Distance of a Point from Coordinate Axes
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The perpendicular distance from (1, 2) to the straight line 12x+5y=7 is
15/13
12/13
5/13
7/13
The shortest distance of the point (a, b, c) from the x-axis is
[MP PET 1999; DCE 1999]
√(a2+b2)
√(b2+c2)
√(c2+a2)
√(a2+b2+c2)
The distance of the point (4, 3, 5) from the y-axis is
[MP PET 2003]
√34
√5
√41
√15
Perpendicular distance of the point (3, 4, 5) from the y-axis, is [MP PET 1994, Pb. CET 2002]
√34
√41
4
5
Distance of the point (1, 2, 3) from the co-ordinate axes are
√5, √13, √10
√13, √10, √5
1√13, 1√10, 1√5
13, 10, 5
- (length of major axis)
- (length of major axis)
- (length of major axis)
- Length of major axis
If the sum of the squares of the distance of a point from the three co-ordinate axes be 36, then its distance from origin
6
3√2
2√3
None of these
If the sum of the squares of the distance of a point from the three co-ordinate axes be 36, then its distance from origin
6
3√2
2√3
None of these
If the graph of y=3x2+2√bx+5 does not touch x-axis , which of the following is true?
b > 15
b > 50
b < 15
b < 50
Perpendicular distance of the point (3, 4, 5) from the y-axis, is [MP PET 1994, Pb. CET 2002]
√34
√41
4
5
Find the distance from to each of the following:
The axis
The distance of the point (4, 3, 5) from the y-axis is
[MP PET 2003]
√34
√5
√41
√15