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如图,AD∥BE∥CF,直线l1、l2与这三条平行线分别交于点A,B,C和点D,E,F.若AB=4.5,BC=3,EF=2,则DE的长度是( )
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为了考察两个变量x和y之间的线性相关性甲乙两个同学各自独立地作10次和15次试验并且利用线性回归方法
直线l1和l2有交点(s,t)
直线l1和l2相交,但是交点未必是点(s,t)
直线l1和l2由于斜率相等,所以必定平行
直线l1和l2必定重合
如图AD∥BE∥CF直线mn与这三条平行线分别交于点
B.C.和点D.E.F.,已知AB=5,BC=10,DE=4,则EF的长为( )
A.12.5
12
8
4
根据国际电工委员会标準及欧盟标準IEC60446及 EN60446三相线路的三条相线L1L2L3分别
现时澳门所用之三相线路的三条相线L1L2及L3分别 是何种顏色
红、 黑、 灰
黑、 黑、 棕
棕、 红、 黑
棕、 灰、 蓝
如图直线a∥b∥c直线l1l2与这三条平行线分别交于点A.B.C.和点D.E.F.若ABBC=12D
如图AD∥BE∥CF直线l1l2与这三条平行线分别交于点
B.C.和点D.E.F.,若AB=3,BC=6,DF=6,则DE的长等于 ( ) (A.)2. (
)3. (
)4. (
)6.
l1l2l3是空间三条不同的直线则下列命题正确的是.
l1⊥l2、l2⊥l3
l1∥l3
B.l1⊥l2、l2∥l3
l1⊥l3
C.l1∥l2∥l3
l1、l2、l3共面
D.l1、l2、l3共点
l1、l2、l3共面
直线L1L2L3表示三条相互交叉的公路现要建立一个货物中转站要求它到三条公路的距离相等则可选择的地址
一处
二处
三处
四处
已知A.B.为抛物线C.y2=4x上的两个动点点A.在第一象限点B.在第四象限l1l2分别过点A.B
已知三条直线l1ax﹣y+a=0l2x+ay﹣aa+1=0l3a+1x﹣y+a+1=0a>0.1证明
给出下列命题其中正确命题的个数是①如果线段AB在平面α内那么直线AB在平面α内;②两个不同的平面可以
B.C.;③若三条直线a,b,c互相平行且分别交直线l于A.,B,C三点,则这四条直线共面;④若三条直线两两相交,则这三条直线共面;⑤两组对边相等的四边形是平行四边形. A.1
2
3
4
如图AD∥BE∥CF直线l1l2与这三条平行线分别交于点
,
,
和点
,E.,F.已知AB=1,BC=3,DE=2,则EF的长为( ) A.4B.5C.6D.8
设直线l1l2分别是函数图象上点P1P2处的切线l1与l2垂直相交于点P且l1l2分别与y轴相交
(0,1)
(0,2)
(0,+∞)
(1,+∞)
下面的说法正确的是
在同一平面内的两条不同直线,有可能既不平行,也不相交
两条射线或线段平行是指它们所在直线平行
过点C.,
可作直线AB的一条平行线 D.在三条直线中有两条直线平行,那么这三条直线互相平行
如图AD∥BE∥CF直线l1l2与这三条平行线分别交于点
,
,
和点
,E.,F.已知AB=1,BC=3,DE=2,则EF的长为( )
A.4 B.5 C.6 D.8
过直线L外的点A画直线L的平行线m过直线L上的点B画直线L的垂线n并说明这三条线之间的位置关系.
如右图△ABC中∠ABC=90°AB=BC三角形的顶点在相互平的三条直线l1l2l3上且l1l2之间
如图AD∥BE∥CF直线l1l2与这三条平行线分别交于点A.B.C.和点D.E.F.=DE=6则EF
下列命题中真命题的个数为.①在同一平面内两条直线被第三条直线所截同位角相等②两条平行线被第三条直线所
4
3
2
1
下列命题正确的有①若△ABC在平面α外它的三条边所在直线分别交α于P.Q.R.则P.Q.R.三点共线
0个
1个
2个
3个
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