The diagonals of a rhombus are ______(a) perpendicular to each other(b) perpendicular bisector of each other(c) bisector of each other(d) perpendicular trisector of each otherI have been asked this question in class test.My query is from Special Cases in Polygons in chapter Quadrilaterals of Mathematics – Class 8

The diagonals of a rhombus are ______(a) perpendicular to each other(b

1.	The diagonals of a rhombus are ______(a) perpendicular to each other(b) perpendicular bisector of each other(c) bisector of each other(d) perpendicular trisector of each otherI have been asked this question in class test.My query is from Special Cases in Polygons in chapter Quadrilaterals of Mathematics – Class 8
Answer» The CORRECT option is (b) perpendicular BISECTOR of each other For explanation I would say: As we know that rhombus is a special type of polygon where all the angles MEASURE ACUTE angle and all the sides of the polygon are equal in length. The diagonals of rhombus have the property that they are perpendicular bisectors of each other i.e. they meet each other at right angle and bisect each other.

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