All Exams
  1. All Exams
  2. /
  3. TS EAMCET Paper Wise PYQs
  4. /
  5. TS EAMCET 2025 2nd May Morning Shift
  6. /
  7. Question
  1. All Exams
  2. /
  3. TS EAMCET Chapter Wise PYQs
  4. /
  5. Mathematics - Pair of Lines
  6. /
  7. Question

Q86 / 160 · TS EAMCET 2025 (02 May Shift 1) · Mathematics

Q7 / 117 · TS EAMCET 2025 (02 May Shift 1) · Mathematics · Pair of Lines · general equation of second degree

If $4 x^2+12 x y+9 y^2+2 \mathrm{~g} x+2 \mathrm{f} y-1=0$ represent a pair of parallel lines then

  • A
    $\frac{f}{g}+\frac{g}{f}+\frac{13}{6}=0$
  • B
    $\mathrm{f}^2+\mathrm{g}^2=\mathrm{fg}$
  • C
    $\mathrm{f}^2+\mathrm{g}^2=6 \mathrm{fg}$
  • Correct answer
    D
    $\frac{f}{g}+\frac{g}{f}=\frac{13}{6}$

Hence, the correct answer is option: 'D'.

PreviousNext

Relevant Questions

  • If is the point of intersection of the pair of lines then04 May, 2025 (M)•general equation of second degree
  • If the equations and represent the four sides of a square, then04 May, 2025 (E)•general equation of second degree
  • If is the transformed equation of when the origin is shifted to the point by translation of axes, then03 May, 2025 (M)•general equation of second degree
  • When the origin is shifted to the point by translati:g the coordinate axes, the equation is changed to . Again by rotating the coordinate ax13 May, 2023 (E)•general equation of second degree
  • The line meets the curve at two points and . Let be the origin. If the line segments and are perpendicular to each other, then20 Jul, 2022 (M)•general equation of second degree
  • By rotating the axes through an angle of in the anti-clockwise direction about the origin, the equation becomes then20 Jul, 2022 (E)•general equation of second degree

Joint Entrance Examination

  • JEE Main
  • NTA Abhyas (JEE Main)
  • JEE Advanced
  • MHTCET
  • COMEDK
  • BITSAT
  • WBJEE
  • KCET
  • AP EAMCET
  • TS EAMCET
  • VITEEE
  • Manipal (MET)
  • IAT (IISER)
  • NEST (NISER)
  • KVPY
  • NDA

Medical

  • NEET
  • AIIMS
  • JIPMER
  • NEET NTA
  • MHT-CET (PCB)

© Scoremarks Technologies Private Limited

  • Privacy policy
  • Refund & cancellation policy