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klasskru [66]
2 years ago
8

NEED THIS ASAP. PLEASE HELP. WILL GIVE 10 PTS WILL!!! MARK BRAINLIEST!!!

Chemistry
1 answer:
mario62 [17]2 years ago
3 0
C hope it helps bye bye
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If there is a disturbance to a chemical system at equilibrium, then the<br> ystem will
vazorg [7]

Explanation:

Basically

The concentration of reactants and the products becomes equal at equilibrium. The equilibrium position is changed if the concentration of the species in the mixture is changed.

  • the disturbance causes a change in Q; the reaction will shift to re-establish Q=K.
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4 years ago
In an attempt to conserve water and to be awarded LEED (Leadership in Energy and Environmental Design) certification, a 20,000-l
kondaur [170]

Answer:

rate of water condensation in cistern = 2,604.628L/ min

the hours of operation required to fill the cistern 0.128hr

Explanation:

Given,

At 22°C, the properties of conditioned air are-

Flowrate = 2830m^3/min ; [1 m^3= 1000 L]

= 2830 x (1000L) / min

= 2.830 x 10^6 L

Consider:

intake at 31°C = X liters/ min.

Therefore

X liters = volume of air flowing per minutes

Moisture content (relative humidity)

= 70.0 % of X L = 0.70X L

Dry (some moisture removed) air content

= X L - 0.70X L = 0.30 L

Used charles' law to determine the Volume of released air at 31°C

(V1/ T1) = (V2/ T2) - equation 1

Where,

V1 = 2830m^3

T1 = 22°c = 295k

V2 = ?

T2 = 31°c = 304k

2830m^3/ 295k = V2/304k

V2 = 2830m^3 × 304k

--------------------------

295k

= 2916.339m^3

Therefore,

The volume of same exaled air (2830m^3/min at 22°c) is equal to 2916.339m^3 at 31°c

During condensation, only water is removed

Therefore

The volume of dry gas and 50% relative humidity is equal to 2916.339m^3 at 22°c

Now, only water is removed during condensation. After removing water, the volume of dry gas and 40% RH is equal to 2916.339m^3

So,

Dry air content + 50% of dry air content

=0.30xm^3 + 50% of 0.30xm^3

=0.30xm^3 + 0.15xm^3

= 0.45xm^3

Intake per minute = x = ?

Let

0.45xm^3 = 2916.339m^3

X = 2916.339m^3

-----------------------

0.45

X = 6480.754m^3

Therefore, intake per minute at 31°C = 6480.754m^3

Volume of moisture removed = volume of intake air at 31°C - Volume of exhausted air at 31°C

= 6480.754m^3 - 2916.339m^3

= 3,564.415m^3

Convert m^3 to L (1m^3 =1000L)

= 3,564.415 × 10^3L

= 3.564 × 10^6L

Assuming moisture behave ideally at 27°C, calculate the moles of water vapor using ideal gas equation-

PV = nRT ....equation 2

Where,

P = pressure in atm = 1.00atm

V = volume in L = 3.564 × 10^6L

n = number of moles = ?

R = universal gas constant= 0.0821 atm L mol-1K-1

T = absolute temperature (in K) = 300k

Putting the values for amount of moisture removed at 22°C-

1.00 atm x 3.564 × 10^6L = n x (0.0821 atm L mol-1K-1) x 300 K

n = 3.564 × 10^6atmL/ 24.63 atm L mol-1

n = 144,701.583 mol

Thus,

during conditioning, 144,701.583 mol of water was removed.

Mass of water removed = moles x molar mass

=144,701.583 mol x (18.0 g/ mol)

= 2,604,628.44g

= 2,604.62844 kg

= 2,604.628kg

Let density of water be 1.00 kg/ L at through the temperatures (31°C to 22°C), the volume of liquid water condensed in the cistern is given by-

Volume of water condensed = Mass of moisture removed x density of water

= 2,604.628kgx (1.00 kg/ L)

= 2,604.628L

A. Therefore, rate of water condensation in cistern = 2,604.628L/ min

B. Time required to fill the cistern = Capacity of cistern/ rate of water condensation

Given

Capacity of cistern = 20000L

= 20000 L/ (2,604.628L/ min)

= 7.679min

Equivalent to 0.128hr

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Answer:

Argon

Explanation: hope this helps

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