It is given that the lengths of OA and OC are equal. The point symmetric to point C with respect to the point O is ___

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Solution

The correct option is A
A

Symmetric points are always equidistant from the line of symmetry.

The points A and C are equidistant from the point O. In other words, the distance of point A from O is the same as that of point C from O.
OA = OC

$∴$ The point symmetric to point C is A.

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\vec{O A} + \vec{O B} + \vec{O C} = \vec{O D} + \vec{O E} + \vec{O F}

It is given that the lengths of OA and OC are equal. The point symmetric to point C with respect to the point O is ___

Given that the two lines are mutually perpendicular and OA = OB, which of the following is/are true?

A

B (4, - 1)

A B

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