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

Agroup of students want to create a garden. they do not know the exact measurements but they propose using a variable to represent the length and width of the garden. the length of the garden is 10 feet longer than double the width. use a single variable to write algebraic expressions for both the length and width of the garden. write an algebraic expression for the area of the garden. use mathematical terms to describe this expression.

The diagonals of a quadrilaretral intersect at (-1,4). one of the sides of the quadrilateral is bounded by (2,7) and (-3,5) determine the coordinates of the other side in order for the quadrilaretral to be a square.

Find the ratios of the corresponding sides