A serene image of a rectangular horse ranch with dimensions specified by a foot scale present in the image: the ranch is encapsulated within a wooden fence that stretches 450 meters (represented without including any text measurement) and its width is roughly 80 meters. The ranch is lush, verdant and dotted with brown horses lazily grazing through bright daylight. To provide a sense of relativity and measurements, some common objects like trees, bales of hay and a horse cart can be seen scattered at suitable distances.

The fence around a rectanglular horse ranch is 450 meter long . If ranch is 80 meter wide, find its area.

the total length of the fence is 450 m

2L + 2W = perimeter

2l + 2w = 450
2l + 160 = 450
2l = 290
l = 145

area = (145)(80)
= 11,600 m^2

11600

the total length of the fence is 450 m

2L + 2W = perimeter

2l + 2w = 450
2l + 160 = 450
2l = 290
l = 145

area = (145)(80)
= 11,600 m^2

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Length of the ranch = 4️⃣5️⃣0️⃣m

Breadth of the ranch=8️⃣0️⃣m
Area of a rectangle. =2(L➕B)
=2(4️⃣5️⃣0️⃣➕8️⃣0️⃣)
=2(5️⃣3️⃣0️⃣)
=1️⃣,1️⃣6️⃣0️⃣ans.

The ranch is 80 meter wide so 80 meter is its breadth and it is 450 meter long so its length is 450 meter

Area of rectangle=length×breadth
Length=450meter
Breadth=80meter
450×80=36000 sq.m
Ans=36000sq.m