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qwelly [4]
3 years ago
8

A cow is tethered to one corner of a rectangular barn, 10 feet by 20 feet, with a rope that is 80 feet long. What is the maximum

grazing area?

Mathematics
1 answer:
shutvik [7]3 years ago
8 0
If the <span>rectangular barn is 10 feet by 20 feet and the cow can go upto 80 feet


maximum grazing area = area of barn = 10 * 20 = 200 ft^2</span>
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A store allows customers to fill their own bags of candy, terri decides she only wants jelly beans and chocolate drops. jelly be
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Jelly beans - $0.98 per pound
chocolate drops - $0.67 per pounds
terri's bag = 2.1 pounds and $1.56

p = represents the pounds jelly beans.
c = represents the pounds in chocolate drops

p + c  = 2.1
0.98p + 0.67c = 1.56

c = 2.1 - p  ; number of pounds of chocolate drops

0.98p + 0.67(2.1 - p) = 1.56
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3 years ago
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Find the similiar triangles and write the similarity statement.
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8 0
4 years ago
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suppose the depth of the tide in a certain harbor can be modeled by y = 20 + 5 cos (pi/6 t), where y is the water depth in feet
Rom4ik [11]

Answer:

- high tide occurs at 12 noon and 12 midnight

- Low tide occurs at 6 a.m and 6 p.m

- maximum depth value = 20 ft

- Minimum depth value = 15 ft

Step-by-step explanation:

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y = 20 + 5 cos (πt/6)

We are told that t = 0 represents 12:00 midnight.

This is high tide because at t = 0, the cos function will be at it's maximum value of 1 since cos 0 = 1.

Max depth value is;

y = 20 + 5(0)

y = 20 ft

Minimum depth value will be the low tide and it will be when the cos function is equal to -1.

Thus;

y = 20 + 5(-1)

y = 15 ft

Since t represents number of hours and since at 12 midnight, t = 0, thus; high tide will occur again at;

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Let's try t = 6 which means 6 a.m

Thus;

y = 20 + 5 cos (π(6)/6)

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Cos π has a value of -1

Thus;

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Thus;

Low tide occurs at 6 a.m and 6 p.m

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