Answer
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Hint: We know that the rectangle has a property that the opposite sides of the rectangle are equal and all angles are 90 degrees. And also we can say that all sides of a rectangle are perpendicular to each other.
Complete step by step solution: Here given that :
DC = 20 meters
BC = 10 meters
And we know that by the property of rectangle –
DC = AB and BC = AD
Therefore, AB = 20 meters and AD = 10 meters
Now, total sum of its side= AB+BC+CD+DA
= ( 20+10+20+10 ) meters
= 60 meters
Hence, option (C) is correct.
Note: Sum of sides of rectangle is known as perimeter and to find the perimeter of rectangle there is a formula :
Perimeter of rectangle =$2 \times (length + breadth)$
Length is the longest side of the rectangle and Breadth is the smallest side of the rectangle.
( Here in this question
Length = AB = CD = 20 meters
And
Breadth = BC = AD = 10 meters
Therefore,
Perimeter of rectangle ABCD = $2 \times ( 20+10 ) $meters
= $2 \times 30 $ meters
60 meters.)
Complete step by step solution: Here given that :
DC = 20 meters
BC = 10 meters
And we know that by the property of rectangle –
DC = AB and BC = AD
Therefore, AB = 20 meters and AD = 10 meters
Now, total sum of its side= AB+BC+CD+DA
= ( 20+10+20+10 ) meters
= 60 meters
Hence, option (C) is correct.
Note: Sum of sides of rectangle is known as perimeter and to find the perimeter of rectangle there is a formula :
Perimeter of rectangle =$2 \times (length + breadth)$
Length is the longest side of the rectangle and Breadth is the smallest side of the rectangle.
( Here in this question
Length = AB = CD = 20 meters
And
Breadth = BC = AD = 10 meters
Therefore,
Perimeter of rectangle ABCD = $2 \times ( 20+10 ) $meters
= $2 \times 30 $ meters
60 meters.)
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