Home
Class 12
MATHS
The perpendicular distance of the point ...

The perpendicular distance of the point (1,1,0) from the z-axis is -

A

`sqrt(2)` units

B

`4.18` units

C

9 units

D

`sqrt(13` units

Text Solution

Verified by Experts

The correct Answer is:
A
Promotional Banner

Topper's Solved these Questions

  • STRAIGHT LINE IN THREE DIMENSINAL SPACE

    CHHAYA PUBLICATION|Exercise Sample Questions for Competitive Examination|19 Videos
  • STRAIGHT LINE IN THREE DIMENSINAL SPACE

    CHHAYA PUBLICATION|Exercise Sample Questions for Competitive Examination|19 Videos
  • SIGNIFICANCE OF DERIVATIVE AS RATE OF CHANGE

    CHHAYA PUBLICATION|Exercise SAMPLE QUESTIONS FOR COMPETITVE EXAMINATION|20 Videos
  • TANGENT AND NORMAL

    CHHAYA PUBLICATION|Exercise ASSERTION-REASON TYPE|2 Videos

Similar Questions

Explore conceptually related problems

The perpendicular distance of the points (1,0,0) from the y-axis is -

The perpendicular distance of the point (1,2,3) from the x-axis is -

The perpendicula distance of the points (1,1,1) from the x-axis is -

choose the correct alternative :(viii) the perpendicular distance of the point(1,2,3,) from the x-axis is -

In three dimensional spaces, the perpendicular distance of the point p (x,y,z) from the Y-axis is-

Find the perpendicular distance of the point (4,-1) from the straight line throught the points (1,1) and (-11,-4).

Find the equation of the plane passing through the point (1,2,1) and perpendicular to the line joining the points (1,4,2) and (2,3,5). Also find the coordinates of the foot of the perpendicular and the perpendicular distance of the point (4,0,3) from the above found plane.

Find the perpendicular distances of the point ( 2 ,3 , 4) from the z coordinate axes .

Find the perpendicular distances of the point (2,1) from the lines 8x+6y=17 and 4x+3y+1=0 and hence find the distance between the given lines.

Find the perpendicular distances of the point (2,3,4) from the coordinates axes

CHHAYA PUBLICATION-STRAIGHT LINE IN THREE DIMENSINAL SPACE -Exercise 4A
  1. Determine whether the following pair of lines intersect or not : (i)...

    Text Solution

    |

  2. The perpendicular distance of the points (1,0,0) from the y-axis is -

    Text Solution

    |

  3. The perpendicular distance of the point (1,1,0) from the z-axis is -

    Text Solution

    |

  4. The perpendicula distance of the points (1,1,1) from the x-axis is -

    Text Solution

    |

  5. The perpendicular distance of the point (1,2,3) from the x-axis is -

    Text Solution

    |

  6. Find the distance of the point (1,0,0) from the line (x-1)/(2)=(y+1)/(...

    Text Solution

    |

  7. A(1,0,4), B(0,-11,3), C(2,-3,1) are three points and D is the foot of ...

    Text Solution

    |

  8. Find the length of the perpendicular drawn from the point (5,4,-1) to ...

    Text Solution

    |

  9. Let l(1),m(1),n(1),l(2),m(2),n(2)" and "l(3),m(3),n(3) be the durectio...

    Text Solution

    |

  10. Find the equation of the perpendicular drawn from the point P(-1,3,2) ...

    Text Solution

    |

  11. Find the equation of the line passing through the points A(0,6,-9) and...

    Text Solution

    |

  12. The shortest distance between the lines vec(r)=vec(a)+tvec(b) and vec(...

    Text Solution

    |

  13. The shortest distance between the lines vec(r)=vec(a)(1)+tvec(b)(1) an...

    Text Solution

    |

  14. The condition for intersecting the lines vec(r)=vec(a)(1)+tvec(b)(1) a...

    Text Solution

    |

  15. The condition for collinearity for the two parallel lines vec(r)=vec(a...

    Text Solution

    |

  16. The lines vec(r)=hat(i)+t(5hat(i)+2hat(j)+hat(k)) and vec(r)=hat(i)+s(...

    Text Solution

    |

  17. The shortest distance (in units) between the lines vec(r)=(hat(i)+2hat...

    Text Solution

    |

  18. Find the shortest distance between the two lines whose vector equation...

    Text Solution

    |

  19. Find the shortest distance between the two lines whose vector equation...

    Text Solution

    |

  20. Find the shortest distance between the two lines whose vector equation...

    Text Solution

    |