Converting Effective Mechanical Load to Newtons (Capybara)

In summary, the conversation discusses the EMA (effective mechanical advantage) of a capybara, which is 0.71, its mass of 55kg, and its average speed of ~3.0km/h. The focus then shifts to figuring out how many capybaras would be needed to overcome Friction * Normal force of ~125,000N. The answer given on Quora states that the EMA of a capybara is around 0.7, resulting in a force output of 700N. However, the individual is unsure of how this conversion was made and asks for help. They attempt to solve for the force of effort using the EMA formula, but realize that a capybara cannot
  • #1
enigmaticbacon
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TL;DR Summary
I have the EMA of the average capybara, and I'm trying to figure out the maximum force one can exert given that EMA.
Hello again!
I've found the capybara's EMA to be 0.71. Their mass to be 55kg. And their average speed to be ~3.0km/h.

I want to figure out how many capybaras it would take to overcome Friction * Normal force of ~125,000N. How would I go about doing that?

https://www.quora.com/How-many-capy...wheeled-chariot-across-the-Bolivian-altiplano

The answer of a Quora question states:
EMA of a capybara is around 0.7. That would give us a force output of around 700N.

But I have no idea how they converted from EMA to a force output in Newtons. Can anyone help me?
 
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  • #2
I know that EMA is = Fload/Feffort

I thought I could rearrange the variables to solve for the Force of Effort. But that obviously didn't work. A capybara cannot pull 88750N.
 
  • #3
Don't you already have a thread going on this set of questions?
 
  • #4
I do, but I figured out some stuff since and it felt like a different question? I assumed for a different question, I'd make a different post :) Sorry, new to this forum.
 
  • #5
No worries. Please keep this discussion in your original thread. Otherwise it gets too confusing and fragmented for others to keep up. Thanks. :smile:
 
  • #6
Oh, and please define the acronym EMA unless it's obvious in your other thread (I don't remember), and if EMA has units, please include those. Thanks. :smile:
 
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Related to Converting Effective Mechanical Load to Newtons (Capybara)

What is the effective mechanical load when referring to capybaras?

The effective mechanical load in the context of capybaras refers to the total force exerted by or on a capybara during its movement or while it is stationary. This can include factors like body weight, friction, and any additional loads the animal might be carrying.

How do you measure the mechanical load of a capybara in Newtons?

To measure the mechanical load of a capybara in Newtons, you need to determine the force exerted by the capybara. This can be calculated by multiplying the mass of the capybara (in kilograms) by the acceleration due to gravity (approximately 9.81 m/s²). For example, if a capybara weighs 50 kg, the mechanical load would be 50 kg * 9.81 m/s² = 490.5 Newtons.

Why is it important to convert mechanical load to Newtons?

Converting mechanical load to Newtons is important because Newtons are the standard unit of force in the International System of Units (SI). This allows for consistent and accurate measurements and comparisons across different studies and applications, ensuring that the data is universally understood and applicable.

Are there any specific tools required to measure the mechanical load of a capybara?

Yes, specific tools are required to measure the mechanical load of a capybara accurately. These can include a scale to measure the capybara's mass, and possibly force sensors or load cells to measure the forces exerted during movement. Additionally, software tools may be used to analyze and convert these measurements into Newtons.

Can the effective mechanical load of a capybara vary, and if so, what factors influence it?

Yes, the effective mechanical load of a capybara can vary based on several factors. These include the capybara's body weight, its activity level (e.g., walking, running, swimming), the surface it is moving on (e.g., grass, mud, water), and any additional weight it might be carrying. Environmental conditions such as slope and terrain can also influence the mechanical load.

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