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如图,直线a∥b,点B在直线b上,且AB⊥BC,∠1=55°,则∠2的度数为( )
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如图所示直线a∥b点B.在直线b上且AB∥BC∠1=55°则∠2的度数为
55°
45°
35°
25°
已知如图直线AB与直线BC相交于点B.点D.是直线BC上一点.求作点E.使直线DE∥AB且点E.到B
已知如图直线AB与直线BC相交于点B.点D.是直线BC上一点求作点E.使直线DE∥AB且点E.到B.
如图矩形ABCD中AB=4BC=2E.是AB的中点直线l平行于直线EC且直线l与直线EC之间的距离为
如图已知△ABC中AB=ACD为△ABC所在平面内的一点过D作DE∥ABDF∥AC分别交直线AC直线
如图直线a∥b点B.在直线b上且AB⊥BC∠1=55°那么∠2的度数是
20°
30°
35°
50°
如图直线a∥b点B.在直线b上且AB⊥BC∠1=55°求∠2的度数.
已知如图直线AB与直线BC相交于点B.点D.是直线BC上一点求作点E.使直线DE∥AB且点E.到B.
如图直线a∥b点B.在直线b上且AB⊥BC∠1=55º则∠2的度数为
35º
45º
55º
125º
如图直线a∥b点B在直线上b上且AB⊥BC∠1=55°求∠2的度数.
如图直线a∥b点B.在直线b上且AB⊥BC∠2=59°则∠1=_________.
如图直线∥b点B.在直线b上且AB⊥BC∠1=55°求∠2的度数.
已知如图直线AB与直线BC相交于点B.点D.是直线BC上一点.求作点E.使直线DE∥AB且点E.到B
如图直线a∥b点B在直线上b上且AB⊥BC∠1=55°求∠2的度数.
如图平面直角坐标系中已知直线上一点P.11C.为y轴上一点连接PC线段PC绕点P.顺时针旋转900至
如图直线a∥b点B.在直线b上且AB⊥BC∠1=55°求∠2的度数.
如图直线与x轴交于点A.10与y交于点B.0-2.1求直线AB的表达式2点C.是直线AB上的点且CA
如图直角梯形ABCD中AB∥DCAB=CD=1以BC上一点O.为圆心的圆经过A.D.两点且∠AOD=
矩形ABCD中AB=2BC=1点P是直线BD上一点且DP=DA直线AP与直线BC交于点E则CE=
如图直线∥b点B.在直线b上且AB⊥BC∠1=55°求∠2的度数.
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下列说法正确的是
在△ABC中角ABC的对边分别为abc已知cosB=sinA+B=ac=2. 1求sinA的值 2求b和c的值.
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以点12为圆心且经过点20的圆的方程为
为了评估AB两家快递公司的服务质量现从两家公司的客户中各随机抽取100名客户作为样本进行服务质量满意度调查现将AB两公司的调查得分分别绘制成频率分布表和频率分布直方图.规定60分以下为对该公司服务质量不满意. Ⅰ求样本中对B公司的服务质量不满意的客户人数 Ⅱ现从样本对AB两个公司服务质量不满意的客户中随机抽取2名进行走访求这两名客户都来自于B公司的概率 Ⅲ根据样本数据试对两个公司的服务质量进行评价并阐述理由.
如图长方体ABCD-A1B1C1D1中∠DAD1=45°∠CDC1=30°那么异面直线AD1与DC1所成角的余弦值是
已知点A-a0Ba0a>0点C在圆x-22+y-22=2上且满足∠ACB=90°则a的最小值是.
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直线x-y+3=0的倾斜角是
某四棱锥的三视图如图所示如果网格纸上小正方形的边长为l.那么该四棱锥最长棱的棱长为.
已知点Ax02和点B234且|AB|=则实数x的值是
过点A02且与直线x+y+1=0垂直的直线方程为.
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在正方体ABCD-A1B1C1D1中当点E在B1D1与B1D1不重合上运动时总有 ①AE∥BC1②平面AA1E⊥平面BB1D1D ③AE∥平面BC1D④A1C⊥AE. 以上四个推断中正确的是
若直线l1ax+y-l=0与直线l2x+ay+l=0平行则a的值为
已知底面边长为1侧棱长为2的正四棱柱的各顶点均在同一个球面上则该球的体积为
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天宫一号在距地面高度约为350公里的近地圆轨道上运动同步卫星运行的轨道距地面高度约为天宫一号距地面高度的81倍关于天宫一号和同步卫星的运动下列说法正确的是
在△ABC中角ABC对应的边分别是abc已知A=60°b=1△ABC的面积为则△ABC外接圆的直径为
已知两条直线mn两个平面αβ下面说法正确的是
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