Condition for a Point to Be on the Directrix

Rarely Tested

Condition for a Point to Be on the Directrix

For:

$$y^2=4ax$$

the directrix is:

$$x=-a$$

Hence a point $$(x_1,y_1)$$ lies on the directrix if:

$$x_1=-a$$

Usage

- Used in problems involving the directrix or points equidistant from the focus and directrix.

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