Quest4Learn

Class 10 Maths · Chapter 7

Coordinate Geometry

440 Class 10 Maths questions on Coordinate Geometry from the NCERT textbook, NCERT Exemplar and CBSE board papers 2015–2026, each with its answer and a step-by-step solution.

NCERT exercises

NCERT Exemplar exercises

CBSE Class 10 Maths previous year papers, with answers →

Questions · page 17 of 22

  1. Q321 CBSE 2020
    If the point divides the line segment ​joining the ​points and ​in the ratio , ​then the ​value ​of is
    1. (a)
    2. (b)
    3. (c)
    4. (d)
    Show answer
    (d)
    Step-by-step solution →
  2. Q322 CBSE 2020
    Distance ​of ​point ​from -axis is
    1. (a)3 units
    2. (b)4 units
    3. (c)5 units
    4. (d)1 unit
    Show answer
    (b) 4 units
    Step-by-step solution →
  3. Q323 CBSE 2020
    The point which divides the line segment joining the ​points and in the ratio ​internally ​lies ​in ​which ​quadrant?
    1. (a)I
    2. (b)II
    3. (c)III
    4. (d)IV
    Show answer
    (b) II
    Step-by-step solution →
  4. Q324 CBSE 2020
    Point is the mid-point of the line ​segment ​joining ​the points ​and . The value ​of '' is
    1. (a)
    2. (b)
    3. (c)
    4. (d)
    Show answer
    (a)
    Step-by-step solution →
  5. Q325 CBSE 2020
    If the distance ​between ​the points and ​is units, ​then ​the ​value(s) of ​is (are)
    1. (a) only
    2. (b) only
    3. (c)
    4. (d)
    Show answer
    (c)
    Step-by-step solution →
  6. Q326 CBSE 2020
    If ​the ​point ​divides the line segment ​joining and in ​the ratio , then ​the ​value of is
    1. (a)
    2. (b)
    3. (c)
    4. (d)
    Show answer
    (d)
    Step-by-step solution →
  7. Q327 CBSE 2020
    If ​the ​centre of ​a ​circle is and end ​points of a diameter are and , then ​the ​value of is
    1. (a)
    2. (b)
    3. (c)
    4. (d)
    Show answer
    (a)
    Step-by-step solution →
  8. Q328 CBSE 2020
    If ​is ​the midpoint ​of ​the line ​segment joining and , then ​is equal to
    1. (a)
    2. (b)
    3. (c)
    4. (d)
    Show answer
    (b)
    Step-by-step solution →
  9. Q329 CBSE 2020
    The ​value ​of , ​for which the ​points , ​and are ​collinear, ​is
    1. (a)
    2. (b)
    3. (c)
    4. (d)
    Show answer
    (a)
    Step-by-step solution →
  10. Q330 CBSE 2020
    times ​the distance ​between and ​is ​__________.
    Show answer
    The value is .
    Step-by-step solution →
  11. Q331 CBSE 2020
    Distance between and ​is ​________ ​.
    Show answer
    Distance (equal to when ).
    Step-by-step solution →
  12. Q332 CBSE 2020
    If the point ​divides ​the line segment ​joining ​two points and ​in ratio , the value ​of is ____.
    Show answer
    Step-by-step solution →
  13. Q333 CBSE 2020
    The area ​of ​triangle formed ​with the origin and ​the ​points ​and ​is ​________.
    Show answer
    The area of the triangle is square units.
    Step-by-step solution →
  14. Q334 CBSE 2020
    If points , and ​are collinear, then ​the ​value ​of is ​____.
    Show answer
    Step-by-step solution →
  15. Q335 CBSE 2020
    The ​co-ordinate ​of the point dividing the line ​segment joining ​the ​points and in the ​ratio is ​________.
    Show answer
    The required point is .
    Step-by-step solution →
  16. Q336 CBSE 2020
    The ​mid-point of the ​line segment ​joining the points and ​is ____.
    Show answer
    Midpoint .
    Step-by-step solution →
  17. Q337 CBSE 2020
    ​is ​a rectangle ​whose ​three vertices are , and . The length of its ​diagonal ​is ​____________ .
    Show answer
    The length of the diagonal is units.
    Step-by-step solution →
  18. Q338 CBSE 2020
    The ​distance between the points ​and is __________ ​.
    Show answer
    The distance is .
    Step-by-step solution →
  19. Q339 CBSE 2020
    If ​the point P divides the line ​segment ​joining the ​points and internally ​in ​the ratio of , then the coordinates of P are ____ .
    Show answer
    Step-by-step solution →
  20. Q340 CBSE 2020
    Find the coordinates of the ​point on x-axis ​which ​divides ​the line segment ​joining the points and ​in the ratio .
    Show answer
    The required point is .
    Step-by-step solution →