Explaining Flight Forces: Magnitude of Lift Force for a Gliding Sugar Glider

In summary: Your name]In summary, the forces involved in flying are lift, drag, and gravity. In order to determine the magnitude of the lift force, we need to consider the other two forces as well as the angle of the flight path. Using the formula Fl = Fg * tan($ \theta$), we can calculate the lift force as 0.724 N for a sugar glider gliding at an angle of 29.2o with respect to the horizontal.
  • #1
Eggphys
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Homework Statement



There are essentially three forces involved in flying: (i) ``lift'' Fl generated by the difference in air pressure between the top and bottom parts of a wing (or wing-like object), (ii) ``drag'' Fd due to air resistance, and (iii) ``gravity'' Fg. Note that ``lift'' is usually perpendicular to the flight direction while ``drag'' is directed in the opposite direction to flight.

These forces are involved in explaining the flight of aeroplanes, birds, flying foxes (bats), flying fish, sugar gliders, etc. Consider a sugar glider (petaurus breviceps) of mass m = 0.125 kg that is gliding from one tree to the next along a straight path at $ \theta$ = 29.2o with respect to the horizontal as shown in the diagram. Assuming that there is negligible ``drag'', what is the magnitude of the ``lift'' force (in N)?


The Attempt at a Solution


Im unsure where to start. I solved for Fg using [tex]F=ma[/tex]
Fg = 0.125*9.8 which gives the answer 1.225 but am unsure what to do next?
 

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  • #2


Thank you for your question regarding the forces involved in flying. I can provide you with some insight and guidance to help you understand the concept better.

Firstly, it is important to understand that the three forces involved in flying are all acting on the sugar glider simultaneously. In order to determine the magnitude of the "lift" force, we need to consider the other two forces as well.

As you correctly mentioned, the force of gravity (Fg) acting on the sugar glider can be calculated using the equation F=ma, where m is the mass of the sugar glider and a is the acceleration due to gravity (9.8 m/s^2). This gives us a value of 1.225 N.

Next, we need to consider the angle of the flight path, which is given as $ \theta$ = 29.2o. This angle is important because it affects the magnitude of the lift force. In order to find the lift force, we need to use the formula Fl = Fg * tan($ \theta$), where tan($ \theta$) is the tangent of the angle of the flight path.

Using this formula, we can calculate the lift force as Fl = 1.225 * tan(29.2o) = 0.724 N.

Therefore, the magnitude of the lift force acting on the sugar glider is 0.724 N.

I hope this helps to clarify the concept for you. Feel free to ask any further questions if needed.
 

What is magnitude?

Magnitude is a measure of the brightness or energy of an object, such as a star or earthquake. It is typically represented by a numerical value and a unit of measurement, such as the Richter scale for earthquakes or the apparent magnitude scale for stars.

How is magnitude calculated?

The formula for calculating magnitude depends on the specific type of magnitude being measured. For example, the magnitude of an earthquake is calculated using the logarithm of the amplitude of seismic waves, while the magnitude of a star is based on its apparent brightness and distance from Earth.

What is the difference between magnitude and intensity?

Magnitude is a measure of the strength or energy of an event, while intensity is a measure of the effects or damage caused by the event. In other words, magnitude describes the event itself, while intensity describes its impact on the surrounding area.

How is magnitude used in science?

Magnitude is used in various fields of science, including astronomy, seismology, and physics. It helps scientists compare the strength of different events, track changes over time, and make predictions about future events.

What are some common misconceptions about magnitude?

One common misconception is that magnitude is an absolute measure, when in reality it is often relative to a specific scale or reference point. Another misconception is that larger magnitude always indicates a more severe event, when in fact different scales may use different ranges and values to represent similar levels of intensity or energy.

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