What is the smallest number of squares that must be added so that the line PQ becomes a line of symmetry?

Question

What is the smallest number of squares that must be added so that the line PQ becomes a line of symmetry-5384

Toppr Admin · Accepted Answer

-Line of symmetry is defined as it divides the figure into two equal mirror halves-From the above figure we can say that 4 number of squares must be added so that the line PQ becomes a line of symmetry-Hence the correct answer is option C-

What is the smallest number of squares that must be added so that the line PQ becomes a line of symmetry?

$5$
$3$
$8$
$4$

.Line of symmetry is defined as it divides the figure into two equal mirror halves.
From the above figure we can say that $4$ number of squares must be added so that the line PQ becomes a line of symmetry.
Hence the correct answer is option C.

What is the smallest number of squares that must be added so that the line PQ becomes a line of symmetry?5384

.Line of symmetry is defined as it divides the figure into two equal mirror halves.From the above figure we can say that 4 number of squares must be added so that the line PQ becomes a line of symmetry.Hence the correct answer is option C.

What is the smallest number of squares that must be added so that the line PQ becomes a line of symmetry?

$5$
$3$
$8$
$4$

.Line of symmetry is defined as it divides the figure into two equal mirror halves.
From the above figure we can say that $4$ number of squares must be added so that the line PQ becomes a line of symmetry.
Hence the correct answer is option C.