The area of rhombus is 2140m² and one of the diagnols is 164 m. Find the length of the other diagnols
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1
Formula of Area of Rhombus =
\frac{1}{2}\times\:Product\:of\:its\:diagonals
2
1
×Productofitsdiagonals
Given Area = 2140 m^2m
2
Length of 1 Diagonal(p) = 164 m
We have to find the length of 2nd Diagonal. Let it be q.
Therefore,
Area of Rhombus = 2140m^2m
2
\frac{1}{2}\times\:p\times\:q
2
1
×p×q = 2140
\frac{1}{2}\times\:164\times\:q
2
1
×164×q = 2140
164\times\:q\:=\:2140\times\:2164×q=2140×2
q\:=\:\frac{2140\times\:2}{164}q=
164
2140×2
q\:=\:26.097(approx.)q=26.097(approx.)
Hence, Required answer is 26.097m
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