Question

the length of perpendicular PM AND PN and drawn from a point P, on x-axis and y-axis are of 3 and 2 units respectively find the coordinates of point P, M and N

Answer 1

For point P : the distance from x-axis implies y coordinate is 3 and distance from y-axis implies x coordinate is 2 => P(2,3)

For Points M and N : M(3,0) on x-axis
and N(0,2) on y-axis

Answer 2

Concept introduction:

Parallel lines in topology are collinear, continuous lines that don't cross at any point. In the same lobed space, parallel planes are any planes that never cross. Curves that are parallel to one another and maintain a predetermined minimum spacing do not touch or intersect.

Given:

Here it is given that the length of perpendicular $PM$ AND $PN$ and drawn from a point $P$.

To find:

We have to find  the coordinates of point $P, M$ and $N$.

Solution:

According to the question, For point $P :$ the distance from $x$-axis implies $y$coordinate is $3$ and distance from $y$-axis implies $x$ coordinate is $2 = > P(2,3)$

For Points $M$ and $N : M(3,0)$ on $x$-axis

and$N(0,2)$ on $y$-axis

Final answer:

Hence, the final answer of the question is $(3,0)$ and $(0,2)$.

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