What is the Payback for Upgrading Insulation?
Estimating the Payback Period of Additional Insulation
Use the equation below
to estimate the cost effectiveness of adding insulation in terms of the
"years to payback" for savings in heating costs. Years to payback is
the time required for the insulation to save enough fuel from heating (at present
prices) to pay for itself. A simple payback is the initial investment divided
by annual savings after taxes.
The equation works
only for uniform sections of the home. For example, you can estimate years to
payback for a wall or several walls that have the same R-values, if you add the
same amount of insulation everywhere. Ceilings, walls, or sections of walls
with different R-values must be figured separately. Subtract the areas of
windows and doors when estimating payback for wall insulation.
The cost of the energy
source is also a key factor in determining payback. Energy prices vary widely
from region to region and season to season. Other factors, such as the rate of
production and inventories of fuels nationwide, can also affect local energy
prices. The weather from year to year also varies, so your energy costs from
year to year will vary as well. To figure the cost of energy, consult your
local utility for a rate schedule, or save your energy bills and plug your
specific costs into this formula:
Years to
Payback = (C(i) × R(1) × R(2) × E)
÷ (C(e) × [R(2) - R(1)] × HDD × 24)
C(i) = Cost of insulation in $/square
feet. Collect insulation cost information; include labor, equipment,
and vapor barrier if needed.
C(e) = Cost of energy,
expressed in $/Btu.
·
To calculate the cost
of energy, divide the actual price you pay per gallon of oil, kilowatt-hour
(kWh) of electricity, gallon of propane, or therm (or per one hundred cubic
feet [ccf]) of natural gas by the Btu content per unit of fuel.
·
To figure the price
you pay per unit, take the total amount of your bills (for oil, electricity,
propane, or natural gas) during the heating season, and divide it by the total
number of gallons, kWh, or therms you consumed during those months. Use the
following values for fuel Btu content:
#2 Fuel Oil = 140,000 Btu/gallon
Electricity = 3,413 Btu/kWh
Propane = 91,600 Btu/gallon
Natural Gas = 103,000 Btu/ccf or
100,000 Btu/therm
#2 Fuel Oil = 140,000 Btu/gallon
Electricity = 3,413 Btu/kWh
Propane = 91,600 Btu/gallon
Natural Gas = 103,000 Btu/ccf or
100,000 Btu/therm
E = Efficiency of the heating
system. For gas, propane, and fuel oil systems this is the Annual
Fuel Utilization Efficiency or AFUE. Typical AFUE values are 0.6 to 0.88 for
oil or propane furnaces, and 0.7 to 0.95 for natural gas furnaces. Older
systems are usually less efficient. Use E = 1.00 for baseboard electric
systems. For heat pumps, use the Coefficient of Performance or COP for E; where
E = 2.1 to 2.5 for conventional heat pumps, and E = 3.2 to 3.5 for geothermal
heat pumps.
R(1) = Initial R-value of section
R(2) = Final R-value of section
R(2) - R(1) = R-value of additional
insulation being considered
HDD = Heating degree days/year.
This information can usually be obtained from your local weather station,
utility, or oil dealer.
24 = Multiplier used to convert
heating degree days to heating hours (24 hours/day).
We use HDD in our calculations because it is sufficient for
homes in cold or moderate climates (which includes most of the country). For
homes in hot climates, the payback calculation is more complex. To account for
the full savings achievable year-round, try using a more advanced tool to
calculate your energy savings such as the Home Energy Saver,
created by DOE's Lawrence Berkeley National Laboratory.
EXAMPLE
Suppose that you want
to know how many years it will take to recover the cost of installing
additional insulation in your attic. You are planning to increase the level of
insulation from R-19 (6-inch fiberglass batts with moisture barrier on the warm
side) to R-30 by adding R-11 (3.5-inch unfaced fiberglass batts). You have a
gas furnace with an AFUE of 0.88. You also pay $0.87/therm for natural gas.
Let's also suppose that you supply the following values for the variables in
the formula.
C(i) = $0.18/square
foot
C(e) =
($0.87/therm)÷(100,000 Btu/therm) = $0.0000087/Btu
E = 0.88
R(1) = 19
R(2) = 30
R(2) - R(1) = 11
HDD = 7000
By plugging the
numbers into the formula, you obtain the years to payback:
Years to
Payback = (C(i) × R(1) × R(2) × E)
÷ (C(e) × [R(2) - R(1)] × HDD × 24)
Years to
Payback = (0.18 × 19 × 30 × 0.88)
÷ ($0.0000087 × 11 × 7000 × 24)
90.288
÷ 16.077 = 5.62 years
About the author: The above Real Estate was provided by Rob Alley, a leader in his field. Rob can be reached via email at roballeyrealtor@gmail.com or by phone at 434-964-8369. Rob has helped people move in and out of many Central Virginia towns for the last 8+ Years.
Thinking of selling your home? I have a passion for Real Estate and love to share my marketing expertise!
I service the following towns in Central VA: Charlottesville, Keswick, Scottsville, Ruckersville, Stanardsville, Crozet, Ivy, Greewnwood, Albemarle, Louisa, Orange, Nelson, Fluvanna, Amherst, Bedford, Campbell, Lynchburg, Waynesboro, Fisherville and Augusta
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