Question

A point lies on the positive direction of x-axis at a distance of 3 unit from the y-axis. It is made to slide along the x-axis and its new position is on the negative direction of x-axis, at the same distance from the y-axis, as it was in the original positive. Then, the coordinate of its new position are​

Answer 1

Answer:

Ans: -3/0

Step-by-step explanation:

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Answer 2

Given : A point lies on the positive direction of x-axis at a distance of 3 unit from the y-axis.

It is made to slide along the x-axis and its new position is on the negative direction of x-axis, at the same distance from the y-axis, as it was in the original positive.

To Find : the coordinate of its new position are​

Solution:

A point lies on the positive direction of x-axis at a distance of 3 unit from the y-axis.

It is made to slide along the x-axis and its new position is on the negative direction of x-axis, at the same distance from the y-axis, as it was in the original positive.

Hence Distance of final point is 3 unit from y axis

Point on x axis is  of form ( x , 0)

Distance of (x , 0) from y axis is  | x |

 | x | = 3

=> x = ± 3

Points are ( 3 , 0) and ( - 3 , 0)

(3, 0) is on +ve x axis hence initial position

(-3, 0) is on negative x axis Hence final position

So coordinate of its new position are​ (-3, 0)

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