Use the figure below to answer the following questions: a) If MH = 17 and MA = 23, what do HT and AT need to be in order to make the above picture a parallelogram? HT =_MA (23) and TA = MH (17)_ b) If MATH is a parallelogram and ML = 8x - 5, MT = 38, and AL = 11 answer the following: X = AH = _MT(38)_ ML = _AL(11)_ c) If z AMH = 125°, then what is the following? 2 MHT = ZHTA = 2 TAM = d) If MH = 17, what must the lengths of the other sides be in order to make it a rhombus? In order to make it rhombus: MH=HT=DAT=AM, MT=DAT=DAM3D17 other sides is equal to 17 e) If MATH is a rhombus with z AMH = 125°, find the following. Z MHT = 2 MAL = 2 HTL = | ) Given the quadrilateral MATH, if MH is parallel to AT, what else would you need to know in order to make MATH a parallelogram?

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