The oxides of Group 2A metals (symbolized by M here) react with carbon dioxide according to the following reaction: MO ( s ) + CO 2 ( g ) → MCO 3 ( s ) A 2.85-g sample containing only MgO and CuO is placed in a 3.00-L container. The container is filled with CO 2 to a pressure of 740. torr at 20.°C. After the reaction has gone to completion, the pressure inside the flask is 390. torr at 20.°C. What is the mass percent of MgO in the mixture? Assume that only the MgO reacts with CO 2 .
The oxides of Group 2A metals (symbolized by M here) react with carbon dioxide according to the following reaction: MO ( s ) + CO 2 ( g ) → MCO 3 ( s ) A 2.85-g sample containing only MgO and CuO is placed in a 3.00-L container. The container is filled with CO 2 to a pressure of 740. torr at 20.°C. After the reaction has gone to completion, the pressure inside the flask is 390. torr at 20.°C. What is the mass percent of MgO in the mixture? Assume that only the MgO reacts with CO 2 .
Solution Summary: The author explains the mass percentage of MgO in the given reaction.
The oxides of Group 2A metals (symbolized by M here) react with carbon dioxide according to the following reaction:
MO
(
s
)
+
CO
2
(
g
)
→
MCO
3
(
s
)
A 2.85-g sample containing only MgO and CuO is placed in a 3.00-L container. The container is filled with CO2 to a pressure of 740. torr at 20.°C. After the reaction has gone to completion, the pressure inside the flask is 390. torr at 20.°C. What is the mass percent of MgO in the mixture? Assume that only the MgO reacts with CO2.
Predict the product formed when the compound shown below undergoes a reaction with MCPBA in CH2Cl2. MCPBA is meta-chloroperoxybenzoic acid.
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Question 19 of 22
Polyethylene terephthalate (PET) is used in plastic water bottles. A water bottle has a
mass of 14.0 grams. Given a density of 1.38 g/cm³, what is the volume of the
plastic used to make the water bottle in cm³ ?
ADD FACTOR
ANSWER
RESET
ว
100
14.0
0.01
10.1
1000
0.099
1.38
0.001
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A doctor gives a patient 10 Ci of beta radiation. How many betaparticles would the patient receive in 1 minute? (1 Ci = 3.7 x 1010d/s)
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