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Retaining the directions of axes , the o...

Retaining the directions of axes , the origin is shifted at (a,b), find (a,b) , given that the point (-2,3) lies on the new x - axis and the point (-3,2) lies on the new y-axis .

Text Solution

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The correct Answer is:
`-3=0+aor,a=-3`
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Retaining the directions of axes , the origin is shifted to (h,k) , find (h,k) , given that the point (3,-1) lies on the new x - axis and the point (-2,4) lies on the new y - axis .

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Knowledge Check

  • When the origin is shifted (retaining the direction of the axis) at the point (-5,9) ,then the coordinates of the point (3,4) will be -

    A
    `(-8,-5)`
    B
    `(-8,5)`
    C
    `(8,-5)`
    D
    `(8,5)`

  • If each of the points (x_1, 4), (-2,y_1) lies on the line joining the points (2, -1), (5, -3), then the points P(x_1, y_1) lies on the line :

    A
    6 (x + y) - 25 = 0
    B
    2x + 6y + 1= 0
    C
    2x + 3y - 6 = 0
    D
    6 (x + y) + 25 = 0

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