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प्रश्न
So Anar also tried many different ways to make a boundary for 800 square meters of land.
He made rectangles A, B, and C of different sizes. Find out the length of the boundary of each. How much gold wire will he get for these rectangles?
- A
Gold wire for A = _________ metres - B

Gold wire for B = _________ metres - C
Gold wire for C = __________ metres
But then Anar made an even longer rectangle... See how long!
- D

So he will get __________ metres of gold wire!!
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उत्तर
Area of 30 m × 20 m rectangle = 600 square metres
Its area is larger than the area of the first rectangle.
The other rectangles that he can make with 100 metres of wire are
40 m × 10 m,
48 m × 2 m,
49 m × 1 m,
45 m × 5 m
- A

As the area of a rectangle, A is shown as 40 m × 20 m.
So, the length of rectangle = 40 m
Width of rectangle = 20 m
Gold wire for A
= 40 + 20 + 40 + 20
= 120 metres - B
As the area of rectangle B is shown as 80 m × 10 m.
So, the length of rectangle = 80 m
Width of rectangle = 10 m
Gold wire for B
= 80 + 10 + 80 + 10
= 180 metres - C

As the area of rectangle C is shown as 800 m × 1 m.
So, the length of rectangle = 800 m
Width of rectangle = 1 m
Gold wire for C
= 800 + 1 + 800 + 1
= 1602 metres - D

As the area of rectangle D is shown as 8000 m × 0.1 m.
So, the length of rectangle = 8000 m
Width of rectangle = 0.1 m
Gold wire for C
= 8000 + 0.1 + 8000 + 0.1
= 16000 + 0.2
= 16000.2 metres.
So, he will get 16000.2 metres of gold wire!!
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संबंधित प्रश्न
The principle of ‘parallax’ in section 2.3.1 is used in the determination of distances of very distant stars. The baseline AB is the line joining the Earth’s two locations six months apart in its orbit around the Sun. That is, the baseline is about the diameter of the Earth’s orbit ≈ 3 × 1011m. However, even the nearest stars are so distant that with such a long baseline, they show parallax only of the order of 1” (second) of arc or so. A parsec is a convenient unit of length on the astronomical scale. It is the distance of an object that will show a parallax of 1” (second) of arc from opposite ends of a baseline equal to the distance from the Earth to the Sun. How much is a parsec in terms of meters?
Just as precise measurements are necessary in science, it is equally important to be able to make rough estimates of quantities using rudimentary ideas and common observations. Think of ways by which you can estimate the following (where an estimate is difficult to obtain, try to get an upper bound on the quantity):
the number of strands of hair on your head
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||
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