Find AB in the given figure
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Step-by-step explanation:
FC/AC = tan45 = 1
then, AC = FC = 20,
ED/DB = tan60 = √3 = 1.73
DB = ED/1.73 = 30/1.73 = 17.34
If it is assumed that a straight line from F which is parallel to CD will then intersect at ED on a point P. A triangle PEF will form.
in ∆PEF, PF/PE = tan60 = 1.73
PF = PE*1.73 = (ED - FC)*1.73 = 10*1.73 = 17.3
Then PF = CD = 17.3
AB = AC + CD + DB
= 20 + 17.3 + 17.34
= 54.64
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