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vfiekz [6]
2 years ago
6

The influent BOD5 to a primary settling tank is 345 mg/L. The average flow rate is 0.050 m3/s. If the BOD5 removal efficiency is

30%, how many kilograms of BOD5 are removed in the primary settling tank each day?
Engineering
1 answer:
allochka39001 [22]2 years ago
7 0

The kilograms of BOD5 that are removed in the primary settling tank each day is  447.12 kg.

<h3>How to calculate the value?</h3>

The BOD5 removed in the primary settling tank each day will be:

= efficiency * influent * average flow rate*24*60*60

The average flow rate is 0.050 m3/s and the BOD5 removal efficiency is 30%,

Influent = 0.345 g/L = 0.000345 kg/L

BOD5 removed in the primary settling tank each day will be:

= 0.3*50*0.000345*24*60*60

= 447.12 kg

Learn  more about settling tank on:

brainly.com/question/27736862

#SPJ1

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In a TDM communication example, 15 voice signals are badlimited to 5kHz and transmitted simultaneously using PAM. What is a prel
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A sports car has a drag coefficient of 0.29 and a frontal area of 20 ft2, and is travelling at a speed of 120 mi/hour. How much
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3 years ago
Find the resultant of two forces 130 N and 110 N respectively, acting at an angle whose tangent
monitta

Answer:

F_r = 200N

Explanation:

Given

Let the two forces be

F_1 = 130N

F_2 = 110N

and

\tan(\theta) = \frac{12}{5}

Required

Determine the resultant force

Resultant force (Fr) is calculated using:

F_r^2 = F_1^2 + F_2^2 + 2F_1F_2\cos(\theta)

This means that we need to first calculate \cos(\theta)

Given that:

\tan(\theta) = \frac{12}{5}

In trigonometry:

\tan(\theta) = \frac{Opposite}{Adjacent}

By comparing the above formula to \tan(\theta) = \frac{12}{5}

Opposite = 12

Adjacent = 5

The hypotenuse is calculated as thus:

Hypotenuse^2 = Opposite^2 + Adjacent^2

Hypotenuse^2 = 12^2 + 5^2

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Hypotenuse = \sqrt{169

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\cos(\theta) is then calculated using:

\cos(\theta)= \frac{Adjacent}{Hypotenuse}

\cos(\theta)= \frac{5}{13}

Substitute values for F_1, F_2 and cos(\theta) in

F_r^2 = F_1^2 + F_2^2 + 2F_1F_2\cos(\theta)

F_r^2 = 130^2 + 110^2 + 2*130*110*\frac{5}{13}

F_r^2 = 16900 + 12100 + 11000

F_r^2 = 40000

Take square roots of both sides

F_r = \sqrt{40000

F_r = 200N

<em>Hence, the resultant force is 200N</em>

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3 years ago
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