. ∠EGF ≅ ∠JGH D. ∠GEF ≅ ∠JHG

the answer is d. (1.2, -4.7) on edgn

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we'll this would mean that the dunk tank and the bounce house are the same for 20 hours because the 2 represents that the two activities, and the 20 represents the amount of hours they both are. so with this said, it means that the answer is c. the costs for a dunk tank and bounce house are the same for 20 hours.

c.the costs for a dunk tank and bounce house are the same for 20 hours.

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42.4

step-by-step explanation:

convert to decimal

1010: 3030

is it i think