Asked by Roygbiv
A festivals being planned. The planners need to enclose to adjacent 200 M^2 areas with fencing. They have budgeted $1000 for fencing. Fencing currently cost $10/meter. The diagram of the area is as follows:
1. Write an equation representing the total length of fence, L, needed in terms of the dimensions, X and Y, of the fence.
2.right in equation representing the total area of the venue in terms of the dimensions.
3. Showing your work, state what is a planners can afford the fencing on their budget.
Answers
Answered by
KentG
Assuming the area is square or rectangular: L=2x+2y
Area is given to be 200 so 200=x*y
The most efficient area is the a square with side lengths the square root of 200, 14.14 meters. This gives a total perimeter of 56.57 meters and a total cost of $565.87, which is within budget.
This is unrelated, but the largest area they could have with the budget is 625m^2.
Area is given to be 200 so 200=x*y
The most efficient area is the a square with side lengths the square root of 200, 14.14 meters. This gives a total perimeter of 56.57 meters and a total cost of $565.87, which is within budget.
This is unrelated, but the largest area they could have with the budget is 625m^2.
There are no AI answers yet. The ability to request AI answers is coming soon!
Submit Your Answer
We prioritize human answers over AI answers.
If you are human, and you can answer this question, please submit your answer.