<p>I am very confuse over these question. It will be great if you can help. Never taken physics before
Here are the equation involved:
PV=nRT
Q=mcΔT
U=3/2k(b)T
Vrms=square root √3RT/√M
W=-PΔV
ΔU=Q+W</p>
<p>Here are the questions:
- Assuming n and R are both held constant, what happens to T if P is doubled and V is tripled?
- Calculate m if c= 4000 J/kgC, Q= 6.2 KJ, and T=12C. To do this correctly KJ needs to be converted into the units of J.
- If U doubles and kb, R, and M remain the same values, how does Vrms change?
- If ΔV is positive and ΔU is zero, what is the sign of Q? Justify your answer using the last two equations.</p>
<p>Thanks</p>
<ol>
<li><p>Using PV=nRT and the assumptions that both n and R are held constant, we know that the equation changes to (2P)(3V)=nRT, which is the same as 6PV=nRT. We know that the equation represents equilbrium, so both sides of the equation must equal each other. </p></li>
<li><p>Since we have the equation Q = mcΔT, we can substitute values in for the equation: 6.2 kJ = m(4000 J/kgC)(12C). Now, 1 J is equal to 0.001 kJ so we can change the equation to 6200 J = m(4000 J/kgC)(12C).</p></li>
</ol>
<p>*Note that the units for ΔT, which can be Celcius or Kelvin (K = C + 273) depends on c and can vary between problems. </p>
<ol>
<li><p>Using both U = 3/2k(b)T and Vrms = (sqrt)3RT/m, we know from the information that U doubles, making the first equation 2U = 3/2k(b)T. T doubles due to U doubling and k(b) staying constant. Since we now know that T is doubled, Vrms = (sqrt)3R(2T)/m.</p></li>
<li><p>Since we know ΔV is positive, we can input it into the equation W =-PΔV. If ΔV is positive, W MUST be negative (due to multiplying negative P and positive V). Now we know we know ΔU = 0 and W is negative in ΔU = Q + W, making it 0 = Q + (-W).</p></li>
</ol>
<p>All the information should be enough to get you the answer. The reason I didn’t give you the answer is because you need to understand Physics as it is NOT a simple plug-in subject. If you have any more questions, let me know.</p>
<p>These are extremely basic… most of these are plug in-find answer questions.
I suggest reading the textbook.</p>