Length of the diagonal AC and BD of a rhombous are 6 and 8 respectively. Find the length of each side of the rhombus
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3^2 + 4^2 = BC^2
9+16= BC^2
25=BC^2
5=BC
Since one side of rhombus is 5 cm and all sides of a rhombus are equal
AB=5cm
BC=5cm
CD=5cm
DA=5cm
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Hi Friend, I hope my answer helps you.
AC = 6 units
BD = 8 units
AC⊥BD
Let the point of intersection of AC and BD be O.
AO = OC = 3 units
BO = OD = 4 units
In Δ AOD,
AO = 3 units
DO = 4 units
∠AOD = 90°
According to the pythagoras theorem,
Hy^2 = P ^2 + B^2
∴(AD)^2 = 3^2 +4^2
AD = √9+16
= √25
= 5 units
∴Length of each side of the rhombus = 5 units.
ANSWER : 5 units.
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