Transcript File

Energy, Energy Measurement
and Calculations
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Energy: the ability to do work
- movement, heating, cooling, manufacturing
Types:
Electromagnetic: light – solar power - photovoltaics
Thermal: Heat – geothermal
Kinetic: motion – turbines
Nuclear: breaking apart nuclei
Electrical: energized particles (electrons)
Chemical: coal, oil, natural gas, galvanic cells (batteries)
Sources of Energy:
Renewable and Non-renewable:
Non-renewable:
Oil
Coal
Natural Gas
Oil Shale
Fissionable Material (Nuclear)
Renewables:
Solar
Wind
Water: Hydroelectric dams, tides
Geothermal
Biomass
Biofuels
Net Energy
 Definition: The total useful energy
available from the resource over its
lifetime minus the amount of energy used
(1st law of energy), automatically wasted
(2nd law of energy) and unnecessarily
wasted in finding, processing,
concentrating and transporting it to others.
Measuring Energy
HEAT:
 1 Food Calorie = 1 kilocalorie (1 kCal or
1 Cal) = 1000 calories
 1 calorie = the amount of heat required to
raise the 1 gram of water 1 oC
 As a measure of heat 1 calorie = 4.186
Joules
 1055 Joules = 1 BTU (British Thermal
Units)
Measuring Energy
Electrical Power = Watt = amps x volts
Amp = the number of electrons flowing
through the wire = current
1 amp = 6.241 × 1018 electrons passing a
point at one time
Volts = the force of the electrons
(pressure)
Watt = Joules/sec
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Watts (the work done) = Amps (the
resources consumed) times Volts (the
strength of the resource units)
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The amount of worked performed by a circuit
today was 100 watts.
It did it with 100 amps. It didn't take much force
since it had so many amps. It only took 1 volt.
If there were only 50 amps, it would take twice
as much force. It would take 2 volts.
If there were only 25 amps, it would take four
volts.
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My men lifted 100 lbs today (watts). Their labor contract
said they were only allowed to lift 1 pound each (amps).
It took 100 men (1 volt each) to lift the 100 pounds.
The labor union renegotiated, and they can now lift 2
pounds each (amps). It now only takes 50 men (2 volts
each) to lift the 100 pounds.
I'm trying to renegotiate for them to lift 4 pounds each
(amps). That way, it will only take 25 men (4 volts each)
to lift the 100 pounds.
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Electrons do the work and the more that come through a gate and the speed at which
they pass through, the more work (watts) can be done. The gate restricts how many
electrons can pass through at the same time. The gate (wire) size dictates this
number and think of this number as amps. Now the electrons can flow through the
gate at different speeds (voltage) and the faster they go through, the more energy or
power they impart (Watts).
Watts = Amps X Volts
It helps me to think of the electrons moving through the wire as I can see that
amperage capacity is then a function of wire size (how many electrons can fit in the
gate or tunnel cross section) and then I visualize the speed at which they are moving
as the voltage or velocity.
To use this analogy further, consider a resistor or resistance as speed bumps
[img]images/icons/grin.gif[/img] The electrons are slowed down at this point and a
voltage drop occurrs. As the electrons hit the speed bumps and are slowed, energy is
lost.
Another reason I like to think of voltage being the velocity of the electrons is that I can
visualize electrons speeding through a wire and if they come to a gap in the wire, the
faster they are moving, the farther I can see them successfully jumping across this
gap (arc). The greater the voltage, the greater the arc.
Utility companies usually measure in
kilowatts
1 kW = 1000 W
 Electricity is billed by the amount used
(demand) and the time it was used
(kWh)
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Understanding Electricity Billing
Watts
The rate of electrical use at any moment
is measured in watts.
For example:
 A 100-watt light bulb uses 100 watts or
100 J/s.
 A typical desktop computer uses 65 watts
or 65 J/s.
 A central air conditioner uses about 3500
watts or 3500 J/s.
Watt-hours
To know how much energy you're using
you have to consider how long you run
your appliances. When you run a 1-watt
appliance for an hour, that's a watt-hour
(Wh).
 One 100-watt light bulb on for an hour is
100 Wh
 One 100-watt light bulb on for five hours is
500 Wh
 Five 100-watt light bulbs on for an hour is
500 Wh
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Why is 100 Wh a measure of power?
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Watt = J/s
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# Watts X 1 hour (3600 sec) = # Joules
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Kilowatt-hours
1,000 watt-hours is a kilowatt-hour (kWh).
For example.
One 100-watt light bulb on for an hour, is 0.1 kWh
(100/1000)
One 100-watt light bulb on for ten hours is 1 kWh
(1 bulbs x 100W x 10h= 1000Wh = 1 kWh)
Ten 100-watt light bulbs on for an hour, is 1 kWh
(10 bulbs x 100W x 1h= 1000Wh = 1 kWh)
Ten 50-watt light bulbs on for an hour, is 0.5 kWh
Ten 100-watt light bulbs on for 1/2 an hour, is 0.5
kWh
Running a 3500-watt air conditioner for an hour is
3.5 kWh.
Note the difference between kilowatts and
kilowatt-hours.
kilowatt = rate of power at any
instant
kilowatt-hour = amount of energy
used for a given amount of time
 A light bulb doesn't use 60 watts in an
hour, it uses 60 watt-hours in an hour.
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Since utilities measure usage for an entire
building, they use kilowatts or thousands
of watts. Utilities refer to the monthly kW
reading as demand.
Demand is the actual wattage
consumed.
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Most utilities charge residential and
small commercial customers only for the
energy, or kWh, they use in a month.
However, for larger commercial and
industrial customers, most utilities will
base the charges on both the energy and
the monthly demand reading.
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Utilities base the demand charge on the
highest fifteen or thirty minute average
demand that occurs during a month.
Sometimes a rate schedule is set up to
include a " billing demand". The billing
demand is the highest of either the
current month's demand or a
percentage of the highest demand from
the previous eleven months.
How much does electricity cost?
The cost of electricity depends on
where you live, how much you use, and
possibly when you use it. There are also
fixed charges that you pay every month
no matter how much electricity you use.
 For example, $6/mo. for the privilege of
being a customer of the electric company,
no matter how much energy used.
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Most utility companies charge a higher rate
when you use more than a certain amount of
energy, and they also charge more during
summer months when electric use is higher.
As an example, here are the residential
electric rates for Austin, Texas (as of 11-03):
First 500 kilowatts hours
5.8¢ per kilowatt hour (kWh)
Additional kilowatts hours
(May-Oct.)
10¢ per kilowatt hour
Additional kilowatts (Nov.-Apr.).
8.3¢ per kilowatt hour
These figures include a fuel charge of 2.265¢
per kWh.
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An additional charge based on the maximum amount of electricity
you draw at any one time. This is called a demand charge. The
following chart from Wisconsin Electric illustrates the concept. The
shaded area is how much electricity you used, and you know you
get charged for that. But the black bar on top is the demand, how
much energy you "demanded" at any given point throughout the
day. If your utility company has a demand charge (ask them), then
you can save money by spreading out your electrical use. For
example, run a washing machine and dryer one after the other
rather than at the same time. And better yet, run them when you're
not using much electricity for other purposes (such as at night when
the air conditioner is off).
Calculating Energy Costs and
Savings
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Example 1
A small commercial customer replaces 100 60 watt incandescent lamps with 100 - 15 watt
fluorescent lamps. The lamps operate eight
hours per day, five days per week, year round.
Their utility charges them $0.08/kWh.
To calculate the energy savings, just figure
the difference between the existing energy
usage and the proposed energy usage.
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Existing Energy Usage
100 lamps times 60-watts per lamp
8 hours per day
Five days per week
52 weeks per year
1000 watts per kilowatt
The Proposed Energy Usage
 100 lamps
15-watts per lamp
Eight hours per day
Five days per week
 52 weeks per year
1000 watts per kilowatt
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The Cost Savings
To calculate the cost savings, just
multiply the annual energy savings times
the charge per kWh for electricity (eight
cents in this case).
Example 2
Let's take this same scenario, but this
time let's assume there is an additional
demand charge of $9.75/kW.
 Demand Savings equals existing demand
minus proposed demand
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Existing demand
100 lamps times 60-watts
1000 watts per kilowatt.
Proposed demand
100 lamps
15-watts per lamp
1000 watts per kilowatt
 Demand savings per month and per year
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Example 3
If a customer's maximum or peak demand
occurs at 2:00 PM because of air conditioning,
and the lights are operating on a time clock from
6:00 PM to 6:00 AM, then the lights do not
contribute to the peak demand. Making a
change to the lighting demand does not affect
the customer's demand charges. For example,
the previous situation of 100 lamps being
changed would save only energy costs, not
demand if these lamps are located outdoors and
operate only at night.