题目内容
如图,已知AB是⊙O的弦,点C在线段AB上,OC=AC=4,CB=8.
求⊙O的半径.
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求⊙O的半径.
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试题分析:连接OA,过点O作OD⊥AB,垂足为点D,根据垂径定理求出AD,求出CD,根据勾股定理求出OD,在△ADO中根据勾股定理求出OA即可.
试题解析:
联结OA, 过 点O作OD⊥AB, 垂足为点D.
∵AC=4,CB=8,∴AB=12.
∵OD⊥AB,∴AD=DB=6,
∴CH=2.
在
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∴
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在
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∴⊙O的半径是
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