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Given it is a parallelogram, then DH = HF and GH = HE DH = HF x+1 = 3y (eq1) GH = HE 3x-4 = 5y+1 (eq2) Two equations, two unknowns, solve. it is easiest to probably rearrange eq1 so it says x= _______ by subtracting 1 from both sides x+1=3y (eq1) x = 3y - 1 (eq3) then you can substitute the x of eq3 into eq2. 3x-4 = 5y+1 (eq2) 3(3y - 1)-4 = 5y+1 and solve for y 9y - 3 - 4 = 5y+1 9y-7=5y+1 4y=8 y=2 then substitute y=2 into the original eq1 or eq2, whichever is easier to solve. (where there is a y, put a 2 instead.) x+1 = 3y (eq1) x+1 = 3(2) x+1 = 6 x=5
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