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JEE MATHEMATICS MCQ: TRANSFORMATION OF AXES
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In order to remove first degree terms from the equation the origin is shifted at the point
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Correct option: A
Option A ((-2, 1)) is correct because shifting the origin to this point removes the first-degree terms from the given equation.
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If first degree terms and constant term are to be removed from the equation then the origin must be shifted at the point
The pedal points of a perpendicular drawn from origin on the line , is
In order to remove -term from the equation the coordinate axes must be rotated through an angle
For which of the following value of , the slope of the line (where ) is .
If the origin is shifted to the point without rotation, then the equation becomes -
The coordinates of the point where origin should be shifted so that the equation will not contain term in and the constant term, are
