The length and breadth of a rectangle are 12 cm and 5 cm respectively, find the diagonal.
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Answered by
2
Answer:
Diagonal= √length square + breadth square
144 + 25
√169
13
Answered by
2
AnSwer -:
Diagonal of rectangle-: 13 cm
_______________________________
______________________________
Explanation-:
Diagonal of rectangle-:
“D = √(l^2 + b^2)”
D = Diagonal
L = length
B = breadth
______________________________
Given,
Length of rectangle-: 12 cm
Breadth of rectangle-: 5 cm
To find,
Length of diagonal of rectangle
______________________________
Diagonal of rectangle-:
“D = √(l^2 + b^2)”
D = Diagonal = ??
L = length = 12 cm
B = breadth = 5 cm
Now,
√(12^2 + 5^2)
√ 144 + 25
√ 169
= 13
Hence ,
Diagonal of rectangle-: 13 cm
_______________________________
Rectangle-: A 4-sided flat shape with
straight sides where all interior angles
are right angles (90°). Also opposite
sides are parallel and of equal length.
_____________________________
Diagonal of rectangle-: 13 cm
_______________________________
______________________________
Explanation-:
Diagonal of rectangle-:
“D = √(l^2 + b^2)”
D = Diagonal
L = length
B = breadth
______________________________
Given,
Length of rectangle-: 12 cm
Breadth of rectangle-: 5 cm
To find,
Length of diagonal of rectangle
______________________________
Diagonal of rectangle-:
“D = √(l^2 + b^2)”
D = Diagonal = ??
L = length = 12 cm
B = breadth = 5 cm
Now,
√(12^2 + 5^2)
√ 144 + 25
√ 169
= 13
Hence ,
Diagonal of rectangle-: 13 cm
_______________________________
Rectangle-: A 4-sided flat shape with
straight sides where all interior angles
are right angles (90°). Also opposite
sides are parallel and of equal length.
_____________________________
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