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Lelechka [254]
2 years ago
14

If a faucet leaks 7 oz of water per minute, how many gallons of water are wasted in a year? (128 oz/gallon)

Mathematics
2 answers:
Inessa05 [86]2 years ago
7 0

Answer:

In a year 28743.75 gallons of water will be wasted.

Step-by-step explanation:

Given relation is -

1 gallon = 128 oz

Now, we have been given that a faucet leaks 7 oz of water per minute.

And we have 1440 minutes in a day. So, we have365\times1440=525600 minutes in a year.

Let us assume that there are 365 days in a year.

So, oz of water wasted in a year will be = 7\times525600=3679200 oz

Converting this to gallons:

\frac{3679200}{128} =28743.75 gallons

Hence, in a year 28743.75 gallons of water will be wasted.

blagie [28]2 years ago
4 0

Well, how many minutes are there in a year? It would be way too easy to  say "too many".

First, we calculate minutes in a day, which is 60 x 24 (minutes in an hour x number of hour)

This equals 1440. There are 365 days in a year, so we multiply 365 by 1440, which equals 525,600

The conversion of oz to gallon occurs, and bigger units mean division since their capacity makes the necessity for them significantly smaller; we divide 525600 by 128, and we get 4106.25.

4106.25 gallons of water are wasted in a year

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Lyman Company returned $750 of goods it had purchased from another company. The original invoice was for $4,200, 3/10, n/30. Wha
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A trapezoid has a base of 4.5 inches, a height of 6 inches, and an area of 21 square inches. The equation below can be used to d
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Answer:

b_2 =  -2.5

Step-by-step explanation:

Given

\frac{1}{2}(4.5 + b_2) * 6 = 21

Required

Determine the value of T

\frac{1}{2}(4.5 + b_2) * 6 = 21

Multiply both sides by 2

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The rate of transmission in a telegraph cable is observed to be proportional to x2ln(1/x) where x is the ratio of the radius of
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Answer:

The value of x that gives the maximum transmission is 1/√e ≅0.607

Step-by-step explanation:

Lets call f the rate function f. Note that f(x) = k * x^2ln(1/x), where k is a positive constant (this is because f is proportional to the other expression). In order to compute the maximum of f in (0,1), we derivate f, using the product rule.

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