I understand the basic idea that you described in your response, but I'm not entirely sure on how to do that. I can't get all dTs to the left-hand side because
L[0,Fe]+L[0,Fe]α[Fe]*dT = L[0,A])+L[0,Al]α[Al]*dT --- Subtract by L[0,Fe]
L[0,Fe]α[Fe]*dT = L[0,A])+L[0,Al]α[Al]*dT - L[0,Fe]...
Homework Statement
L[0,Fe]+L[0,Fe]α[Fe]*dT = L[0,A])+L[0,Al]α[Al]*dT
How can we solve for dT? I should get those dTs to one side but by dividing they'd just cancel out.
L[0,Fe]+L[0,Fe]α[Fe]*dT = L[0,A])+L[0,Al]α[Al]*dT -- Subtract both sides by L[0,Fe]
L[0,Fe]α[Fe]*dT =...
I have tried to think about it myself as you have probably noticed. Saying that I don't get the idea and asking for help should be completely fine. However, I thank you for giving me this tip.
1 kg = 1000 g
kg hg dag g , so
1 0 0 0
30 km/h can be converted into m/s by dividing it by 3,6 , so it'd be 8,333333... m/s
However, I don't still get the idea in this specific instance.
If we count it:
h = 3270 Pa / 1,0 g/cm^3 × 9,81 m/s^2 = 333 m
It should be 333 meters. How that becomes centimeters? As for your statement, there really isn't much to show. I can't / don't know how to cancel them out but above I explained the idea of canceling out, so I've proved that I know it.