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.
              已知直线\(l\)过点\((-2,0)\),当直线\(l\)与圆\(x^{2}+y^{2}=2x\)有两个交点时,其斜率\(k\)的取值范围是\((\)  \()\)
              A.\((-2 \sqrt {2},2 \sqrt {2})\)
              B.\((- \sqrt {2}, \sqrt {2})\)
              C.\((- \dfrac { \sqrt {2}}{4}, \dfrac { \sqrt {2}}{4})\)
              D.\((- \dfrac {1}{8}, \dfrac {1}{8})\)
            • 2.
              曲线\(y= \dfrac {1}{3}x^{3}-2\)在点\((1,- \dfrac {5}{3})\)处切线的倾斜角为\((\)  \()\)
              A.\(30^{\circ}\)
              B.\(45^{\circ}\)
              C.\(135^{\circ}\)
              D.\(150^{\circ}\)
            • 3.
              直线\(l\)过点\(A(1,-1)\),\(B(3,m)\),且斜率为\(2\),则实数\(m\)的值为 ______
            • 4.
              已知两点\(A(-3,4)\),\(B(3,2)\),过点\(P(1,0)\)的直线\(l\)与线段\(AB\)有公共点,则直线\(l\)的斜率\(k\)的取值范围是\((\)  \()\)
              A.\((-1,1)\)
              B.\((-∞,-1)∪(1,+∞)\)
              C.\([-1,1]\)
              D.\((-∞,-1]∪[1,+∞)\)
            • 5.
              直线\(x- \sqrt {3}y-2=0\)的倾斜角为 ______ .
            • 6.
              已知直线\(l_{1}\):\(x-y-1=0\),直线\(l_{2}\):\(x+y-3=0\)
              \((I)\)求直线\(l_{1}\)与直线\(l_{2}\)的交点\(P\)的坐标;
              \((II)\)过点\(P\)的直线与\(x\)轴的非负半轴交于点\(A\),与\(y\)轴交于点\(B\),且\(S_{\triangle AOB}=4(O\)为坐标原点\()\),求直线\(AB\)的斜率\(k\).
            • 7.
              设\(P\)为曲线\(C\):\(y=x^{2}+2x+3\)上的点,且曲线\(C\)在点\(P\)处切线倾斜角的取值范围为\([0, \dfrac {π}{4}]\),则点\(P\)横坐标的取值范围为 ______ .
            • 8. 直线的倾斜角α=(  )
              A.30°
              B.60°
              C.120°
              D.150°
            • 9.
              点\(M(x,y)\)在函数\(y=-2x+8\)的图象上,当\(x∈[2,5]\)时,\( \dfrac {y+1}{x+1}\)的取值范围是\((\)  \()\)
              A.\([- \dfrac {1}{6},2]\)
              B.\([0, \dfrac {5}{3}]\)
              C.\([- \dfrac {1}{6}, \dfrac {5}{3}]\)
              D.\([2,4]\)
            • 10.
              直线\(l\)过点\(P(-1,2)\)且与以点\(M(-3,-2)\)、\(N(4,0)\)为端点的线段恒相交,则\(l\)的斜率取值范围是\((\)  \()\)
              A.\([- \dfrac {2}{5},5]\)
              B.\([- \dfrac {2}{5},0)∪(0,2]\)
              C.\((-∞,- \dfrac {2}{5}]∪[5,+∞)\)
              D.\((-∞,- \dfrac {2}{5}]∪[2,+∞)\)
            0/40

            进入组卷