Measuring energy consumption and cost
Posted: Thu Nov 09, 2006 10:15 am
A few people have asked how they can measure energy consumption around the house, so I've written up the details with some examples. Hopefully, it's understandable!
First, get yourself a power meter. The one from Maplins is the cheapest I've found and is accurate with low wattage appliances. It's also possible to plug it in to sockets that are low on a wall.
The more expensive Brennenstuhl PM230 does have the extra facility of being able to put in two electricity tariffs and doing the calculations for you, but it has the display under the plug and can't be used on low sockets with little clearance under them. It's also not very effective when devices draw less than 5 watts where the Maplin one works down to 1 watt. I'm not linking to the PM230 as the prices vary so widely and change frequently - the cheapest I've seen is £19.95 and the most expensive £49.95!
Now, back to the meters. The three most important readings are active power (in watts), energy consumption (kWh) and elapsed time.
While you can use the active power reading, it's not going to be accurate over time for appliances that come on and off (like refrigerators and freezers) nor for those that may be on standby some of the time and powered up the rest of the time. I also find it more convenient for things like kettles to leave them on the meter for a week as I then get a better idea of our typical weekly useage.
But assuming that you want to find out the energy consumption of a kettle as a one-off, I'll start with that.
Plug the meter into the socket and the kettle into the meter. Turn the electricity on at the mains. Check the meter - the display should be on and, if the appliance is off, then the active power should read zero. I say should be because some appliances do draw a very small amount of power even when the switch is off.
With the kettle plugged in (and hopefully with some water in it), turn it on. The active power reading should climb immediately. Make a note of the lowest and highest readings - you may be surprised at the amount of fluctuation. When the kettle has come to the boil and switched off, click the button to display the energy consumption in kWH, note the figure, then display the time and note the figure.
Remember:
Energy consumption (kWh) = Power (kW) x Time (hours)
Things to remember: Convert watts (on the meter) to kW by dividing by 1000 (10 watts = 0.01 kW,180W = 0.18, 2300W = 2.3kW). Convert time to decimal by dividing minutes elapsed by 60 (12 minutes = 0.2 hours; 1 hr, 18 minutes or 78 minutes = 1.3 hours).
To find the cost of boiling the kettle once, multiply the energy consumption by the price per unit of the electricity (in our case £0.0888).
Cost = Consumption (kWh) x price (pounds)
To work out the yearly cost, calculate how many times a day you use the kettle and multiply by 365. Then multiply by the Cost of one boil.
Now, the more complicated version using a TV which is either on stand-by or on.
Plug the meter in as before and then plug the TV into the meter. Operate the TV as you would normally for a week - but if you normally turn off at the mains and don't use standby, unplug the TV from the meter while leaving the meter on. If you switch off at the mains, you'll lose the meter readings!
The power consumption reading is mainly for interest this time - you can see the difference between standby and on.
The key figures this time are energy consumption (kWH) and time.
After a week, you'll have metered your typical useage in kWh and can multiply this by the price per unit (£0.0888) to find out how much it cost to run the appliance for a week.
To find out the yearly cost, you can either multiply by 52 or, more usefully, work backwards to calculate the average power drawn over the the week (remembering that the TV draws different amounts of power in standby and on modes) and then multiply by the number of hours in a year. The advantage of this is that you then know the actual amount of power drawn by the appliance.
Power (kW) = Energy consumption (kWh) ÷ Time (hours)
To find out the annual consumption, multiply power by 8765 (the rounded number of hours in a year). To find the annual cost, multiply the annual consumption by the price per unit (in our case again, £0.0888). This should be close to the number you got by multiplying the weekly cost by 52.
Our first example (using the kettle to boil one cup of water).
On power: Appears to range from 2026 watts to 2075 watts (2.026kW to 2.075kW)
Energy consumption: 0.04 kWh
Elapsed time: 1 minute (0.01666666667 hr)
Electricity cost per kWh (1 unit) = £0.0888
Cost to boil one cup of water: 0.04 x 0.0888 = £0.0.003552 (not even a penny)
Average active power: 0.04 ÷ 0.01666666667 = 2.3999999995 kW (2399.99 watts) Note that this is substantially more than the active power readings appeared to indicate!
Now to work out annual energy consumption and cost at six cups of tea a day (between the two of us):
Daily energy consumption: 0.04 x 6 = 0.24 kWh
Annual energy consumption: 0.24 x 365 = 87.6 kWh
Annual cost: 87.6 x 0.0888 = £7.77888
Our second example (with the TV left on stand-by rather than off to set a baseline):
Standby power: 6 watts (0.006 kW)
On power: 52 watts (0.052 kW)
Energy consumption: 3.36 kWh
Elapsed time: 168 hours (7 days)
Electricity cost per kWh (1 unit) = £0.0888
Annual consumption: 3.36 x52 = 174.72kWh
Weekly cost: 3.36 x 0.0888 = £0.0.298368 (30 pence a week)
Annual cost : £0.298368 x 52 = £15.515136
From those figures, I can now work out the average active power drawn by the TV over the week (combining both standby and on modes):
Average active power: 3.36 ÷ 168 = 0.02 kW (or 20 watts)
Double-checking my earlier annual consumption and cost figures:
Annual consumption: 0.02 x 8765 = 175.3kWh (slightly more than the earlier figure as we're using the actual number of hours in a year - 52 weeks gives 364 days or 8736 hours)
Annual cost: 175.3 x 0.0888 = £15.56664
I prefer to work out the average power drawn over a week and then multiply by the number of hours in a year as it's more accurate.
So, if we have six cups of tea a day, don't turn the TV off at the wall and watch TV at our current levels, that's an annual energy consumption of 262.9 kWh at a cost of £23.35 (rounded up).
The big energy hogs are the refrigerator, freezer and washing machine, then the security/work lights although their use is kept to a minimum. The electric fence draws constantly but not a lot (and with our run of fencing a mains energiser is much more effective than 12v). I'm doing the computer and peripherals at the moment.
I hope this helps. (I've triple-checked the figures, but if you spot anything let me know!!)
First, get yourself a power meter. The one from Maplins is the cheapest I've found and is accurate with low wattage appliances. It's also possible to plug it in to sockets that are low on a wall.
The more expensive Brennenstuhl PM230 does have the extra facility of being able to put in two electricity tariffs and doing the calculations for you, but it has the display under the plug and can't be used on low sockets with little clearance under them. It's also not very effective when devices draw less than 5 watts where the Maplin one works down to 1 watt. I'm not linking to the PM230 as the prices vary so widely and change frequently - the cheapest I've seen is £19.95 and the most expensive £49.95!
Now, back to the meters. The three most important readings are active power (in watts), energy consumption (kWh) and elapsed time.
While you can use the active power reading, it's not going to be accurate over time for appliances that come on and off (like refrigerators and freezers) nor for those that may be on standby some of the time and powered up the rest of the time. I also find it more convenient for things like kettles to leave them on the meter for a week as I then get a better idea of our typical weekly useage.
But assuming that you want to find out the energy consumption of a kettle as a one-off, I'll start with that.
Plug the meter into the socket and the kettle into the meter. Turn the electricity on at the mains. Check the meter - the display should be on and, if the appliance is off, then the active power should read zero. I say should be because some appliances do draw a very small amount of power even when the switch is off.
With the kettle plugged in (and hopefully with some water in it), turn it on. The active power reading should climb immediately. Make a note of the lowest and highest readings - you may be surprised at the amount of fluctuation. When the kettle has come to the boil and switched off, click the button to display the energy consumption in kWH, note the figure, then display the time and note the figure.
Remember:
Energy consumption (kWh) = Power (kW) x Time (hours)
Things to remember: Convert watts (on the meter) to kW by dividing by 1000 (10 watts = 0.01 kW,180W = 0.18, 2300W = 2.3kW). Convert time to decimal by dividing minutes elapsed by 60 (12 minutes = 0.2 hours; 1 hr, 18 minutes or 78 minutes = 1.3 hours).
To find the cost of boiling the kettle once, multiply the energy consumption by the price per unit of the electricity (in our case £0.0888).
Cost = Consumption (kWh) x price (pounds)
To work out the yearly cost, calculate how many times a day you use the kettle and multiply by 365. Then multiply by the Cost of one boil.
Now, the more complicated version using a TV which is either on stand-by or on.
Plug the meter in as before and then plug the TV into the meter. Operate the TV as you would normally for a week - but if you normally turn off at the mains and don't use standby, unplug the TV from the meter while leaving the meter on. If you switch off at the mains, you'll lose the meter readings!
The power consumption reading is mainly for interest this time - you can see the difference between standby and on.
The key figures this time are energy consumption (kWH) and time.
After a week, you'll have metered your typical useage in kWh and can multiply this by the price per unit (£0.0888) to find out how much it cost to run the appliance for a week.
To find out the yearly cost, you can either multiply by 52 or, more usefully, work backwards to calculate the average power drawn over the the week (remembering that the TV draws different amounts of power in standby and on modes) and then multiply by the number of hours in a year. The advantage of this is that you then know the actual amount of power drawn by the appliance.
Power (kW) = Energy consumption (kWh) ÷ Time (hours)
To find out the annual consumption, multiply power by 8765 (the rounded number of hours in a year). To find the annual cost, multiply the annual consumption by the price per unit (in our case again, £0.0888). This should be close to the number you got by multiplying the weekly cost by 52.
Our first example (using the kettle to boil one cup of water).
On power: Appears to range from 2026 watts to 2075 watts (2.026kW to 2.075kW)
Energy consumption: 0.04 kWh
Elapsed time: 1 minute (0.01666666667 hr)
Electricity cost per kWh (1 unit) = £0.0888
Cost to boil one cup of water: 0.04 x 0.0888 = £0.0.003552 (not even a penny)
Average active power: 0.04 ÷ 0.01666666667 = 2.3999999995 kW (2399.99 watts) Note that this is substantially more than the active power readings appeared to indicate!
Now to work out annual energy consumption and cost at six cups of tea a day (between the two of us):
Daily energy consumption: 0.04 x 6 = 0.24 kWh
Annual energy consumption: 0.24 x 365 = 87.6 kWh
Annual cost: 87.6 x 0.0888 = £7.77888
Our second example (with the TV left on stand-by rather than off to set a baseline):
Standby power: 6 watts (0.006 kW)
On power: 52 watts (0.052 kW)
Energy consumption: 3.36 kWh
Elapsed time: 168 hours (7 days)
Electricity cost per kWh (1 unit) = £0.0888
Annual consumption: 3.36 x52 = 174.72kWh
Weekly cost: 3.36 x 0.0888 = £0.0.298368 (30 pence a week)
Annual cost : £0.298368 x 52 = £15.515136
From those figures, I can now work out the average active power drawn by the TV over the week (combining both standby and on modes):
Average active power: 3.36 ÷ 168 = 0.02 kW (or 20 watts)
Double-checking my earlier annual consumption and cost figures:
Annual consumption: 0.02 x 8765 = 175.3kWh (slightly more than the earlier figure as we're using the actual number of hours in a year - 52 weeks gives 364 days or 8736 hours)
Annual cost: 175.3 x 0.0888 = £15.56664
I prefer to work out the average power drawn over a week and then multiply by the number of hours in a year as it's more accurate.
So, if we have six cups of tea a day, don't turn the TV off at the wall and watch TV at our current levels, that's an annual energy consumption of 262.9 kWh at a cost of £23.35 (rounded up).
The big energy hogs are the refrigerator, freezer and washing machine, then the security/work lights although their use is kept to a minimum. The electric fence draws constantly but not a lot (and with our run of fencing a mains energiser is much more effective than 12v). I'm doing the computer and peripherals at the moment.
I hope this helps. (I've triple-checked the figures, but if you spot anything let me know!!)