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            • 1.
              如图,在正方形纸片\(ABCD\)中,对角线\(AC\)、\(BD\)交于点\(O\),折叠正方形纸片 \(ABCD\),使\(AD\)落在\(BD\)上,点\(A\)恰好与\(BD\)上的点\(F\)重合\(.\)展开后,折痕\(DE\)分别交\(AB\)、\(AC\)于点\(E\)、\(G.\)连接\(GF.\)则下列结论错误的是\((\)  \()\)
              A.\(∠AGD=112.5^{\circ}\)
              B.四边形\(AEFG\)是菱形
              C.\(\tan ∠AED=2\)
              D.\(BE=2OG\)
            • 2.
              在\(4×4\)的正方形网格中,\(\triangle ABC\)和\(\triangle DEF\)的顶点都在边长为\(1\)的正方形的顶点上,则图中\(∠ACB\)的正切值为\((\)  \()\)
              A.\( \dfrac {2}{3}\)
              B.\( \dfrac {1}{3}\)
              C.\( \dfrac { \sqrt {2}}{2}\)
              D.\(3\)
            • 3.
              如图,\(O\)为坐标原点,点\(B\)在\(x\)轴的正半轴上,四边形\(OBCA\)是平行四边形,\(\sin ∠AOB= \dfrac {4}{5}\),反比例函数\(y= \dfrac {m}{x}(m > 0)\)在第一象限内的图象经过点\(A\),与\(BC\)交于点\(F\),若点\(F\)为\(BC\)的中点,且\(\triangle AOF\)的面积为\(12\),则\(m\)的值为\((\)  \()\)
              A.\(16\)
              B.\(24\)
              C.\(36\)
              D.\(48\)
            • 4.
              如图,点\(P\)在等边\(\triangle ABC\)的内部,且\(PC=6\),\(PA=8\),\(PB=10\),将线段\(PC\)绕点\(C\)顺时针旋转\(60^{\circ}\)得到\(P{{"}}C\),连接\(AP{{"}}\),则\(\cos ∠PAP{{"}}\)的值为等于\((\)  \()\)
              A.\( \dfrac {4}{5}\)
              B.\( \dfrac {3}{5}\)
              C.\( \dfrac {3}{4}\)
              D.\( \dfrac { \sqrt {3}}{2}\)
            • 5.
              在\(Rt\triangle ABC\)中,\(∠C=90^{\circ}\),\(\sin A= \dfrac {3}{5}\),\(BC=6\),则\(AB=(\)  \()\)
              A.\(4\)
              B.\(6\)
              C.\(8\)
              D.\(10\)
            • 6.
              如图,在\(3×3\)的网格中,\(A\),\(B\)均为格点,以点\(A\)为圆心,以\(AB\)的长为半径作弧,图中的点\(C\)是该弧与格线的交点,则\(\sin ∠BAC\)的值是\((\)  \()\)
              A.\( \dfrac {1}{2}\)
              B.\( \dfrac {2}{3}\)
              C.\( \dfrac { \sqrt {5}}{3}\)
              D.\( \dfrac {2 \sqrt {5}}{5}\)
            • 7.
              如图,\(\triangle ABC\)的顶点都在正方形网格的格点上,则\(\tan ∠BAC\)的值为\((\)  \()\)
              A.\(2\)
              B.\( \dfrac {1}{2}\)
              C.\( \dfrac { \sqrt {5}}{5}\)
              D.\( \dfrac { \sqrt {10}}{10}\)
            • 8.
              如图,\(AB\)为\(⊙O\)的直径,\(C\)、\(D\)为\(⊙O\)上的点,若\(AC=CD=DB\),则\(\cos ∠CAD=(\)  \()\)
              A.\( \dfrac {1}{3}\)
              B.\( \dfrac { \sqrt {2}}{2}\)
              C.\( \dfrac {1}{2}\)
              D.\( \dfrac { \sqrt {3}}{2}\)
            • 9.
              如图,菱形\(OABC\)的一边\(OA\)在\(x\)轴的正半轴上,\(O\)是坐标原点,\(\tan ∠AOC= \dfrac {4}{3}\),反比例函数\(y= \dfrac {24}{x}\)的图象经过点\(C\),与\(AB\)交于点\(D\),则\(\triangle COD\)的面积为\((\)  \()\)
              A.\(12\)
              B.\(20\)
              C.\(24\)
              D.\(40\)
            • 10.
              如图,直径为\(10\)的\(⊙A\)上经过点\(C(0,5)\)和点\(0(0,0)\),\(B\)是\(y\)轴右侧\(⊙A\)优弧上一点,则\(∠OBC\)的余弦值为\((\)  \()\)
              A.\( \dfrac {1}{2}\)
              B.\( \dfrac {3}{4}\)
              C.\( \dfrac { \sqrt {3}}{2}\)
              D.\( \dfrac {4}{5}\)
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