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Roof measurement methods: here we describe various methods for measuring all roof data: roof slope or pitch, rise, run, area, and other features. We include onroof measurements, roof measurements or estimates that can be made from ground level, and several neat tricks using a folding ruler to measure roof angle or slope. This article shows how simple measurements can give the roof area without having to walk on the roof surface. This article series gives clear examples just about every possible way to figure out any or all roof dimensions and measurements expressing the roof area, width, length, slope, rise, run, and unit rise in inches per foot. Green links show where you are. © Copyright 2015 InspectApedia.com, All Rights Reserved. How to Measure Roof Slope or Angle or Rise & Run & Roof AreaMeasuring the roof slope, pitch, or rise and run is easy if you've got a tape measure and more accurate still if you've also got a level on hand. [Click to enlarge any image] Here are examples of every method we can think of for measuring the pitch or slope of a roof from various positions on the roof, near the roof, and from ground level. Article Series Contents
There are several neat tricks that allow you to just a carpenter's rule to get a close approximation of the roof slope or pitch. We describe all of them here. All of these examples work best for a simple gable end roof. Additional measures may be needed for hip roofs, mansards, and intersecting gables. How to Measure Roof Slope from On the RoofTo use the direct roof slope measurement procedure shown just abofe, in addition to safe access to a roof that won't be damaged by touching or walking on it, you need: a tape measure and a carpenter's level. This procedure to measure roof slope can be performed on the roof or from a ladder at roof edge. [Click to enlarge the image].
How to Measure Roof Slope from Inside the Attic or Inside of a Cathedral Ceiling StructureYou need: a tape measure and a carpenter's level. The procedure is like the onroof example above, but flipped upside down. As with measuring roof slope on the roof, inside the attic allw e need is a simple carpenter's level and a tape measure. We use the level to measure out from the roof surface horizontally for a distance of 12". Then from that point on our level we measure the distance straight up to point of contact with the roof surface. That distance in inches will be the inches of rise per foot of horizontal run for this (horrible leaky) roof. Watch out: if you do not keep the level at right angles to the roof (parallel to the gable end wall of the building) your vertical measurement will be inaccurate. Hold your level with its side tightly against the side of a rafter to keep the level at right angles to the roof surface. Or you can make this measurement inside the attic or even inside the building if a cathedral ceiling is installed (photo at left) by holding the level right against the gable end wall as we show at left. For an outdoor version of this same approach see our example of MEASURING ROOF SLOPE OUTSIDE at the gable end of a building. How to Measure Roof Slope Outdoors at the Gable End of a BuildingYou need: a tape measure and, if there is no horizontal siding installed, you will need a carpenter's level. [Click to enlarge the image] From a ladder or other accessible area giving safe access to the sloping gable end trim or roof edges,
How to Measure Roof Slope & All Other Dimensions From the Ground  counting siding coursesAll of the roof data: rise, run, and slope can be calculated from the ground if the building sports horizontal siding such as that shown in our photograph below. Roof rise (b): first we will obtain the total roof rise by counting siding courses. We measure siding width & then we count courses at the building gable end. If we start counting siding at a horizontal lilne even with the lower roof edge or eaves and count up to the ridge, we've got a close guess at the total roof rise. The number of siding courses from the roof triangle base to the roof peak x siding course width = total roof rise = (b) Roof length (c): Measure or step off building gable end width. Roof width (a): This data allows us to calculate the roof triangle as we know two sides (b) and (c) of the three sides of a right triangle (the red lines in our photo at above left). Let (b) = the vertical rise in the roof and (c) = the roof length (building length + gable overhangs). The third side of the triangle, its hypotenuse or the sloping surface of the roof, or side is (a) which is calculated as follows:
Given a^{2} we use our calculator to take the square root and bingo, we have the length of the sloping side of the roof. Given that we now know all of the lengths of our triangle we can easily obtain roof slope too if we need it. Now finally to get the roof area, we just need one more figure, the length of the roof along the building eaves or ridge. From the ground we measure or step off building length (L). The roof area (RA) is calculated easily: we multiply the Roof Length (c) (which is the sum of building length plus the gable end overhangs of the roof) by the Roof Width of slope (a) that we just figured out above when we computed the hypotenuse of the roof triangle (that's why we needed the roof rise number).
Measure Roof Slope From the Ground Using a Folding Carpenter's RuleAs you've see from out other roof measurement examples beginning What if the roof is inaccessible from outdoors, and there is no access to the building interior (i.e. its attic) so we cannot make direct roof slope measurements, but we still need to know its slope? You need a simple folding carpenter's rule. It helps to have a steady hand and to read the instructions on exactly where to read the inches on the bottom scale in the folding rule triangle that we show at left. Details of how to use a folding carpenter's rule to obtain roof slope, area, and other measurements along with a table that translates inches along the bottom scale of the folded rule into roof slopes are Obtain Roof Pitch or Slope by Using the Rafter Tables on a Framing SquareA longstanding use of the framing square that is missed by many new carpenters is the rafter table imprinted right on the framing square itself. This data will tell us the required rafter length for a roof of a given pitch or slope. The rafter table on a typical framing square gives rafter length for roof slopes with a rise anywhere between 2" to 18" per foot of run. [Click to see an enlarged image] Details of how we use the tables on a framing square to quickly figure out roof slope, rafter lengths, cuts etc. are How to Obtain the Roof or Ceiling Slope, Rise & Run Using an AngleFinder Level & the Tangent FunctionIt's trivial to obtain the slope of a roof or ceiling if you happen to have picked up an angle finder such as the one shown here and sold by Pro Products Co., Rockford IL. We can simply place either of the Level + Angle Finder straight sides against a sloping surface and read the surface slope expressed in degrees right off of the tool's scale. A weight inside the Angle Finder level moves the pointer to the proper position. For more accurate angle or slope measurements, for example on a rough shingle surface outdoors, use a straight edge between the angle finder level and the roof surface to give a longer footprint for the sensor. If your framing square is steel (not aluminum), the angle finder level will clamp neatly right onto the framing square. That's how I used the angle finder shown until someone ran over my steel framing square, forcing me to buy a new (aluminum model). The angle finder level still works but I have to hold it in place (leaving too scratches on my ceiling as I fumbled around for these photos). You can see that the angle finder immediately gives the answer to the roof slope: 81 degrees. [Click to enlarge any image] Now what? We can use the TAN or tangent feature of a calculator as a trivial way to convert degrees of slope (or grade if we're building a sidewalk or road) into units of run per unit of rise. The Tangent of any angle expressed in degrees is nothing more than a ratio:
Let's calculate rise per foot of run for this roof using the number from an angle levelI'll show that even if we screw up we can still come out ok finding the angle and then the rise and run of a roof using the angle finding level. I read 81 deg. on my angle level. Now let's figure run for 12" of rise for an 81 degree slope  HOLD ON! something's crazy here. This is a low slope roof, how can it be sloping 81 degrees? Egad! that's nearly straight up! This is a good lesson in thinking for yourself  or performing a sanity check on calculations. The answer is I was holding my angle level on the wrong scale. I could have made my photos over again holding the angle level the right way, but there's an easier trick: 81 degrees is just 9 degrees off of dead vertical (90  81 = 9). So really I could go just 9 degrees off of flat. As "flat" is 0 degrees of slope, flat+ 9 = 9. My roof actually slopes 9 degrees. Whew!
Find Tan 9 deg using a handy dandy calclator, or table such as the one I give The inches of rise for 12inches of run on a 9 deg lowslope roof is calculated as follows:
Set run to 12inches because we're going to calculate the rise per foot of run.
Use simple algebra:
That makes sense: we travel about 75 inches horizontally for every 12 inches of vertical rise on this low slope 9 degree roof. Calculate Unit Rise for the Roof RiseTo calculate total rise if I knew the total run (say we had made an onroof measurement) we take the following steps: Total Rise = (Total Run in Feet) x (Rise per Foot) The Tan value for my 9 degree slope roof = Tan ( 9) = 0.1583 0.1583 = Rise / Run Using a little high school algebra we can rewrite the equation as 0.1583 x Run = Rise If I want to know the rise per foot of run I calculate 0.1583 x 12 = 1.89 " of rise per foot of run. Calculate Total Rise for the RoofI measured the total horizontal run  my building width is 20 ft. + a total of 2 ft. of overhang at the eaves. 0.1583 x 22 = 3.5 ft. My roof increases in height 3.5 ft. from the eaves to the high end (this is a shed roof). I can check this result against the rise per foot we got above. (22 ft. x 1.89" rise per foot) / 12 = 3.5 ft. (thank goodness) For the Tangential Enthusiast  Usnig Inverse Tangent Function Tan^{1} The inverse Tan^{1} function can convert a Tan value back into degrees of roof slope. How Various Roof Measurements are CalculatedDetails for calculating roof area are at ROOF AREA CALCULATIONS RA = Roof Area = RW x RL If you have safe access to the roof surface you can quickly make the needed area measurements: just measure from the ridge to the lower edge or eaves, keeping your tape straight. With a decent 3/4" or 1" wide 30 ft. tape measure you can extend the tape out to catch the roof eaves without having to walk dangerously close to the roof edge. Also measure the roof edge or length.
Details for calculating the slope, pitch or grade of a roof or any other surface are Or if you want to know more about the frog at left, Slope is simply the relationship between increase in height and horizontal distance traveled. In my sketch above if we travel up my triangle along (a) from left to right, we will cross a horizontal distance (b) and we will ascend in height an amount (c). Slope or pitch or grade has several means of expression: Rise/Run, Angle in degrees, Tangent, Pitch, or Percent Grade  all compared in our little table below. Tangent = Rise / Run E.g. Tan (45 deg) = 1.00  that is, we will travel 12" up for 12" of run Tan ^{1} is the inverse of a Tangent which will convert any rise/run ratio back to degrees. E.g. Tan ^{1} (1.73) = 60 deg. So Tangent in its simple use here is just the ratio of increase in unit height for travel in unit run. "Units" can be inches, feet, meters, furlongs, or hammer handle lengths. A table of tangent values for common roof slopes is given at FOLDING RULER to SLOPE DATA TABLE. Below is a tiny summary that shows the range of these values. How to Use Horizontal or "Flat" Roof Projections as Rough Estimates of Roof Area for Inaccessible RoofsAnother simplistic approach used by some estimators is to ignore complex roof structure, just measuring the building's footprint and the roof slope  an approach that gets you into the right "ballpark" but will very seriously underestimage the roof area for steep slope roofs. Frankly, as we illustrate beginning at ROOF MEASUREMENTS, there are some easy and accurate alternatives that can give a good estimate of roof area while making measurements only from the ground. But to understand how some people use a flat or horizontal projection of a roof to guess at roof area, here is the procedure. BF: Measure the building footprint or BF EO: Measure or estimate the increase in footprint size given by the roof eaves overhang. (Tip: look at the drip line under the roof eaves and measure the distance from the outer edge of the drip line to the building exterior wall. This is EF. GO: Measure or estimage the increase in footprint size given by the gable end overhangs. This is GO. RF: If the eaves overhang and gable end overhang are the same on both front and back and left and right building ends we just add these up to obtain Roof Footprint or RF.
RA: Obtain the approximate roof slope to convert Roof Footprint to Roof Area  RA using the ROOF SLOPE MULTIPLIER TABLE given below.
How to convert the building footprint or roof "footprint" (building footprint + roof overhangs) to roof areaTo convert the rectangular footprint of the building roof to roof area we need to increase the footprint area to account for the greater area covered by the sloping roof. Using any of the roof slope estimating or measuring methods described above, just this simple roof slope multipication chart:
Continue reading at ROOF MEASURE by FOLDING RULE or select a topic from the More Reading links shown below. Suggested citation for this web pageROOF MEASUREMENTS at InspectApedia.com  online encyclopedia of building & environmental inspection, testing, diagnosis, repair, & problem prevention advice. More ReadingGreen link shows where you are in this article series.
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