Math, asked by Anonymous, 4 months ago

help kldo....

..
.
....

.....

it's 64,000 .

Attachments:

Answers

Answered by kushagra1202
2

Answer:

18m by 14m......

hope it helps

Answered by ImperialGladiator
152

{\blue{\underline{\underline{\purple{\textsf{\textbf{Answer : }}}}}}}

Dimensions of the rectangular park :

◩ length = 90 metres.

◩ breadth = 70 metres.

{\blue{\underline{\underline{\purple{\textsf{\textbf{Explanation : }}}}}}}

Given that,

  • The length and breadth of a rectangular park is in ratio 9 : 7.
  • The total cost of fencing the park is ₹64,000 m² at the rate of ₹200/m²

Here,

  • It is given the rate of fencing and the total amount spent on fencing is given.

So,

Perimeter of the rectangular park :

\sf \longrightarrow \frac{Total \: amount \: spend \: on \: fencing}{Rate \: of \: fencing}

Therefore,

Perimeter = \sf \frac{64,0\cancel{00}}{2\cancel{00}}

 \sf \to \:  \frac{640}{2}  \\

\sf \to \: 320m

  • Now we got perimeter as 320metres

Further solving,

Assuming :

l (length) = 9x

b (breadth) = 7x

Again,

 \sf  \: 320 = 2(l + b) \\

\sf \:320 = 2(9x + 7x) \\

\sf  \:320 = 2(16x) \\

\sf  \:320 = 32x \\

\sf  \:x = 10m

Therefore dimensions are :

➡ length = 9x = 90metres.

➡ breadth = 7x = 70 metres.

Similar questions