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            • 1.

              在长方体\(ABCD—A_{1}B_{1}C_{1}D_{1}\)中,对角线\(B_{1}D\)与平面\(A_{1}BC_{1}\)相交于点\(E\),则点\(E\)为\(\triangle A_{1}BC_{1}\)的(    )

              A.垂心
              B.重心
              C.外心
              D.内心
            • 2. 如图,平行四边形\(ABCD\)中,\(AE\):\(EB=1\):\(2\),若\(\triangle AEF\)的面积等于\(2cm^{2}\),则\(\triangle CDF\)的面积等于\((\)  \()\) 
              A.\(16\) \(cm^{2}\)
              B.\(18\) \(cm^{2}\)
              C.\(20\) \(cm^{2}\)
              D.\(22\) \(cm^{2}\)
            • 3.
              如图所示,\(P\)为\(\triangle ABC\)内一点,且满足\(\triangle ABC\)∽\(\triangle CPB\),\(∠ABC=∠CPB=90^{\circ}\),\(AB=2 \sqrt {3}\),\(BC=2\),则\(PA=(\)  \()\)
              A.\(7\)
              B.\( \sqrt {5}\)
              C.\( \sqrt {7}\)
              D.\( \sqrt {19}\)
            • 4.
              如图,若\(\triangle ACD~\triangle ABC\),则下列式子中成立的是\((\)  \()\)
              A.\(AC⋅AD=AB⋅CD\)
              B.\(AC⋅BC=AB⋅AD\)
              C.\(CD^{2}=AD⋅DB\)
              D.\(AC^{2}=AD⋅AB\)
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