find the perimeter of rhombus find the perimeter of rhombus the length of whose diagonals are 16 and 13 cm
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16
G I V E N :
- The length of diagonals of rhombus are 16 and 13 cm.
T O F I N D :
- The Perimeter of rhombus = ?
S O L U T I O N :
Given the length of two diagonals of rhombus, Let the two diagonals be x and y. Perimeter of the rhombus is given by :
- Perimeter of rhombus = 2√x² + y²
The values of the diagonals provided by the question are x = 16 cm, y = 13 cm, thus the perimeter is:
→ Perimeter of rhombus = 2√16² + 13²
→ Perimeter of rhombus = 2√256 + 169
→ Perimeter of rhombus = 2√425
→ Perimeter of rhombus = 2 × 20.6
→ Perimeter of rhombus = 41.2 cm
Therefore,the perimeter of rhombus is 41.2 cm.
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Extra Shots :-
- Volume of cylinder = πr²h
- T.S.A of cylinder = 2πrh + 2πr²
- Volume of cone = ⅓ πr²h
- C.S.A of cone = πrl
- T.S.A of cone = πrl + πr²
- Volume of cuboid = l × b × h
- C.S.A of cuboid = 2(l + b)h
- Volume of sphere = 4/3πr³
- Surface area of sphere = 4πr²
- Volume of hemisphere = ⅔ πr³
- C.S.A of hemisphere = 2πr²
- T.S.A of hemisphere = 3πr²
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Answered by
24
Solution
Given ,
- a rhombus is having diagonals 16cm and 13cm .
To find ,
- we have to find the perimeter of the Rhombus .
We know that ,
- to find the perimeter of a rhombus we have to use the formula
=> perimeter of rhombus = 2√x^2 + y^2
So , here let X=16cm and y=13cm .
- putting the values in the formula we get an equation ; 2√16^2+13^2
solving this we get ;
=> 2√16^2+13^2
=> 2√256 +169
=> 2√425
=>2×20•6
=> 41.2 cm
The perimeter of the Rhombus is 41.2 CM .
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