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stepladder [879]
3 years ago
6

Someone pls help me

Chemistry
1 answer:
beks73 [17]3 years ago
8 0

Answer:

A. 4 cm, 40 mm

B. 5.5 cm, 50 mm

C. 8.8cm, 80 mm

D. 8.2 cm, 82 mm

E. 9.5cm, 95 mm

Explanation:

NB: 1 cm = 10 mm

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32.0 g SO2<br> Calculate the number of moles
ololo11 [35]
Answer:

500 moles

Explanation:

Given mass of SO2 = 32

Molar mass of SO2 =64

So, 32x10^8/64=500
4 0
3 years ago
Acetonitrile, CH3CN, is a polar organic solvent that dissolves many solutes, including many salts. The density of a 1.80 M aceto
GarryVolchara [31]

Answer:

(a) m=2.69m

(b) x_{LiBr}=0.099

(c) \% LiBr=18.9\%

Explanation:

Hello,

In this case, given the molality in mol/L, we can compute the required units of concentration assuming a 1-L solution of acetonitrile and lithium bromide that has 1.80 moles of lithium bromide:

(a) For the molality, we first compute the grams of lithium bromide in 1.80 moles by using its molar mass:

m_{LiBr}=1.80mol*\frac{86.845 g}{1mol}=156.32g

Next, we compute the mass of the solution:

m_{solution}=1L*0.826\frac{g}{mL}*\frac{1000mL}{1L}=826g

Then, the mass of the solvent (acetonitrile) in kg:

m_{solvent}=(826g-156.32g)*\frac{1kg}{1000g}=0.670kg

Finally, the molality:

m=\frac{1.80mol}{0.670kg} \\\\m=2.69m

(b) For the mole fraction, we first compute the moles of solvent (acetonitrile):

n_{solvent}=669.68g*\frac{1mol}{41.05 g} =16.31mol

Then, the mole fraction of lithium bromide:

x_{LiBr}=\frac{1.80mol}{1.80mol+16.31mol}\\ \\x_{LiBr}=0.099

(c) Finally, the mass percentage with the previously computed masses:

\% LiBr=\frac{156.32g}{826g}*100\%\\ \\\% LiBr=18.9\%

Regards.

4 0
4 years ago
Calculate the space that NH3 occupies at 40 degrees Celsius and 910 torr. There are 955 grams of the gas
Katarina [22]

Answer:

The space that NH3 occupies is 1,205L

Explanation:

Using the ideal gas law we can find the volume of the gas

PV=nRT\\

Where:

  • P is the pressure of the gas in Torr
  • V is the volume of the gas in Liters
  • n are the moles of gas
  • T is the temperature of the gas in Kelvin
  • R is the gas constant (62,36 L.Torr/K.mol)

First, we convert the temperature to kelvin, and find the moles of gas using the mass and molecular weight of NH3

T(K)= °C + 273,15= 40 + 273= 313K

n=\frac{Mass(g)}{Molecular Weight(g/mol)} \\\\n= \frac{955g}{17g/mol} = 56,18mol

Now we find the volume with the ideal gas law

V=\frac{nRT}{P} \\\\V=\frac{(56,18mol)(62,36L.atm/K.mol)(313,15K)}{910Torr} \\\\V=1,205L

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Answer:

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Answer:

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