优优班--学霸训练营 > 知识点挑题
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            • 1.
              如图,四边形\(ABCD\)内接于\(⊙O\),\(E\)为\(CD\)延长线上一点,若\(∠ADE=110^{\circ}\),则\(∠AOC\)的度数是\((\)  \()\)
              A.\(70^{\circ}\)
              B.\(110^{\circ}\)
              C.\(140^{\circ}\)
              D.\(160^{\circ}\)
            • 2.
              如图,四边形\(ABCD\)内接于\(⊙O\),\(AB\)是直径,过\(C\)点的切线与\(AB\)的延长线交于\(P\)点,若\(∠P=40^{\circ}\),则\(∠D\)的度数为______.
            • 3.
              如图,\(A\)、\(B\)、\(C\)、\(D\)是\(⊙O\)上的四点,\(BD\)为\(⊙O\)的直径,若四边形\(ABCO\)是平行四边形,则\(∠ADB\)的大小为\((\)  \()\)
              A.\(30^{\circ}\)
              B.\(45^{\circ}\)
              C.\(60^{\circ}\)
              D.\(75^{\circ}\)
            • 4.
              如图,四边形\(ABCD\)内接于\(⊙O\),若四边形\(ABCO\)是平行四边形,则\(∠ADC\)的大小为\((\)  \()\)
              A.\(45^{\circ}\)
              B.\(50^{\circ}\)
              C.\(60^{\circ}\)
              D.\(75^{\circ}\)
            • 5.
              如图,四边形\(ABCD\)内接于\(⊙O\),\(AB\)为\(⊙O\)的直径,点\(C\)为\( \hat BD\)的中点,若\(∠DAB=50^{\circ}\),则\(∠ABC\)的大小是\((\)  \()\)
              A.\(55^{\circ}\)
              B.\(60^{\circ}\)
              C.\(65^{\circ}\)
              D.\(70^{\circ}\)
            • 6.
              如图,\(⊙O\)的半径为\(6\),四边形\(ABCD\)内接于\(⊙O\),连接\(OB\),\(OD\),若\(∠BOD=∠BCD\),则\( \overparen {BD}\)的长为 ______ .
            • 7.
              如图,已知\(⊙O\)为四边形\(ABCD\)的外接圆,\(O\)为圆心,若\(∠BCD=120^{\circ}\),\(AB=AD=2\),则\(⊙O\)的半径长为\((\)  \()\)
              A.\( \dfrac {3 \sqrt {2}}{2}\)
              B.\( \dfrac { \sqrt {6}}{2}\)
              C.\( \dfrac {3}{2}\)
              D.\( \dfrac {2 \sqrt {3}}{3}\)
            • 8.
              如图,四边形\(ABCD\)内接于\(⊙O\),\(DA=DC\),\(∠CBE=50^{\circ}\),则\(∠DAC\)的大小为 ______
            • 9.
              如图,四边形\(ABCD\)是\(⊙O\)的内接四边形,\(⊙O\)的半径为\(2\),\(∠B=135^{\circ}\),则\( \overparen {AC}\)的长\((\)  \()\)
              A.\(2π\)
              B.\(π\)
              C.\( \dfrac {π}{2}\)
              D.\( \dfrac {π}{3}\)
            • 10.
              如图,四边形\(ABCD\)内接于\(⊙O\),\(AB\)是\(⊙O\)的直径,\(AC\)和\(BD\)相交于点\(E\),且\(DC^{2}=CE×CA\).
              \((1)\)求证:\(BC=CD\)
              \((2)\)分别延长\(AB\),\(DC\)交于点\(P\),若\(PB=OB\),\(CD=2 \sqrt {2}\),求\(⊙O\)的半径.
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