Math, asked by neetusubba74150, 20 days ago

Think and Answer 1. For what value of the unknown, will the length of the boundary of the given fields be 1320 metra 2x metre x metre x metre x metre x matre 4x metre 3x metre (a) ( b)​
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Answered by abhisirsat
0

Answer:

ok done you are in higher classes

Answered by veerapushkar
0

Answer:

1. x = 440/pi meters and 2. x = 330/pi meters.

Step-by-step explanation:

1. The given boundaries can be obtained by dividing the field into 4 semi-circles's perimeter of radius of 1 1.5x meter, and 3 0.5x meter. Sum of the perimeters of the semi-circles curved length is equal to given boundary.

curved line perimeter of semi-circle =

\pi \times r

where r is the radius

So,

(\pi \times  \frac{3x}{2} ) +( 3 \times \pi \times  \frac{1x}{2} ) = 1320 \\  \frac{3\pi \: x}{2}  +  \frac{3\pi \: x}{2}  = 1320 \\ 3\pi \: x = 1320 \\ x =  \frac{1320}{3\pi}  =  \frac{440}{\pi} meters

2.The given boundaries can be obtained by dividing the field into 4 semi-circles's perimeter of radius of 1 2x meter, 1 x meter, and 2 0.5x meter. Sum of the perimeters of the semi-circles curved length is equal to given boundary.

curved line perimeter of semi-circle =

\pi \: r

where r is the radius

So,

(\pi \times 2x) + (\pi \times x) + (2 \times \pi \frac{x}{2} ) = 1320 \\ 2\pi \: x + \pi \: x + \pi \: x = 1320 \\ 4\pi \: x = 1320 \\ x =  \frac{1320}{4\pi}  =  \frac{330}{\pi} meters

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