the length of the diagonal of rhombus 16cm and 12cm respectively. find the length of each of its sides
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Answered by
8
Since diagonals bisect each other at 90°.
So side^2 = (d1/2)^2 + (d2/2)^2
Side ^2 = (16/2)^2 + (12/2)^2
Side^2 = 8^2 + 6^2
Side^2 = 64 + 36
Side^2 = 100
Side = 10 cm.
Hope it's helpful to u.
So side^2 = (d1/2)^2 + (d2/2)^2
Side ^2 = (16/2)^2 + (12/2)^2
Side^2 = 8^2 + 6^2
Side^2 = 64 + 36
Side^2 = 100
Side = 10 cm.
Hope it's helpful to u.
Kkuwar007:
its right
Answered by
1
Let us suppose that there is a rhombus ABCD IN which AC=16cm and BD=12cm and they are intersecting at O
Now,
we know that O will bisect the diagonals at 90°
by using pythogoras theorem
we found the the side measures 12cm
therefore sides of the rhombus is 10cm
Now,
we know that O will bisect the diagonals at 90°
by using pythogoras theorem
we found the the side measures 12cm
therefore sides of the rhombus is 10cm
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