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asambeis [7]
2 years ago
8

Calculate the number of moles in the 2.00-L volume of air in the lungs of the average person. Note that the air is at 37.0°C (bo

dy temperature) and that the total volume in the lungs is several times the amount inhaled in a typical breath as given in
Chemistry
1 answer:
7nadin3 [17]2 years ago
7 0

Answer:

The number of mole = 0.079 mole.

Explanation:

According to ideal gas equation,

PV = nRT.................... equation 1

Where P = pressure of the air, V = volume of the air, n = number of moles, R = molar gas constant, T = Temperature in (Kelvin), R = molar gas constant

Making n the subject of equation 1

n = PV/RT................... equation 2.

Where P = 101325 pa = 1 atm

V = 2.00 L = 2.00 dm³

T = 37 = 37 + 273 = 310 K, R= 0.082 atm/(dm³Kmol)

Applying these values in equation 1,

n = (2×1)/(310×0.082)

n = 2/25.42

n = 0.079 mole

Therefore the number of mole = 0.079 mole.

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Mg2OH has how many unique elements?<br> A. <br> 4<br> B. <br> 2<br> C. <br> 3<br> D. <br> 5
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5 0
2 years ago
A gas occupies 200ml at a temperature of 26 degrees Celsius and 76mmHg pressure. Find the volume at -3degree Celsius with the pr
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184.62 ml

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Given that the pressure remains constant, so

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v_1 = 200 ml

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T_2= 3 ^{\circ}C = 273+3 =276 K

From the ideal gas equation, pv=mRT

Where p is the pressure, v is the volume, T is the temperature in Kelvin, m is the mass of air in kg, R is the specific gas constant.

For the initial condition,

p_1v_1=mRT_1 \\\\mR= \frac{p_1v_1}{T_1}\cdots(ii)

For the final condition,

p_2v_2=mRT_2 \\\\mR= \frac{p_2v_2}{T_2}\cdots(iii)

Equating equation (i), and (ii)

\frac{p_1v_1}{T_1}=\frac{p_2v_2}{T_2}

\frac{v_1}{T_1}=\frac{v_2}{T_2}  [from equation (i)]

v_2=\frac{T_2}{T_1} \times v_1

Putting all the given values, we have

v_2=\frac{276}{299} \times 200 = 184.62 \; ml

Hence, the volume of the gas at 3 degrees Celsius is 184.62 ml.

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2 years ago
If you start with 1.000 gram sample of the isotope how much time would pass before you have just 0.100 grams of the isotope left
Vadim26 [7]

Answer:

So, you're dealing with a sample of cobalt-60. You know that cobalt-60 has a nuclear half-life of

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A radioactive isotope's half-life tells you how much time is needed for an initial sample to be halved.

If you start with an initial sample

A

0

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after one half-life passes;

A

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8

→

after three half-lives pass;

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8

⋅

1

2

=

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16

→

after four half-lives pass;

⋮

Explanation:

now i know the answer

6 0
2 years ago
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