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LiRa [457]
3 years ago
5

You have 500 ft of fencing all rolled up and you want to make a rectangular playground area for your son. What are the dimension

s of the largest playground you could build?
Mathematics
2 answers:
alex41 [277]3 years ago
6 0
The largest area would be a square with 125 ft of fencing on each side.

Hope this helps
bixtya [17]3 years ago
3 0
The answer Fam Is..........Start with the perimeter: 500 = 2*base+2*height 250 = base+height base = 250 - height Therefore: Area = (250-height)*height Area = (250 - height)(height) Area = 250*height - height^2 When the derivative is 0, there is a maximum or a minimum: dA/dh = 250 - 2*height 0 = 250 - 2*height height = 125 To confirm this is a maximum, check that the second derivative is negative: d2A/d2h = -8 Therefore, this is a maximum. height = 125 base = 250 - height base = 125 Largest playground: 125x125
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The football team is selling hats to raise $425 for a trip they have $175 already if the team member sell the hats for $12 each
xz_007 [3.2K]

Answer:

The minimum number of hats which team need to sell t make enough money for the trip is 21 .

Step-by-step explanation:

Given as :

The money which team needs for the trip = $ 425

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So, The rest money which team need = $ 425 - $ 175 = $ 250

Now, The sell price for the hats = $ 12

Let The minimum number of hats which team need to sell = x

So, According to question

∵ The rest money which team need = $ 250

The selling price of each hats = $ 12

Or,  The minimum number of hats which team need to sell = \dfrac{\textrm Rest money which team needs}{\textrm The selling price of each hats}

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Hence The minimum number of hats which team need to sell t make enough money for the trip is 21 . Answer

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