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To calculate the length and breadth of the rectangular field, we can use the formula for the perimeter of a rectangle, which is:
Perimeter = 2 * (Length + Breadth)
Given that the perimeter is 400 meters and the length is 26 meters more than the breadth, we can set up the following equation:
400 = 2 * (Breadth + Breadth + 26)
Simplifying this, we get:
400 = 2 * (2 * Breadth + 26)
400 = 4 * Breadth + 52
400 - 52 = 4 * Breadth
348 = 4 * Breadth
Breadth = 348 / 4 = 87 meters
Now, the length is:
Length = Breadth + 26 = 87 + 26 = 113 meters
So, the length of the field is 113 meters, and the breadth is 87 meters. If you have any other queries or need guidance on colleges or courses, feel free to ask or visit our website!
Question : The area of a rectangular field is 480 m2. If the length is 20% more than the breadth, then the length of the rectangular field is:
Option 1: 30 m
Option 2: 20 m
Option 3: 24 m
Option 4: 27 m
Question : The length and breadth of a rectangular field in the ratio of $7:4$. A path $4\operatorname{ m }$ wide running all around outside has an area of $416\operatorname{ m^2 }$. The breadth (in $\operatorname{m }$) of the field is:
Option 1: 28
Option 2: 14
Option 3: 15
Option 4: 16
Question : The length and breadth of a rectangular field are in the ratio of 4 : 3. If the perimeter of the field is 70 m, then what will be the breadth (in metres)?
Option 1: 12
Option 2: 15
Option 3: 18
Option 4: 24
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