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            • 1. 把一张对面互相平行的纸条折成如图所示那样,\(EF\)是折痕,若\({∠}{EFB}{=}32^{{∘}}\)则下列结论正确的有


              \(({  })(1){∠}C{{{{"}}}}{EF}{=}32^{{∘}}(2){∠}{AEC}{=}116^{{∘}}(3){∠}{BGE}{=}64^{{∘}}(4){∠}{BFD}{=}116^{{∘}}\).

              A.\(1\)个                          
              B.\(2\)个                           
              C.\(3\)个                           
              D.\(4\)
            • 2.

              如图,把一张长方形纸片\(ABCD\)折叠起来,使其对角顶点\(A\)与\(C\)重合,若长方形的长\(BC\)为\(16\),宽\(AB\)为\(8\),则折叠后重合部分的面积是(    )


              A.\(30\)
              B.\(40\)
              C.\(60\)
              D.\(80\)
            • 3.

              如图,将半径为\(2{cm}\)的圆形纸片折叠后,圆弧恰好经过圆心\(O\),则折痕\(AB\)的长为 _____

            • 4.

              如图,长方形纸片\(ABCD\),沿折痕\(AE\)折叠边\(AD\),使点\(D\)落在\(BC\)边上的点\(F\)处,已知\(AB=8\),\(S_{\triangle ABF}=24\),则\(EC\)的长为       

            • 5.

              如图,在矩形\(ABCD\)中,\({AB}{=}8{,}{BC}{=}4\),将矩形沿\(AC\)折叠,点\(D\)落在点\(D{{{{"}}}}\)处,则重叠部分\({\triangle }{AFC}\)的面积为\(({  })\)



              A.\(6\)
              B.\(8\)
              C.\(10\)
              D.\(12\)
            • 6.

              如图,在等腰直角\(\Delta ABC\)中,\(\angle C=90{}^\circ \),\(D\)为\(BC\)的中点,将\(\Delta ABC\)折叠,使点\(A\)与点\(D\)重合,\(EF\)为折痕,则\(\sin \angle BED\)的值是    \((\)         \()\)

              A.\(\dfrac{\sqrt{5}}{5}\)
              B.\(\dfrac{3}{5}\)
              C.\(2\sqrt{2}\)
              D.\(\dfrac{2}{3}\)
            • 7.
              如图,在 \(Rt\)\(\triangle \) \(ABC\)中,\(∠\) \(C\)\(=90^{\circ}\), \(AC\)\(=3\), \(BC\)\(=4.\)现将线段 \(AC\)沿 \(AD\)折叠后,使得点 \(C\)落在 \(AB\)上,求折痕 \(AD\)的长度.

            • 8. \((10\)分\()\)如图,在兴趣活动课中,小明将一块\(Rt\triangle ABC\)的纸片沿着直线\(AD\)折叠,恰好使直角边\(AC\)落在斜边\(AB\)上,已知\(∠ACB=90^{\circ}\).
              \((1)\)若\(AC=3\),\(BC=4\)时,求\(CD\)的长.

              \((2)\)若\(AC=3\),\(∠B=30^{\circ}\)时,求\(\triangle ABD\)的面积.

            • 9.

              如图\(1\),在\(\triangle \)\(ABC\)中,\(∠\)\(A\)\(=90^{\circ}\),将\(\triangle \)\(ABC\)折叠,使点\(A\)落在\(BC\)边上点\(D\)处,折痕为\(EF\)\((\)点\(E\)\(AB\)上,点\(F\)\(AC\)上\()\),且\(EF\)\(/\!/\)\(BC\),连接\(EC\)\(DF\)\(O\)

              \((1)\)若\(AB\)\(=4\),\(AC\)\(=3\),求\( \dfrac{OD}{OF}\)的值;

              \((2)\)如图\(2\),过\(D\)\(DH\)\(⊥\)\(AC\)\(H\),交\(CE\)\(G\),求证:\(G\)\(DH\)的中点;

              \((3)\)若\(BD\)\(=\)\(nDC\),求\( \dfrac{AE}{AC}\)的值\(.(\)用含\(n\)的代数式表示\()\)

            • 10. 如图,有一块直角三角形纸片,两直角边\(AC=6cm\),\(BC=8cm\),现将直角边\(AC\)折叠,使它落在斜边\(AB\)上,且与\(AB\)重合,则\(CD\)等于(    )

              A.\(2cm\)
              B.\(3cm\)
              C.\(4cm\)
              D.\(5cm\)
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