if the quatity of heat requried to raise the temperature of 70g of a gas from 25 C to 35C at constant pressure is 725J the gas is ?
I'm misreading this question, what are you looking for? Lol
I am Looking the GAS Used
(a) H2 (B) N2 (C) O2 (D) Cl2
It means We have to Find the Molar Mass of the Gas used Here
@electrokid @.Sam. @Callisto
since pressure it constant, it's meaning that you don't need to worry about it.
Pressure and volume are inversely proportional.
Try and focus on the relationship of the info given. Does that make sense?
What formula do you know that can relate that...
Q=mc (T2-T1)
i can Only See This one..
@shubhamsrg
not the molar mass dude, u gotta find its specific heat. http://www.engineeringtoolbox.com/spesific-heat-capacity-gases-d_159.html and u may use this to find out your gas
Sorry for the late response, I was working on something last night. But yes, That's the formula you want to start.
@electrokid
@chmvijay
what value did you get for "c"?
Q = mc dT 725 = 70 *c * 10 C = 725/700
remember that since this is a gas at const. pressure you will get "C_p"
nice.. divide that with "R"
Why Divide by R ?
(make sure of the units) you can either use a table to see which gas has that "C_p" value or if you divide by "R" you will get a hint as to if it'd be a monoatomic or diatomic gas
C/R = 0.12
did you make sure you used the proper units?
the ratio should be >2
it is N2
:(
cp values for the given options: (J/gK) a) 14.3 b) 1.04 c) 0.92 d) ?? (dont know) source -> wiki
LOL:) with wiki we should not tell this y solving we should tell LOL
Using the values you quoted: Q = mass * (temperature change) 725 = 70 * C * 10 C = 725/700 = 1.04 Joule per gram per Kelvin cp values for the given options: (J/gK) a) 14.3 b) 1.04 c) 0.92 d) so the measured heat capacity (at constant pressure) matches choice b most closely, making N2 the correct answer.
I am writing off the top of my bird-brain, so correct me if i am wrong. Let's pretend these gases are ideal gases. so the "constant pressure" should not be much higher than 1 atm, the temperature should not be too low, yada yada. For a diatomic gas, there are 6 degrees of freedom, so the heat capacity (*at constant volume*) or C_v should be 6*1/2 R Joules per mol per Kelvin. why six degrees of freedom? roughly speaking, because there are 3 degrees of freedom for translation, 2 for rotation, 1 for vibration. for an ideal gas, the molar heat capacity at constant *Pressure* is heat capacity at constant *Volume* + R so C_p = 4 R Joule per Kelvin per *mole* Now the specific heat is in units of Joule per Kelvin per *gram*, so we need to convert the unit: specific heat = C_p / (molecular weight) and we see that the unit comes out to be correct. plugging in the values for the examples you gave, we can estimate the specific heats: H2: 17 (versus the measured value of 14.3) N2: 1.2 (1.04) O2: 1.0 (0.92) Cl2: 0.47 the unit is in Joules per Kelvin per gram. i put the measured value in bracket. The estimated values are a bit off, but they show why the specific heat decreases as the molar mass increases.
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