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28. Introduction to 3-D Coordinate Geometry
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Q1 of 84 Page 28

Write the distance of the point P(2, 3, 5) from the xy-plane.

Given: Points P(2, 3, 5)


To find: the distance of the point P from xy-plane


As we know z = 0 in xy-plane.


The shortest distance of the plane will be the z-coordinate of the point


Hence, the distance of point P from xy-plane is 5 units


More from this chapter

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15

Given that P(3, 2, -4), Q(5, 4, -6) and R(9, 8, -10) are collinear. Find the ratio in which Q divides PR.

16

Find the ratio in which the line segment joining the points (4, 8, 10) and (6, 10, -8) is divided by the yz-plane.

2

Write the distance of the point P(3, 4, 5) from the z-axis.

3

If the distance between the points P(a, 2, 1) and Q(1, -1, 1) is 5 units, find the value of a.

Questions · 84
28. Introduction to 3-D Coordinate Geometry
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