If the image of a point P is P itself, then P is an ___ point.

$[1 m a r k]$

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Solution

Any point that remains unaltered under a given transformation is called an invariant point.

So, P is an invariant point.
$[1 m a r k]$

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If the image of a point P is P itself, then P is an ___ point.

Question 70

In the figure, the point C is the image of point A in line $l$ and line segment BC intersects the line $l$ at P.

(a) Is the image of P in line $l$ the point P itself?

(b) Is PA = PC?

(d) Is P that point on the line $l$ from which the sum of the distances of points A and B is minimum?

(- 1, 2)

4 x + 3 y - p = 0

(3, 5)

p

[2 M a r k s]

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