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In the given figure O is the centre of the circle and angle DCE=45. if CD=10√2cm, then what is the lenth of AC? (CB=BD)
14
15.5
18.5
20
Now we have < DCE = 45° < OCB = 45° hence we can say ? OBC is a right angle isosceles triangle means BC = OB = 10√2 /2 cm = 5√2 in right angle isosceles triangle OBC we can have OC2 = BO2 + BC2 ( By phythagoras theorem) => OC2 =(5 √2 ) 2 + (5√2)2 => OC2 = 100 => OC= 10cm OC= AB = 10cm ( OC= AB radius of same circle ) Now and right angle ? ABC we have AC2 = BC2 + AB2 AC2 = (5√2)2 + (OB+ AO)2 AC2 = 50+50 +2× 5 √2 ×10 +100 AC= √314.42 = 18.5 cm
By: MIRZA SADDAM HUSSAIN ProfileResourcesReport error
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