Learn how Bernoulli's equation describes the conservation of mechanical energy in ideal fluid flow. Explore consequences of Bernoulli's equation, including Torricelli's theorem.

Sal solves a Bernoulli's equation example problem where fluid is moving through a pipe of varying diameter. Understand how pressure differentials and pipe dimensions influence flow rate and velocity.

Learn how to derive Bernoulli’s equation by looking at the example of the flow of fluid through a pipe, using the law of conservation of energy to explain how various factors (such as pressure, area, …

This is the second of two videos where Sal derives Bernoulli's equation. In the second half of the video Sal also begins an example problem where liquid exits a hole in a container.

Bernoulli's equation is a form of the law of conservation of energy. It should apply to all fluids. However, veins have valves and so, to apply Bernoulli's equation, you should take this extra factor into account.

Calculating the mean and variance of a distribution, including Bernoulli, helps us understand the distribution's central tendency (where most values cluster) and variability (how spread out the values …

Let's practice some problems to better understand how energy is conserved in a streamlined flow, as summarized by the Bernoulli's equation

According to your understanding of Bernoulli’s principle and continuity equation, which of the following statements accurately describes the phenomenon of vascular flutter which occurs when an artery …

We'll derive this equation in the next section, but before we do, let's take a look at Bernoulli's equation and get a feel for what it says and how one would go about using it.

In the last video we figured out the mean, variance and standard deviation for our Bernoulli Distribution with specific numbers. What I want to do in this video is to generalize it.