• 求过点A(2,1)和两直线x-2y-3=0与2x-3y-2=0的交点的直线方程是( )试题及答案-单选题-云返教育

    • 试题详情

      求过点A(2,1)和两直线x-2y-3=0与2x-3y-2=0的交点的直线方程是(  )

      试题解答


      B
      解:联立
      {
      x-2y-3=0
      2x-3y-2=0

      {
      x=-5
      y=-4

      ∴两直线x-2y-3=0与2x-3y-2=0的交点坐标为(-5,-4),
      ∴过点A(2,1)和点(-5,-4)的直线方程为:
      y-1
      -4-1
      =
      x-2
      -5-2

      整理得:5x-7y-3=0.
      故选:B.
    MBTS ©2010-2016 edu.why8.cn