优优班--学霸训练营 > 知识点挑题
全部资源
          排序:
          最新 浏览

          50条信息

            • 1.
              已知两直线\(l_{1}\):\(ax-by+4=0\),\(l_{2}\):\((a-1)x+y+b=0.\)求分别满足下列条件的\(a\),\(b\)的值.
              \((1)\)直线\(l_{1}\)过点\((-3,-1)\),并且直线\(l_{1}\)与\(l_{2}\)垂直;
              \((2)\)直线\(l_{1}\)与直线\(l_{2}\)平行,并且坐标原点到\(l_{1}\),\(l_{2}\)的距离相等.
            • 2.
              若点\((5,b)\)在两条平行直线\(6x-8y+1=0\)与\(3x-4y+5=0\)之间,则整数\(b\)的值为\((\)  \()\)
              A.\(5\)
              B.\(-5\)
              C.\(4\)
              D.\(-4\)
            • 3.
              过点\((1,0)\)且与直线\(x-2y-2=0\)平行的直线方程是\((\)  \()\)
              A.\(x-2y-1=0\)
              B.\(x-2y+1=0\)
              C.\(2x+y-2=0\)
              D.\(x+2y-1=0\)
            • 4.
              若直线\(l_{1}\):\(2x+(m+1)y+4=0\)与直线\(l_{2}\):\(mx+3y-2=0\)平行,则\(m\)的值为\((\)  \()\)
              A.\(-2\)
              B.\(-3\)
              C.\(2\)或\(-3\)
              D.\(-2\)或\(-3\)
            • 5.
              已知直线\(l\)的倾斜角为\( \dfrac {3}{4}π\),直线\(l_{1}\)经过点\(A(3,2)\)、\(B(a,-1)\),且\(l_{1}\)与\(l\)垂直,直线\(l_{2}\):\(2x+by+1=0\)与直线\(l_{1}\)平行,则\(a+b\)等于\((\)  \()\)
              A.\(-4\)
              B.\(-2\)
              C.\(0\)
              D.\(2\)
            • 6.
              两条平行直线\(3x+4y-12=0\)与\(ax+8y+11=0\)间的距离为\((\)  \()\)
              A.\( \dfrac {13}{10}\)
              B.\( \dfrac {13}{5}\)
              C.\( \dfrac {7}{2}\)
              D.\( \dfrac {23}{5}\)
            • 7.
              若直线\(2mx+y+6=0\)与直线\((m-3)x-y+7=0\)平行,则\(m\)的值为\((\)  \()\)
              A.\(-1\)
              B.\(1\)
              C.\(1\)或\(-1\)
              D.\(3\)
            • 8.
              已知直线\(l_{1}\):\((k-3)x+(4-k)y+1=0\)与\(l_{2}\):\(2(k-3)x-2y+3=0\)平行,则\(k\)的值是 ______ .
            • 9.

              如果直线\(ax+2y+3a=0\)与直线\(3x+\left( a-1 \right)y=a-7\)平行,则\(a=\)               

            • 10.

              点\(P\)是曲线\(x^{2}-y-2\ln \sqrt{x}=0\)上任意一点,则点\(P\)到直线\(4x+4y+1=0\)的最短距离是(    )

              A.\(\dfrac{\sqrt{2}}{2}(1-\ln 2)\)
              B.\(\dfrac{\sqrt{2}}{2}(1+\ln 2)\)
              C.\(\dfrac{\sqrt{2}}{2}(\dfrac{1}{2}\ln 2)\)
              D.\(\dfrac{1}{2}(1+\ln 2)\)
            0/40

            进入组卷