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Alexxandr [17]
3 years ago
5

Carbon monoxide (CO) detectors sound an alarm when peak levels of carbon monoxide reach 100 parts per million (ppm). This level

roughly corresponds to a composition of air that contains 400,000 /(/mu/)g carbon monoxide per cubic meter of air (400,000 /(/mu/)g/m3). Assuming the dimensions of a room are 18 ft x 12 ft x 8 ft, estimate the mass (in grams) of carbon monoxide in the room that would register 100 ppm on a carbon monoxide detector. (1 meter = 3.28 feet)
Chemistry
1 answer:
daser333 [38]3 years ago
3 0

Answer:

19.61kg

Explanation:

The first thing to do is divide the amount of feet into 3.28:

18ft*12ft*8ft=5.49m*3.66m*2.44m

With this information, we calculate the volume:

V=5.49m*3.66m*2.44m=49.03m^{3}

As we have the concentration and the volume, we can calculate the mass of CO:

m=400,000 \mu g/m^{3}*49.03m^{3}=19611158.4 \mu g

As this is a very big number, we can express it in kg by dividing in 10^6:

19611158.4 \mu g/10^{6}=19.61 kg

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Cyclohexane, a commonly used organic solvent, is 85.6% c and 14.4% h by mass with a molar mass of 84.2 g/mol. what is its molecu
puteri [66]

The molecular  formula of   organic solvent  is    <em>C6H12</em>


<h2>calculation</h2><h3>find the empirical formula first as in step 1 and 2</h3>

Step 1: f<em>ind the moles of C and H</em>

  • moles =  % composition/molar mass
  •       from periodic table molar mass of C= 12 g/mol while that of H= 1 g/mol
  • moles is  C is therefore = 85.6/12=  7. 13 moles
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  Step 2:  <em>calculate the mole  fraction  by dividing each mole by smallest number of mole(7.13)</em>

  • that is C= 7.13/7.13 = 1

         H=  14.4/7.13 =2

the empirical formula is therefore = CH2

<h2>Then calculate the molecular formula from empirical formula</h2>

step 3: divide the  grams molar mass  by empirical formula mass

               empirical formula mass =  12+(1 x2) = 14 g/mol

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step 4: multiply  each of the subscript  within the empirical  formula with the value gotten in step 3

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8 0
3 years ago
A green laser pointer emits light with a wavelength of 542 nm. What is the frequency of this light?
ehidna [41]
As we know that wavelength and frequency is inversely proportional to each other. Greater the wavelength smaller the frequency and vice versa.
 
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The relation between wavelength and frequency is as follow,

υ = c / λ

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            λ = wavenumber = 542 nm = 542 × 10⁻⁹ m
Putting the given values,
    
            υ = 3.0 × 10⁸ ms⁻¹ / 542 × 10⁻⁹ m
Result:
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