TMcD_in_MI
Gold Member
</font><font color="blue" class="small">( And, the snow will exit at the impeller input speed ...or, it would back up in the chute.)</font>
Joel, you sound like someone with some knowledge of physics, but it seems to me that your statement isn't true. I agree that it would be true if the snow were a non-compressible fluid, but wouldn't the snow stream be better characterized as a gas and solid particle mixture? Given that, it seems that the stream could, in fact, slow down a bit at the chute exit, resulting in a density gradient inside the chute that increased in the direction of the exit. i.e., the particles would be closer together at the exit end. I don't know of any principle that would require the particle speed to stay constant.
What *would* have to stay constant is the mass flow rate. If 2 kg/s of snow are coming from the impeller, then 2 kg/s have to exit the tube, or, as you said, it will clog up. At the exit, the snow particles are going a little slower, but they are packed more closely together, so the mass exiting the chute each second will equal the mass entering it each second.
So, it seems to me that the longer the chute, the more the snow will decelerate within it, due to gravity and friction. And this would lead to more chance of clogging in the long chute as Mr. Skurka has observed.
Hope this has made sense.
Tom
Joel, you sound like someone with some knowledge of physics, but it seems to me that your statement isn't true. I agree that it would be true if the snow were a non-compressible fluid, but wouldn't the snow stream be better characterized as a gas and solid particle mixture? Given that, it seems that the stream could, in fact, slow down a bit at the chute exit, resulting in a density gradient inside the chute that increased in the direction of the exit. i.e., the particles would be closer together at the exit end. I don't know of any principle that would require the particle speed to stay constant.
What *would* have to stay constant is the mass flow rate. If 2 kg/s of snow are coming from the impeller, then 2 kg/s have to exit the tube, or, as you said, it will clog up. At the exit, the snow particles are going a little slower, but they are packed more closely together, so the mass exiting the chute each second will equal the mass entering it each second.
So, it seems to me that the longer the chute, the more the snow will decelerate within it, due to gravity and friction. And this would lead to more chance of clogging in the long chute as Mr. Skurka has observed.
Hope this has made sense.
Tom