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Area of a rectangle = length * breadth
For the area of the 2 roads ||el to the breadth
Area = 2 [ 48 * 2 ]
Area = 192 sq. m
For the area of the road ||el to the length
Area = [ 80 * 2 ]
Area = 160 sq. m
So, the total area of the 3 roads = 192 + 160 = 352 sq. m
But these roads will intersect forming 2 squares of 2m x 2m dimensions of area 4 sq. m each
So, the total area actually covered by the roads
= 352 - (2*4) = 344 sq. m
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2007-01-24 01:40:00
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answer #1
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answered by Preety 2
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First let us calculate the area of the road parallel to the length.
That would be = 80 * 2 = 160
Now let us do the same with one of the roads parallel to the breadth.
That would be = 48 * 2 = 96
Now since the two roads intersect, the are covered by the road parallel to the breadth would be less by the are covered in the intersection.
That would be = 2 * 2 = 4
The actual area covered by the road running parallel to the breadth without considering the area of intersection would be = 96 - 4 = 92
Since there are 2 such roads, the total area covered by the roads would be = 160 + 92 + 92 = 344 M^2
:-)
2007-01-24 03:37:46
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answer #2
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answered by plato's ghost 5
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Area of two roads passing parallel to the breadth = 48*2 = 96 m sq
area of one road parellel to the length = 2* 80 = 160
but a 8 m sq has been cut because both of the roads take that so
160+96-8=248 m sq
2007-01-24 04:49:16
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answer #3
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answered by Nijin K 2
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The two roads parallel to the breadth cover each 2*48=96m^2
The third road should cover 2*80=160m^2 if alone
From the total subtract the intersections because they are included each twice. Each is 2*2=4m^2
Total area = 2 * 96 + 160 - 2 * 4 = 344m^2
2007-01-24 01:43:15
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answer #4
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answered by Serban 2
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The two roads parallel to the breadth cover each 2*48=98m^2; the third road covers 2*80=160m^2-2*(4)=152m^2--where the subtraction is due to the intersection of the roads. Therefore, in all the roads cover 98+98+152=348m^2.
2007-01-24 01:31:14
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answer #5
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answered by bruinfan 7
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From information that you have provided, its too difficult to answer without knowing whether the three intersecting roads form a closed sturcture and if they do where exactly do they intersect each other. Assuming that they do form a closed structure at any one side of rectangular field and roads joining each other at thier end points the area would be 4sqm.
2007-01-24 01:39:12
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answer #6
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answered by Mau 3
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the area of the road is
2*48*2+2*80=
=192+160=
=352
however,there is 2 overlapped areas of which each is 2*2=4
so the total area of road is 352-4=348sq.m
2007-01-24 01:58:57
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answer #7
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answered by happyrabbit 2
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2*48*2+80*2-2*2*2
=192+160-8 = 344 m^2
2007-01-24 05:02:04
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answer #8
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answered by PCMCPPE 1
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It is 344 Sq Mt rs.
2007-01-24 02:03:46
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answer #9
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answered by surender p 2
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344 sq. meter.
2007-01-24 01:31:13
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answer #10
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answered by Anonymous
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