e 201- work, energy and power
TRANSCRIPT
GUIDE QUESTIONS
Part 1.
1. In part 1, should the work done be increasing every trial?
Explain
No, because based from the data that we’ve gathered the
work is directly proportional to the force applied by the fan.
Another thing is the work is directly proportional to the
displacement of the fan cart. Since our group decreases the
displacement by 10 cm or .10 m for every trial while the cart
is at constant velocity, the time intervened also decreases.
So therefore, the work done should be decreasing in every
trial.
2. In part 1, should the power expended be increasing every
trial?
No, I guess the power expended must be constant in every
trial since the battery supplies the energy to the fan cart.
Since the results that our group had calculated have a very
small difference in each trial, it is safe to say that the power
consumed is constant.
Part 2.
1. In figure 6, why is it incorrect to calculate the work done by
multiplying the spring balance reading F and the horizontal
displacement x?
It is incorrect to calculate the work done by multiplying the
spring balance reading F and the horizontal displacement
because the height of the string is increasing. It will give you
wrong results if you multiply F with the horizontal
displacement because that formula (W=Fx) is only used
when the force and the displacement have the same
direction.
ANALYSIS
1. In table 1, is the work done by the fan cart constant?
Why or why not?
No, the work done by the fan cart not constant
because the force of the fan cart is constant and
when the force of the fan cart is constant and the
displacement increases, the work done also
increases.
2. In table 1, is the power expended by the fan cart
constant? Why or why not?
Yes, the power consumed by the fan cart is constant
because the battery is the one supplying the energy
to the fan cart.
3. In table 2, how does the work done compare with the
increase in gravitational potential energy? Does your
result agree with theory? Why or why not?
Every time an object is lifted up, its gravitational
potential energy or GPE is increased. The mass is
gently pulled so that the kinetic energy can be taken
as constant which we have exactly did during the
experiment. Hence, the results that we've got agree
with a theory that states that the work done on the
curved path is equal to the change in the GPE
because, the calculated results of the experimental
work done and GPE are almost the same.
CONCLUSION
1. What is the correct relationship between the applied force
and the work done?
The work done is directly proportional to the applied force
because as the applied force increases, the work done
also increases if and only if the given displacement is
constant.
2. What is the correct relationship between the displacement
and the work done?
The work done is directly proportional to the direction of
displacement. Since work is equal to the force multiplied
by the displacement, we can conclude that as the
displacement is increased given the force is constant, the
work done also increases.
3. What is the correct relationship between the work done and
the power expended?
The power expended is directly proportional to the work
done because the power is equal to work over time.
RELATED RESEARCH
Work can be defined as transfer of energy. In physics we say that
work is done on an object when you transfer energy to that
object. If one object transfers (gives) energy to a second object,
then the first object does work on the second object.
Work is the application of a force over a distance. Lifting a weight
from the ground and putting it on a shelf is a good example of
work. The force is equal to the weight of the object, and the
distance is equal to the height of the shelf (W= Fxd).
Work-Energy Principle --The change in the kinetic energy of an
object is equal to the net work done on the object.
Energy can be defined as the capacity for doing work. The
simplest case of mechanical work is when an object is standing
still and we force it to move. The energy of a moving object is
called kinetic energy. For an object of mass m, moving with
velocity of magnitude v, this energy can be calculated from the
formula E= 1/2 mv^2.
Types of Energy
There are two types of energy in many forms:
Kinetic Energy = Energy of Motion
Potential Energy = Stored Energy
Forms of Energy
Solar Radiation -- Infrared Heat, Radio Waves, Gamma Rays,
Microwaves, Ultraviolet Light
Atomic/Nuclear Energy -energy released in nuclear reactions.
When a neutron splits an atom's nucleus into smaller pieces it is
called fission. When two nuclei are joined together under millions
of degrees of heat it is called fusion
Electrical Energy --The generation or use of electric power over a
period of time expressed in kilowatt-hours (kWh), megawatt-hours
(NM) or gigawatt-hours (GWh).
Chemical Energy --Chemical energy is a form of potential energy
related to the breaking and forming of chemical bonds. It is stored
in food, fuels and batteries, and is released as other forms of
energy during chemical reactions.
Mechanical Energy -- Energy of the moving parts of a machine.
Also refers to movements in humans
Heat Energy -- a form of energy that is transferred by a difference
in temperature
What is Power
Power is the work done in a unit of time. In other words, power is
a measure of how quickly work can be done. The unit of power is
the Watt = 1 Joule/ 1 second.
One common unit of energy is the kilowatt-hour (kWh). If we are
using one kW of power, a kWh of energy will last one hour.
Calculating Work, Energy and Power
WORK = W=Fd
Because energy is the capacity to do work , we measure energy
and work in the same units (N*m or joules).
POWER (P) is the rate of energy generation (or absorption) over
time:P = E/t
Power's SI unit of measurement is the Watt, representing the
generation or absorption of energy at the rate of 1 Joule/sec.
Power's unit of measurement in the English system is the
horsepower, which is equivalent to 735.7 Watts.
(Source: http://www.edinformatics.com, 2012)