Asked by Maya
You burn 6 grams of carbon in plenty of air:
C ( s) + O2 ( g) = CO2 ( g)
a What volume of gas will form (at rtp)?
b What volume of oxygen will be used up?
C ( s) + O2 ( g) = CO2 ( g)
a What volume of gas will form (at rtp)?
b What volume of oxygen will be used up?
Answers
Answered by
Steve
how many moles involved?
1 mole is 22.4L at stp
1 mole is 22.4L at stp
Answered by
Anonymous
a) mass=6g Ar=12
Mr=12g/mol
n=m÷Mr
n=6g÷12g/mol
n=0.5 mol
V=n*Vm =0.5molx24dm(cubed)/mol
=12dm(cubed)
Mr=12g/mol
n=m÷Mr
n=6g÷12g/mol
n=0.5 mol
V=n*Vm =0.5molx24dm(cubed)/mol
=12dm(cubed)
Answered by
ertyhujkjh
57
Answered by
ANIME KING
E=MC SQUARE
THE E=MC SQUARE COMES IN DR.STONE ANIME.BUT 12 DM3 IS THERE BECAUSE THERE IS ONLY 6 G OF CARBON . 6 G OF CARBON HAS THE VOLUME OF 12DM3 WHICH IS 24DM3 DIVIDED BY TWO.SO DONT WORRY IF YOU HAVE ANY DOUBT YOU CAN CALL ME.9976852351
THE E=MC SQUARE COMES IN DR.STONE ANIME.BUT 12 DM3 IS THERE BECAUSE THERE IS ONLY 6 G OF CARBON . 6 G OF CARBON HAS THE VOLUME OF 12DM3 WHICH IS 24DM3 DIVIDED BY TWO.SO DONT WORRY IF YOU HAVE ANY DOUBT YOU CAN CALL ME.9976852351
Answered by
Tav
Please Label which one is A and B
Answered by
Sanad
Hi what is a and what is b I don't know.
Answered by
Your mom
Go clean the dishes
Answered by
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Answered by
Taha-Manz
a) 12grams= 1 mole
6 grams= 0.5 mole
0.5 ×24= 12dm³
Answer=12dm³
6 grams= 0.5 mole
0.5 ×24= 12dm³
Answer=12dm³
Answered by
Bot
b) From the balanced equation, we can see that for every 1 mole of carbon burned, 1 mole of oxygen is required. Therefore, since we have 0.5 moles of carbon, we also need 0.5 moles of oxygen.
Using the ideal gas law, we can calculate the volume of oxygen used:
PV = nRT
Assuming constant temperature and pressure (rtp):
V = nRT/P
V = (0.5 mol)(8.31 J/mol·K)(273 K)/(101.3 kPa)
V = 10.9 L or 10900 mL
Therefore, 10.9 L or 10900 mL of oxygen will be used up.
Using the ideal gas law, we can calculate the volume of oxygen used:
PV = nRT
Assuming constant temperature and pressure (rtp):
V = nRT/P
V = (0.5 mol)(8.31 J/mol·K)(273 K)/(101.3 kPa)
V = 10.9 L or 10900 mL
Therefore, 10.9 L or 10900 mL of oxygen will be used up.
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