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A simple segment of code that calculates the both scalar and vector weight (gravitational force) exerted upon a ball.  
A simple segment of code that calculates the both scalar and vector weight (gravitational force) exerted upon a ball.  


<code>
[[File:Weightcode.JPG|400px|thumb|right]]
      '''#Calculate the weight of an object'''</code>
[[File:Weightcode.JPG|300px|thumb|right]]


<code>
<code>
ball=sphere(pos=vec(0,0,0), radius=0.02, color=color.yellow, make_trail=true)
    '''# Initializing sphere object'''
   
    ball=sphere(pos=vec(0,0,0), radius=0.02, color=color.yellow, make_trail=true)


'''## Defining constants'''
    '''# Defining constants'''
g = vec(0,-9.8,0) #gravitational acceleration
    g = vec(0,-9.8,0) ''#gravitational acceleration''
ball.m=0.1 #mass of the ball in kg
    ball.m=0.1       ''#mass of the ball in kg''
W = ball.m*g #weight of the ball on Earth
    W = ball.m*g     ''#weight of the ball on Earth''


print("Scalar weight of the ball:", mag(W), "kg m/s^2 or N")
    '''# Printing values
print("Force of gravity exerted on the ball:", W, "kg m/s^2 or N")
    print("Scalar weight of the ball:", mag(W), "kg m/s^2 or N")
    print("Force of gravity exerted on the ball:", W, "kg m/s^2 or N")


</code>
</code>

Revision as of 21:23, 30 November 2015

Claimed by mxu86 (Michael Xu)

A page about weight as a property of matter.

The Main Idea

In physics, weight describes the Gravitational Force upon a mass, usually relative to Earth or a planet. Depending on the source, weight may be defined as a scalar - the magnitude of the gravitational force on an object - or a vector equal to gravitational force. An object's weight is commonly confused with mass, but instead it is a force that depends on another body of matter, while mass is an intrinsic property of matter.

A Mathematical Model

A mass m's weight near the surface of the Earth is represented by [math]\displaystyle{ {\vec{W} = \vec{F}_{g} = {mg}} }[/math] where g is the gravitation acceleration of Earth, -9.8 meters per second squared.

[math]\displaystyle{ {\frac{d\vec{p}}{dt}}_{system} = \vec{F}_{net} }[/math] where p is the momentum of the system and F is the net force from the surroundings.

A Computational Model

A simple segment of code that calculates the both scalar and vector weight (gravitational force) exerted upon a ball.

    # Initializing sphere object
    
    ball=sphere(pos=vec(0,0,0), radius=0.02, color=color.yellow, make_trail=true)
    # Defining constants
    g = vec(0,-9.8,0) #gravitational acceleration
    ball.m=0.1        #mass of the ball in kg
    W = ball.m*g      #weight of the ball on Earth
    # Printing values
    print("Scalar weight of the ball:", mag(W), "kg m/s^2 or N")
    print("Force of gravity exerted on the ball:", W, "kg m/s^2 or N")

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