Emergency Practice Help

  • Thread starter JohnJay
  • Start date
In summary, "Emergency Practice Help" is a tool that provides step-by-step guidance and resources for common emergency procedures to assist healthcare providers in emergency situations. It uses algorithms and evidence-based guidelines to ensure proper and timely care is given. It is reliable as it is based on established guidelines and protocols from reputable sources. Any healthcare provider can benefit from using it to improve their skills and confidence in handling emergencies. It can be used in various healthcare settings, including hospitals, clinics, and pre-hospital environments.
  • #1
JohnJay
6
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Homework Statement




http://img508.imageshack.us/img508/4687/93969364pc4.png [Broken]



Homework Equations



ff
ovrer

fn = mu

The Attempt at a Solution




16 x 9.81 = o

o x sin (25) = p

p x .273
 
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  • #2
anyone :( please?
 
  • #3
= 3.5 N

I would recommend approaching this problem with a systematic and analytical approach. First, it is important to clearly define the problem by identifying the given information and the unknown values. In this case, the given information includes the dimensions of the inclined plane (16 and 25 degrees) and the force of friction (0.273). The unknown values are the net force (fn) and the weight (o).

Next, I would apply the relevant equations to solve for the unknown values. The equation for finding the net force (fn) is fn = mu, where mu represents the coefficient of friction. Using the given value of 0.273 for mu, we can solve for fn by multiplying 0.273 by the weight (o).

To find the weight (o), we can use the equation o = m x g, where m represents the mass and g represents the acceleration due to gravity (9.81 m/s^2). Since the mass is not given in this problem, we can use the given information of the dimensions of the inclined plane to find the mass. The formula for finding the mass of an inclined plane is m = p x sin(theta), where p represents the weight of the object on the inclined plane and theta represents the angle of the inclined plane.

Substituting the given values of 16 for p and 25 degrees for theta, we can solve for the mass, which is equal to 6.93 kg. Plugging this value into the equation for weight, we can solve for o, which is equal to 68.03 N.

Therefore, the net force (fn) is equal to 0.273 x 68.03 N, which is approximately 18.57 N. This means that the net force acting on the object on the inclined plane is 18.57 N, which is the force of friction.

In conclusion, using a systematic approach and applying relevant equations, we can solve for the unknown values in this problem and determine that the net force acting on the object on the inclined plane is 18.57 N. This information can be used to further analyze and understand the situation at hand and provide effective solutions.
 

What is "Emergency Practice Help"?

"Emergency Practice Help" is a tool designed to assist healthcare providers in emergency situations by providing step-by-step guidance and resources for common emergency procedures.

How does "Emergency Practice Help" work?

"Emergency Practice Help" uses algorithms and evidence-based guidelines to walk healthcare providers through various emergency procedures, such as CPR and defibrillation, to ensure proper and timely care is given to patients.

Is "Emergency Practice Help" reliable?

Yes, "Emergency Practice Help" is based on established guidelines and protocols from reputable sources, making it a reliable tool for healthcare providers to use in emergency situations.

Who can benefit from using "Emergency Practice Help"?

Any healthcare provider who may encounter emergency situations, such as doctors, nurses, paramedics, and emergency medical technicians, can benefit from using "Emergency Practice Help" to improve their skills and confidence in handling emergencies.

Can "Emergency Practice Help" be used in any setting?

Yes, "Emergency Practice Help" is designed to be used in various healthcare settings, including hospitals, clinics, and pre-hospital environments, to provide assistance in emergency situations.

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