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            • 1. 如图所示,D、E分别是△ABC的边AB、AC上的点,DE∥BC,且=2,那么△ADE与四边形DBCE的面积比是(  )
              A.
              B.
              C.
              D.
            • 2. 如图,在\(\triangle ABC\)中,\(∠ACB=90^{\circ}\),\(CD⊥AB\),\(D\)为垂足,若\(CD=6cm\),\(AD\):\(DB=1\):\(2\),则\(AD\)的值是\((\)  \()\)
              A.\(6cm\)
              B.\(3 \sqrt {2}cm\)
              C.\(18cm\)
              D.\(3 \sqrt {6}cm\)
            • 3. 如图所示,AD是△ABC的中线,E是CA边的三等分点,BE交AD于点F,则AF:FD为(  ) 
              A.4:1
              B.3:1
              C.2:1
              D.5:1
            • 4. 如图,在\(\triangle ABC\)中,\(DE/\!/BC\),\(EF/\!/CD\),若\(BC=3\),\(DE=2\),\(DF=1\),则\(AB\)的长为\((\)  \()\)
              A.\(3\)
              B.\(4\)
              C.\(4.5\)
              D.\(5\)
            • 5. 如图所示,已知\(DE/\!/BC\),\(EF\):\(BF=2\):\(3\),则\(AD\):\(AB=(\)  \()\)
              A.\(1\):\(2\)
              B.\(1\):\(3\)
              C.\(2\):\(3\)
              D.\(2\):\(5\)
            • 6.
              如图所示,\(AD\)是\(\triangle ABC\)的中线,\(E\)是\(CA\)边的三等分点,\(BE\)交\(AD\)于点\(F\),则\(AF\):\(FD\)为\((\)  \()\) 
              A.\(4\):\(1\)
              B.\(3\):\(1\)
              C.\(2\):\(1\)
              D.\(5\):\(1\)
            • 7.
              如图所示,\(D\)、\(E\)分别是\(\triangle ABC\)的边\(AB\)、\(AC\)上的点,\(DE/\!/BC\),且\( \dfrac {AD}{DB}=2\),那么\(\triangle ADE\)与四边形\(DBCE\)的面积比是\((\)  \()\)
              A.\( \dfrac {2}{3}\)
              B.\( \dfrac {2}{5}\)
              C.\( \dfrac {4}{5}\)
              D.\( \dfrac {4}{9}\)
            • 8. 如图,已知直线a∥b,且a与b之间的距离为4,点A到直线a的距离为2,点B到直线b的距离为3,AB=2
              30
              .试在直线a上找一点M,在直线b上找一点N,满足MN⊥a且AM+MN+NB的长度和最短,则此时AM+NB=(  )
              A.6
              B.8
              C.10
              D.12
            • 9. 如图,在▱ABCD中,AD=5,AB=3,AE平分∠BAD交BC边于点E,则线段BE,EC的长度分别为(  )
              A.3和2
              B.2和3
              C.4和1
              D.1和4
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