Jump to content

Recommended Posts

Posted

I'm sorry for this second question, but I am very lost in this chapter. I have no idea what to do on this problem. Please advise me.

 

gas pressures

 

N2 245 torr (1 L)

 

Ne 745 torr (1 L)

 

H2 489 torr (.5 L)

 

Each of the bulbs contains a gas at the pressure shown. What is the pressure of the system when all the stopcocks are opened, assuming that the temperature remains constant? (We can neglect the volume of the capillary tubing connecting the bulbs.)

 

Thanks guys. :embarass:

Posted

Well when the stopcock is opened I would imagine that gas would escape and the pressure would be 0, assuming that the gas has somewhere to escape to and that its not sucked out. Then the pressure would be negative.

Posted

yuck.

 

I've seen questions like this before with two bulbs but not three. nasty question. however, what you need is a modified version of boyle's law (notice the numbers of moles and the temperature is constant. that should always scream "boyle" to you).

 

basically the sum of the products of the pressures and volumes in the three separate flasks should equal the product of the pressure and volume of the single container after the stopcocks are opened:

 

[math](P_{1}V_{1})+(P_{2}V_{2})+(P_{3}V_{3}) = P_{final}V_{final}[/math]

 

where the subscipts 1,2 and 3 represent the values for the three flasks.


Merged post follows:

Consecutive posts merged
Well when the stopcock is opened I would imagine that gas would escape and the pressure would be 0, assuming that the gas has somewhere to escape to and that its not sucked out. Then the pressure would be negative.

 

the stopcocks are between the flasks, i suspect. Also there's no such thing as a negative pressure. if the flasks were opened to the atmosphere, the final pressure would be atmospheric pressure.

Posted

So it should be 245 + 745 + 244.5 = 1234.5 with three significant figures = 1240 torr?

 

I tried 1240 torr (I'm using WebAssign by the way) and it gave me feedback that the answer was incorrect.

 

What do you think is wrong?:doh:

Posted
yuck.

 

I've seen questions like this before with two bulbs but not three. nasty question. however, what you need is a modified version of boyle's law (notice the numbers of moles and the temperature is constant. that should always scream "boyle" to you).

 

basically the sum of the products of the pressures and volumes in the three separate flasks should equal the product of the pressure and volume of the single container after the stopcocks are opened:

 

[math](P_{1}V_{1})+(P_{2}V_{2})+(P_{3}V_{3}) = P_{final}V_{final}[/math]

 

where the subscipts 1,2 and 3 represent the values for the three flasks.


Merged post follows:

Consecutive posts merged

 

 

the stopcocks are between the flasks, i suspect. Also there's no such thing as a negative pressure. if the flasks were opened to the atmosphere, the final pressure would be atmospheric pressure.

 

Yeah I really was taking a random guess, I had to look up what a stopcock was haha. And thats why you will find me in the physics section most of the time :)! I hope you guys get this problem rocked though! Good Luck!

Posted
So it should be 245 + 745 + 244.5 = 1234.5 with three significant figures = 1240 torr?

 

I tried 1240 torr (I'm using WebAssign by the way) and it gave me feedback that the answer was incorrect.

 

What do you think is wrong?:doh:

 

1234.5 is Pfinal x Vfinal. Divide by the volume of the final system

Posted
I'd keep clicking reputation but it won't let me. :-(:P
We don't give hermanntrude enough recognition for the great work he does here, so I'll give him some more for you.

Create an account or sign in to comment

You need to be a member in order to leave a comment

Create an account

Sign up for a new account in our community. It's easy!

Register a new account

Sign in

Already have an account? Sign in here.

Sign In Now
×
×
  • Create New...

Important Information

We have placed cookies on your device to help make this website better. You can adjust your cookie settings, otherwise we'll assume you're okay to continue.