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ad-work [718]
3 years ago
5

Justin wants to use 376 ft of fencing to fence off the greatest possible rectangular area for a garden. What dimensions should h

e use? what will be the area of the garden?
a. 89 x 99; 8811 ft
b. 92x 96; 8832 ft
c. 94 x 94; 8836 ft
d. 93 x 95; 8835 ft
Mathematics
1 answer:
Anestetic [448]3 years ago
3 0
When the sides are the same legnth, that is max area
(I can find the max area with calculus but I don't think you know that)
so
if we assume that they are equal
L=W
376=perimiter
P=2(L+W)
376=2(L+W)
376=2(L+L)
376=2(2L)
376=4L
divide both sides by 4
94=L

the dimeintions are 94 by 94, if we mulipy we get 8836ft

C is answer


(note: for those people who say rectangles have to have different side legnths, that is incorrect because the requirement is 4 right angles, all squares are recangles, but not all rectangles are squares)

C is answer
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PLEASE HELP!!<br>What is the sum of the measures of the exterior angles of this triangle?
RideAnS [48]

282

Step-by-step explanation:

C=180-112=68

A=180-68-51=61

sum of exterior angles=112+119+51=282

4 0
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south high school has 85 students more than North High School. The total number for both schools is 1495. How many students are
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3 years ago
tickets were sold at four different gates. Gate D sold 24%. Gate A sold 36%. Gate C sold 14%. Gate B sold 26%. If 39 tickets wer
Drupady [299]

Answer:

150 tickets

Step-by-step explanation:

Given: Tickets sold at four different gates

           Gate B sold 26 % tickets

           Tickets sold at Gate B = 39

Let take x as total number of tickets sold at all four gates.

Now, using the value of gate B to find total number of tickets

∴ 26\% \times total\ ticket\ sold = 39

⇒ \frac{26}{100} \times x = 39

Next, cross multiply both side

⇒ x= \frac{39\times 100}{26} = 150\ tickets

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5 0
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6 0
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Suppose that a sequence is defined as follows.a₁ = -4, an=3an-1+7 for n&gt;2List the first four terms of the sequence.
maria [59]

The sequence is defined as

an = 3an - 1 + 7

This means that

a2 = 3(a(2 - 1) + 7

a2 = 3a1 + 7

From the information given ,

a1 = - 4

Thus,

a2 = 3 * - 4 + 7 = - 12 + 7

a2 = - 5

a3 = 3(a(3 - 1) + 7

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a3 = 3 * - 5 + 7 = - 15 + 7

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Thus, the first four terms of the sequence are

- 4, - 5, -

8 0
1 year ago
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