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            • 1.

              四棱柱\(ABCD-A_{1}B_{1}C_{1}D_{1}\)的底面是平行四边形,\(M\)是\(AC\)与\(BD\)的交点\(.\)若\( \overrightarrow{AB}= \overrightarrow{a}\),\( \overrightarrow{AD}= \overrightarrow{b}\),\( \overrightarrow{AA_{1}}= \overrightarrow{c}\),则\( \overrightarrow{C_{1}M}\)可以表示为\((\)  \()\)
              A.\( \overrightarrow{a}+ \overrightarrow{b}+ \dfrac {1}{2} \overrightarrow{c}\)
              B.\(- \dfrac {1}{2} \overrightarrow{a}- \dfrac {1}{2} \overrightarrow{b}+ \overrightarrow{c}\)
              C.\(- \dfrac {1}{2} \overrightarrow{a}- \dfrac {1}{2} \overrightarrow{b}- \overrightarrow{c}\)
              D.\( \dfrac {1}{2} \overrightarrow{a}+ \dfrac {1}{2} \overrightarrow{b}+ \overrightarrow{c}\)
            • 2.

              三棱锥\(A—BCD\)中,\(AB=AC=AD=2\),\(∠BAD=90^{\circ}\),\(∠BAC=60^{\circ}\),则\(\overrightarrow{AB}·\overrightarrow{CD}\)等于   (    ).

              A.\(-2\)                     
              B.\(2\)

              C.\(-2 \sqrt{3}\)
              D.\(2 \sqrt{3}\)
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