The diagonals of a rhombus measure 16 cm and 30 cm. Find its perimeter.
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Step-by-step explanation
Let us assume that ABCD is rhombus with diagonal 16 cm and 30cm.
And let O be the point where both diagonal intersect .
Si
In ∆AOB
By Pythagoras theorem
(AB)^2=(AO)^2+(BO)^2
We know that AO =8cm and BO=15cm
SO
(AB)^2=(8×8)+(15×15)
(AB)^2=64+225
(AB)^2=289
taking square root on bith side
AB=17cm
So we know that all sides of Rhombhus are equal
Hence its perimeter is 4s
Mean 4×17
That is 68cm.
Hence perimeter of Rhombhus is 68cm.
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