The translated vertices of the rhombus are: K(-1,-3), L(3,-1), M(1,-5) and N(-3,-7)
The rhombus is a parallelogram which has all sides equal. the diagonals of a rhombus bisect at right angles. the difference between a rhombus and a square is that none of the angles of a rhombus are 90°.
To translate a figure with given co-ordinates into another figure with a particular translation we simply add or subtract the given values from the coordinates of the available points.
Given co-ordinates of Rhombus are K(-3, 2),L(1, 4),M(-1 ,0)and N(-5, -2).
The translation is given as (x,y) → (x+2, y-5)
So we calculate the coordinates as:
The translated co-ordinate K(-3, 2)→ K'(-1,-3)
The translated co-ordinate L(1, 4)→ L'(3,-1)
The translated co-ordinate M(-1 ,0)→ M'(1,-5)
The translated co-ordinate N(-5, -2)→ N'(-3,-7)
Hence the co-ordinates of rhombus translated by (x,y) → (x+2, y-5) are K(-1,-3), L(3,-1), M(1,-5) and N(-3,-7).
To learn more about Rhombus visit:
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