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JEE MATHEMATICS MCQ: TRANSFORMATION OF AXES
1
Easy
1 of 1
Application
+4 | -1
If first degree terms and constant term are to be removed from the equation then the origin must be shifted at the point
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Correct option: A
Option A ((1,-1)) is correct because it is the point where the origin must be shifted to remove the first-degree terms and the constant term.
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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
The point undergoes the following two successive transformation
(i) Reflection about the line
(ii) Translation through a distance 2 units along the positive -axis
Then the final coordinates of the point are
(i) Reflection about the line
(ii) Translation through a distance 2 units along the positive -axis
Then the final coordinates of the point are
