The discussion revolves around the relationship between velocity and pressure in fluid dynamics, particularly focusing on the concept of dynamic pressure as described by the equation 1/2(density)(velocity)^2. The original poster expresses confusion regarding the assertion that increasing velocity leads to a decrease in pressure.
Participants are actively engaging with the concepts, with some providing insights into Bernoulli's equation and its application to fluid flow. Questions about the interpretation of terms and their meanings indicate a productive exploration of the topic.
The original poster's question suggests a potential misunderstanding of the relationship between dynamic pressure and overall pressure in fluid dynamics, highlighting the need for clarification on conservation laws in fluid flow.
Along a streamline, yes.Wombat11 said:In Bernoulli's equation is it pretty much saying that (static/gauge pressure)+ (pressure due to change in height)+(dynamic pressure) is a constant?
I would think it would be change in gauge pressure, since the other terms are changes.Also my teacher manipulated the equation so it was Gauge pressure=(d)(g)(change in height)+ 1/2(d)(change in velocity)^2. Would it be Gauge pressure or change in Gauge pressure? Thanks.