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OLga [1]
3 years ago
7

The number of atoms in exactly 12 grams of carbon-12 is called

Chemistry
1 answer:
Furkat [3]3 years ago
6 0
is this for mathh? and can u explain more
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1.Which of the following is true about all mixtures?
pochemuha
I believe the answers are

1) D

2) B
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3 0
3 years ago
You need to make up 500.0 ml of .5750 m glucose (180.15g/mol). What is the mass of the glucose should you measure out
Marianna [84]

Answer:

Calculate the volume (in mL) of the 1.356 M stock NaOH solution needed to prepare 250.0 mL ... Glucose (molar mass=180.16 g/mol) is a simple, soluble sugar ... g of glucose in enough water to make 500.0 mL of solution. • Step 2: Transfer 18.6 mL of glucose

3 0
3 years ago
According to the law of conservation of mass, how does the mass of the products in a chemical reaction compare to the mass of th
fgiga [73]
D. The masses are always equal.
3 0
3 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

5 0
3 years ago
A sample of thorium-234 has a half life of 25 days. Will the thorium undergo rafioacrive decay and be completely gone in 100 day
Sunny_sXe [5.5K]
I don't know terribly much about radioactive decay, but yes, it WILL decay. If it's half life is 25 days, it will be completely consumed in 50 days. By 100 days, it should be long gone. As far as I know, the reason for this is (besides the simple math which is self-explanatory) the Thorium has so many protons/neutrons, it's unstable and thus undergoes radioactive decay as it cannot maintain stable form.

I hope this helps! :) 
6 0
4 years ago
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