Math, asked by vijayalakshmiraviv, 16 days ago

If the perpendicular distance of a point M from x-axis is 8 units and the foot of perpendicular lies on the y-axis, at a distance of 5 units from origin. Then, find all the possible coordinates of point M.​

Answers

Answered by amitnrw
1

Given : If the perpendicular distance of a point M from x-axis is 8 units and the foot of perpendicular lies on the y-axis, at a distance of 5 units from origin.

To find :  all the possible coordinates of point M

Solution:

perpendicular distance of a point M from x-axis is 8 units

Hence Point  M Lies on the line

y = ± 8

foot of perpendicular lies on the y-axis, at a distance of 5 units from origin.

Hence lies at   y = ± 5

Looks like there is some mistake in Data

If the foot of perpendicular lies on the x -axis, at a distance of 5 units from origin.

x = ±5

Hence possible point ( 5 , 8) , ( 5 , - 8)  , ( - 5 , 8) and ( - 5 , - 8)

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