Bernoulli's Principle

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Questions and Answers

A food web shows how matter and energy move through an ______.

ecosystem

The snowy owl, arctic fox, and short-tailed weasel are examples of ______ consumers.

tertiary

The barren-ground caribou, earthworm, and bear sedge are examples of ______.

producers

The arrow between the short-tailed weasel and the snowy owl indicates the directional flow of ______ and energy.

<p>matter</p> Signup and view all the answers

The brown lemming is an example of a ______ consumer.

<p>secondary</p> Signup and view all the answers

The parasitic jaeger and the rough-legged hawk are examples of ______ consumers.

<p>tertiary</p> Signup and view all the answers

The arrow between the brown lemming and the arctic fox shows that the arctic fox eats the brown ______.

<p>lemming</p> Signup and view all the answers

The lichen and mushroom are examples of ______ in the food web.

<p>decomposers</p> Signup and view all the answers

The short-tailed weasel consumes the brown ______.

<p>lemming</p> Signup and view all the answers

The energy flow starts from producers to consumers in the food ______.

<p>web</p> Signup and view all the answers

Flashcards

Secondary Consumer

An organism that eats primary consumers.

Tertiary Consumer

An organism that eats secondary consumers.

Food Web

A diagram showing the flow of energy and nutrients between organisms in an ecosystem.

Study Notes

  • Bernoulli's principle states that for an inviscid flow, an increase in fluid speed occurs simultaneously with a decrease in pressure or potential energy.
  • The principle applies to inviscid flows, which are flows of fluid with zero viscosity.

Applications of Bernoulli's Principle

  • Used in aerodynamics to design airfoils, like airplane wings, where faster airflow over the top creates lift due to a pressure difference.
  • Used in fluid mechanics to design efficient and reliable pipelines and other fluid systems.
  • Used in meteorology to explain weather patterns, such as why wind is stronger at mountain tops.

Mathematical Form

  • Expressed as: $P + \frac{1}{2} \rho v^2 + \rho gh = constant$
  • P represents the pressure of the fluid
  • ρ is the density of the fluid
  • v si the speed of the fluid
  • g is the acceleration due to gravity
  • h is the height of the fluid
  • The equation implies that along a streamline, the sum of pressure, kinetic energy per unit volume, and potential energy per unit volume remains constant.

Example

  • A Venturi tube demonstrates the principle; fluid speed increases at the constriction, leading to a measurable decrease in pressure.

Limitations

  • Applies only to inviscid flows.
  • Only applicable along a streamline, a line tangent to the fluid's velocity vector.

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