How Much Insulation Do One Necessitate For A X×16 Shed?


The total of insulation that you require for x×sixteen shed depends on things like the roof blueprint, stud size, too stud spacings. Because of this, the amount can vary.





The following provides you with a detailed footstep-past-stride breakdown of how to calculate the sum of insulation needed for the walls as well as roof of the shed.





However, if you lot are not interested in the calculations, then skip to the final section. There yous will notice tables for the sum of insulation needed for 10×xvi sheds alongside specific roof designs, stud sizes, as well as stud spacings.





To insulate a ten×xvi shed, some 477.01 ft2 to 532.37 ft2 of insulation is needed, depending on the stud size, stud spacing, and roof design.




Calculating Actual Wall Area Requiring Insulation





Ceiling Height Must Be Considered





You tin can mensurate your exact ceiling meridian as well as brand adjustments to the calculations presented below, just nosotros are going to function based on the fact that the shed has a measure ceiling meridian of 8 ft.





Understanding the ten×16 Measurements





The 10×16 measurements are the outside measurements of the shed. The inside measurements ask to live adjusted for the presence of stud function.





Dimension of a  shed with gable roof




We will be calculating the internal measurements. We volition not be accounting for doors as well as windows. The areas of these are slow to calculate, then y'all can add together upward the total area taken up past these, depending on the number as well as place in addition to subtract this from the total surface area.





Stud Sizes





Along each 16-ft wall, y'all are going to lose 2 in. at each end for the kickoff together with concluding studs. This cuts the insulation surface area from 128 ftii (16 ft ten viii ft) to 125.33 ftii according to the following:





Studs on the ends of long span wall of a 10 foot by 16 foot shed




Calculation (1a): 16 ft ten 12 = 192 inward.





Calculation (1b): 192 in. – (two + ii) in = 188 inward.





Calculation (1c): 188 inward. /12 = 15.67 ft





Calculation (1d): 15.67 ft ten viii ft = 125.33 fttwo





Along each x-ft wall, y'all are too going to lose two in. at each terminate for the outset too terminal studs. This cuts the insulation area from fourscore ft2 (ten ft ten viii ft) to 77.33 ftii according to the next:





Studs on the end of the short span wall in a 10 foot by 16 foot shed




Calculation (2a): 10 ft ten 12 = 120 inwards.





Calculation (2b): 120 inwards. – (two + two) inwards = 116 inward.





Calculation (2c): 116 inward. /12 = nine.67 ft





Calculation (second): 9.67 ft 10 viii ft = 77.33 ft2





In improver, yous volition lose the depth of i stud at each stop. This accounts for the cease studs of the long walls. The amount of space lost hither depends on the size of the studs you lot function.





Studs on the end of long span wall occupying space along the short span of a 10 foot by 16 foot shed




I imagine that for a shed, you lot’ve probably used ii×iv, ii×six, or ii×viii studs. Anything larger too yous lose also much infinite, specially considering that in that location is no minimum insulation thickness/R-value requirements for a shed.





ii×4, two×vi, or two×eight studs agency a loss of 8 inwards., 12 inwards., or sixteen in., respectively.





Let’second plug these figures inwards the to a higher place equations. We will deduct them from the length inward inches (given inwards Calculation (2b)).





For each x-pes wall:





New lengthNew length inwards feetNew area
ii×four studs116 in. – eight inward. = 108 inward.180 inward. /12 = 9 ft 9 ft ten eight ft = 72 ft2
ii×vi studs116 inwards. – 12 inwards. = 104 inward.104 inwards. /12 = 8.67 ftviii.67 ft ten viii ft = 69.33 ft2
two×8 studs116 inwards. – xvi in. = 100 in.100 in. /12 = viii.33 ftviii.33 ft x eight ft = 66.67 ft2
Table 1




Stud Spacing





Then, of grade, you must deduct the area used up by the residue of the studs along the wall. This depends on the number of studs used, together with the number of studs used depends on the stud spacing chosen.





The recommended stud spacing for a shed wall is sixteen-24 in.





We’re going to expect at the length available between the two stop studs. So, for each 16-ft wall, this is 188 in. (Calculations (1b)) and for each 10-ft wall, it is 108 in., 104 inwards., in addition to 100 inward., depending on the stud size (Table i).





For each 16-ft wall:





sixteen inwards. stud spacingxviii inwards. stud spacing20 inwards. stud spacing22 in. stud spacing24 in. stud spacing
11.75 studsx.44 studsnine.four studsviii.55 studs7.83 studs
In existent life, you would role xi studsIn existent life, y'all would role 10 studsIn real life, yous would use ix studsIn existent life, you would use ix studsIn existent life, you lot would purpose 8 studs
Table ii




Number of studs placed in the long span  16 feet wall of a shed




For each ten ft wall:





xvi in. stud spacing18 inward. stud spacingtwenty inward. stud spacing22 inward. stud spacing24 in. stud spacing
two×four studsvi.75 studs
(inwards existent life, you lot would use half-dozen studs)
half-dozen studs5.four studs
(inward real life, yous would use v studs)
iv.ix studs
(in existent life, yous would purpose v studs)
four.v studs
(inward existent life, you lot would purpose five studs)
two×vi studshalf dozen.v studs
(inwards existent life, you would purpose half dozen studs)
five.78 studs
(in real life, you lot would use 5 studs)
v.ii studs
(inward real life, you lot would use five studs)
iv.73 studs
(in real life, yous would role five studs)
iv.33 studs
(inward real life, y'all would role v studs)
2×8 studs6.25 studs
(inwards real life, y'all would purpose vi studs)
five.56 studs
(inward real life, yous would role v studs)
5 studsiv.55 studs
(inward existent life, you would role five studs)
iv.17 studs
(inward real life, you would use five studs)
Table three




Number of studs placed in the short span  10 feet wall of a shed




Total Wall Area to Cover





For each additional stud, you are going to subtract ii in. from the total wall width. Multiplying this past the top volition give you lot the full wall expanse needed to be covered by insulation.





For the 16-ft walls:





Width excluding studsArea requiring insulation
(per wall)
Area requiring insulation
(both walls)
eleven studs166 inward. = thirteen.83 ft110.67 ft2221.34 fttwo
x studs168 inwards. = fourteen ft112 fttwo224 ft2
ix studs170 in. = xiv.17 ft113.33 ft2226.66 ftii
viii studs172 in. = 14.33 ft114.67 fttwo229.34 fttwo
Table iv




For the ten-ft walls:





Width excluding studsArea requiring insulation
(per wall)
Area requiring insulation
(both walls)
half-dozen studstwo×four: 96 inward. = eight ft
ii×six: 92 inward. = 7.67 ft
two×eight: 88 inwards. = 7.33 ft
ii×four: 64 ftii
2×6: 61.33 ft2
2×viii: 58.67 ft2
two×4: 128 fttwo
ii×six: 122.66 ftii
ii×viii: 117.34 ftii
5 studs2×four: 98 inward. = viii.17 ft
two×6: 94 inwards. = vii.83 ft
ii×eight: ninety inward. = seven.five ft
two×iv: 65.33 ft2
2×half-dozen: 62.67 ftii
2×8: lx fttwo
two×iv: 130.66 ft2
2×vi: 125.34 ft2
two×8: 120 ft2
Table 5




For the walls inward full:





Stud spacingtwo×4 studs2×6 studsii×8 studs
16 inwards.221.34 ft2 + 128 fttwo
= 349.34 ft2
221.34 fttwo + 122.66 ft2
= 344 fttwo
221.34 fttwo + 117.34 fttwo
= 338.68 ftii
xviii inward.224 fttwo + 128 ft2
= 352 ft2
224 ft2 + 125.34 ft2
= 349.34 ftii
224 ftii + 120 ft2
= 344 ft2
twenty inwards.226.66 ft2 + 130.66 ft2
= 357.32 fttwo
226.66 ftii + 125.34 ftii
= 352 fttwo
226.66 fttwo + 120 ftii
= 346.66 fttwo
22 in.226.66 ftii + 130.66 ftii
= 357.32 ftii
226.66 fttwo + 125.34 ft2
= 352 ft2
226.66 ftii + 120 fttwo
= 346.66 ft2
24 inward.229.34 ftii + 130.66 ft2
= 360 ftii
229.34 ftii + 125.34 ftii
= 354.68 ft2
229.34 fttwo + 120 ftii
= 349.34 ft2
Table half-dozen




Calculating Actual Roof Area Requiring Insulation





For the roof, y'all besides take to calculate the area minus the rafters.





However, things tin can get a fiddling complicated because yous take to accept into business relationship the roof blueprint (gable, skillion, or flat). If yous accept a skillion or gable roof, the pitch adds additional expanse.





Skillion roof, gable roof and flat roof




Flat Roofs





The surface area of the apartment roof without rafters is going to live:





Calculation (3a): 10 ft ten sixteen ft = 160 fttwo





However, y'all will live installing rafters, and so nosotros involve to deduct the widths of these—insulation is exclusively installed betwixt the rafters.





Each rafter is two inwards. wide, installed parallel to the short border (if you lot stood at the brusk end, you lot would encounter them crossing left to right), too the recommended rafter spacing for sheds is 16 inward.





This way that we are looking at a starting width of:





Calculation (3b): sixteen ft x 12 = 192 inwards.





Let’s deduct the width of the ii cease rafters every bit these have to live at the end as well as the residue of the rafters volition be spaced betwixt them.





Calculation (3c): 192 in. – four in. = 188 inwards.





Rafter dimensions of a 10x16 shed for a flat roof




With a recommended spacing of 16 in., yous volition necessitate 11.75 rafters (Table two). Now, you can’t accept a fraction of a rafter, so we’re going to round this downwardly to xi rafters.





You tin circular upwards to 12 if you lot choose, peculiarly if you lot are opting for a heavier roofing fabric, only eleven rafters should live sufficient in almost cases.





Eleven rafters betwixt the ii terminate ones means an additional loss of:





Calculation (3d): 11 ten ii in. = 22 in.





Using this, nosotros can calculate the expanse that insulation volition live required to comprehend a flat roof for a 10×sixteen shed:





Calculation (4a): 188 inward. – 22 in. = 166 inward.





Calculation (4b): 166 in. /12 = xiii.83 ft





Calculation (4c): 13.83 ft x ten ft = 138.33 fttwo





Gable Roofs





Roof Panels





The start thing that we have to look at here is the pitch. The minimum pitch you need is a 1/iv inwards. increment inwards rising (the distance from the ceiling business to the roof) for every human foot of function (the distance from the edge of the edifice to the eye of it).





However, this pitch way an angle of entirely 1.nineteen°, which is unlikely to be the pitch y'all choose for your gable-roofed shed.





Formula for rafter length, rise and run of a 10x16 shed with a gable roof




Instead, nosotros volition wait at a pitch of four/12, which means a rise of four in. for every 12 inwards. (or 1 ft) of operate. This seems to live a common pitch used for gable-roofed sheds.





For a ten×16 shed, the function is:





Calculation (5a): x ft /two = five ft





So, there are v 10 ane ft lengths, which way the rising is calculated to be:





Calculation (5b): 4 inwards. 10 5 = 20 inwards.





Using pythagoras’ theorem, nosotros tin can use this to calculate the rafter length (represented every bit the hypotenuse).





Calculation (6a): Hypotenuse = √(next)ii + (reverse)ii





Calculation (6b): C = √(A)2 + (B)two





Calculation (6c): C = √(xx)ii + (60)2





Calculation (6d): C = √400 + 3600





Calculation (6e): C = √4000





Calculation (6f): C = 63.25 in.





The rafter length upward each side of the roof is, hence, 63.25 inward. or 5.27 ft.





The rafter spacing that is used for apartment roofs is besides used for gabled roofs. So, each side has two + 11 rafters, each alongside a width of 2 in.





We have already done this calculation in the section on flat roofs (Calculation (4b)). The roof width less the width of the rafters is xiii.83 ft.





Thus, the area of each side that needs to live covered in insulation is:





Calculation (7a): 5.27 ft 10 13.83 ft = 72.88 ft2





And the total area of the roof panels that required insulation roofing is:





Calculation (7b): 72.88 ft2 10 2 = 145.76 ft2





Gable Spaces





As the roof has a tiptop, there are ii triangles of space betwixt the short walls in addition to the apex of the roof. These spaces as well needs to be insulated.





The space is reduced by the broad side of the rafters on each side of the meridian, the wide side of a rafter set up along the top of the wall (equally if y'all were laying the starting time joist for a ceiling), as well as at to the lowest degree one upright beam that is set up alongside the broad side out as well as which bisects the triangle.





Rafter parts of a 10x16 shed with a gable roof




Because all of these beams are facing broad side out, the size of the beams comes into play.





You volition most probable role 2×iv or 2×half-dozen rafters.





The ascension of xx inward. (Calculation (5b)) is reduced past:






  • viii in. at the height as well as bottom for 2×four rafters




  • 12 inward. at the summit and bottom for two×6 rafters





This way that the rise of the infinite is:






  • 12 in. if you lot are using 2×iv rafters




  • viii in. if you lot are using two×6 rafters





While the rafters trim down the internal area of the triangular gable infinite, because they are all either ii×iv or two×vi, it does not change the angles. (Triangles are bully like that).





Gable roof and Pythagorean theorem




To calculate the surface area of these gable triangles, we involve to know the values of a and b inward the to a higher place diagram.





Here’s what we know:






  • A = xx inward. (Calculation (5b))




  • B = five ft = 60 inwards. (Calculation (5a))




  • C = 63.25 inwards. (Calculation (6f))





We tin calculate α using trigonometry:





Calculation (8a): sin(α) = opposite/hypotenuse





Calculation (8b): sin(α) = A/C





Calculation (8c): sin(α) = twenty/63.25





Calculation (8d): sin(α) = 0.316205533





Calculation (8e): α = sin-one(0.316205533)





Calculation (8f): α = eighteen.43°





As stated previously, the angles of the larger triangle are the same for the smaller i.





To calculate the length of a, nosotros involve to subtract the height in addition to bottom rafter dimensions.





I want to bank note here that this is not a fully accurate measuring because the heart parallel beam way that nosotros are non really mensuration through the proper central signal.





However, one time we have completed the residual of the calculations, I notice it makes minimal divergence.





So, for two×4 rafters:





Calculation (9a): a = A – (ii 10 four in.)





Calculation (9b): a = twenty in. – 8 in.





Calculation (9c): a = 12 inwards.





And for two×6 rafters:





Calculation (10a): a = A – (ii ten six in.)





Calculation (10b): a = 20 inward. – 12 in.





Calculation (10c): a = eight in.





The area of a triangle is calculated as (base of operations x height)/two. Base is b together with elevation is a. We know a, then nosotros postulate to calculate b. We are going to make this using more than trigonometry.





For two×four rafters:





Calculation (11a): tan (α) = reverse/adjacent





Calculation (11b): tan (α) = a/b





Calculation (11c): tan (α) = 12/b





Calculation (11d): tan (xviii.43) = 12/b





Calculation (11e): 0.333237365 = 12/b





Calculation (11f): b = 12/0.333237365





Calculation (11g): b = 36.01 in.





From b, nosotros are going to subtract one-half the parallel beam:





Calculation (11h): b = 36.01 inward. – two inwards.





Calculation (11i): b = 34.01 inward.





For 2×half-dozen rafters:





Calculation (12a): tan (α) = contrary/next





Calculation (12b): tan (α) = a/b





Calculation (12c): tan (α) = eight/b





Calculation (12d): tan (xviii.43) = 8/b





Calculation (12e): 0.333237365 = eight/b





Calculation (12f): b = eight/0.333237365





Calculation (12g): b = 24.01 inwards.





Again, nosotros accommodate for the fundamental beam:





Calculation (12h): b = 24.01 in. – three inward.





Calculation (12i): b = 21.01 in.





Now we tin calculate the surface area of the triangles.





Remember that this is alone for one side of the primal parallel beam, and then nosotros take to double it at the cease. Since the concluding stride is to dissever by 2, we can essentially skip this stride, merely I volition include it anyway.





Then, we have to double the issue once more for the contrary gable.






ii×4 raftersii×vi rafters
Area of half the gable(base of operations x superlative) /two(base of operations x meridian) /ii
(b 10 a) /ii(b 10 a) /2
(34.01 inwards. x 12 inwards.) /two(21.01 in. 10 viii inward.) /2
408.12 in.two /2168.08 inwards.two /ii
204.06 in.284.04 in.2
Area of one gable204.06 inwards.two x 284.04 in.ii ten 2
408.12 in.two168.08 inwards.two
Area of i gable in fttwo2.83 fttwoone.17 ft2
Total gable areaii.83 ft2 ten 2i.17 fttwo 10 ii
v.66 ft22.34 fttwo
Table 7




Total Gable Roof Area Requiring Insulation






2×iv rafters2×half-dozen rafters
Roof panels145.76 fttwo145.76 ftii
Gable spaces5.66 ft22.34 ft2
Total expanse151.42 ftii148.ane fttwo
Table 8




Skillion Roofs





Roof Panel





Again, we start alongside pitch. Skillion roofs are not going to live equally steeply pitched equally gable roofs. A common pitch angle for these shed roofs is ten°, so this is what we volition function for the calculations.





You can ever insert your actual roof pitch into the equations to calculate the surface area for your roof if it is non ten°.





We showtime ask to calculate the length of the roof. This is the triangle hypotenuse (C) equally illustrated below.





Skillion roof and Pythagorean theorem




We know the angle α (x°) in addition to the dimension B (ten ft). This means that we tin can role trigonometry to calculate C.





Calculation (13a): cos(α) = adjacent /hypotenuse





Calculation (13b): cos(α) = B /C





Calculation (13c): cos(x) = 10 ft /C





Calculation (13d): 0.984807753 = x ft /C





Calculation (13e): C = x ft /0.984807753





Calculation (13f): C = ten.fifteen ft





Using this in addition to the known width of 16 ft, nosotros tin calculate the area of the roof panel without rafters.





Calculation (14a): ten.xv ft 10 16 ft = 162.4 ftii





But at that place are almost sure enough rafters, and so we call for to suit for these.





Each rafter is ii in. in width. The same spacing applies equally before (sixteen inward.). We take really already calculated the width of the roof minus the the width of the rafters (Calculations (3b), (3c), (3d), (4a), too (4b)).





This width is 13.83 ft. The surface area of skillion roof panels for a x×sixteen shed requiring insulation covering is:





Calculation (14b): ten.fifteen ft 10 13.83 ft = 140.37 ft2





Gable Spaces





Even though this is non a gable roof, there are withal those triangles on the side that ask to live insulated.





We involve to calculate the expanse of the small triangle inwards the sketch in a higher place. The expanse is decreased by the broad side of a rafter beam along the border of the roof panel, the acme of the wall at the ceiling line of work, together with the rising.





Again, nosotros can calculate a every bit A minus the breadth of the beam at the tiptop as well as bottom of the infinite. This means it is time to view the rafter sizes (2×four and ii×6).





This fourth dimension, nosotros don’t actually know A, and then we necessitate to beginning here:





Calculation (15a): tan(α) = contrary /adjacent





Calculation (15b): tan(α) = A /B





Calculation (15c): tan(x) = A /ten ft





Calculation (15d): 0.17632698 = A /10 ft





Calculation (15e): A = 10 ft ten 0.17632698





Calculation (15f): A = i.76 ft





Let’second convert this to inches so that nosotros tin can subtract the rafter breadths (given in inches). 1.76 ft is 21.12 inward.





Calculating a for ii×iv rafters:





Calculation (16a): a = A – (2 ten 4 inward.)





Calculation (16b): a = 21.12 in. – eight inwards.





Calculation (16c): a = xiii.12 in.





Calculation (16d): xiii.12 inwards. /12 = i.09 ft





Calculating a for two×half-dozen rafters:





Calculation (17a): a = A – (ii ten 6 inwards.)





Calculation (17b): a = 21.12 inwards. – 12 inward.





Calculation (17c): a = nine.12 in.





Calculation (17d): ix.12 inwards. /12 = 0.76 ft





To detect the area of the pocket-sized triangle, we as well ask to know the base of operations length, which is b.





For two×4 rafters:





Calculation (18a): tan(α) = reverse /next





Calculation (18b): tan(α) = a /b





Calculation (18c): tan(x) = i.09 ft /b





Calculation (18d): 0.17632698 = one.09 ft /b





Calculation (18e): b = 1.09 ft /0.17632698





Calculation (18f): b = six.eighteen ft





For two×vi rafters:





Calculation (19a): tan(α) = contrary /next





Calculation (19b): tan(α) = a /b





Calculation (19c): tan(ten) = 0.76 ft /b





Calculation (19d): 0.17632698 = 0.76 ft /b





Calculation (19e): b = 0.76 ft /0.17632698





Calculation (19f): b = four.31 ft





Now we tin calculate the expanse of ane gable infinite as well as multiply it past 2 (to account for the contrary infinite) to get the full gable area.






ii×iv raftersii×half-dozen rafters
Area of the gable space(base of operations ten elevation) /ii(base of operations ten height) /2
(b x a) /two(b x a) /two
(half-dozen.xviii ft x 1.09 ft) /two(4.31 ft 10 0.76 ft) /two
half-dozen.74 ftii /ii3.28 ft2 /ii
three.37 fttwoane.64 fttwo
Total gable area3.37 ft2 ten twoone.64 fttwo x ii
half dozen.74 ft2iii.28 fttwo
Table nine




Wall Extension





We’re not done still! With skillion roofs, we besides accept to insulate the side of the roof that is essentially an extension of the i xvi-ft wall.





Happily, this is a straightforward calculation.





The wall extension is 16 ft broad, less the stud widths. We already have these calculated inwards Table four:






  • When eleven studs are used (xvi inwards. stud spacing), the width is xiii.83 ft




  • When x studs are used (xviii inwards. stud spacing), the width is 14 ft




  • When nine studs are used (twenty inwards. together with 22 inwards. stud spacing), the width is xiv.17 ft




  • When eight studs are used (24 in. stud spacing), the width is 14.33 ft





The meridian is equal to the rising (A), which is one.76 ft.





So, the total wall extension expanse requiring insulation coverage is:





Area
eleven studs; sixteen inward. stud spacingone.76 ft ten thirteen.83 ft = 24.34 ft2
10 studs; eighteen inwards. stud spacingane.76 ft ten xiv ft = 24.64 ft2
nine studs; twenty inward. together with 22 inwards. stud spacingi.76 ft ten fourteen.17 ft = 24.94 ftii
eight studs; 24 inwards. stud spacing1.76 ft 10 14.33 ft = 25.22 ftii
Table x




Total Skillion Roof Area in addition to New Wall Area





For ease, nosotros will comprise the wall extension expanse into the total wall expanse instead of the total roof area. Below is an extension of Table six.





Stud spacing2×four studsii×six studs2×viii studs
xvi in.349.34 ft2 + 24.34 ftii
= 373.68 ftii
344 ftii + 24.34 fttwo
= 368.34 ft2
338.68 ftii + 24.34 fttwo
= 363.02 ft2
18 inwards.352 ftii + 24.64 ftii
= 376.64 ftii
349.34 fttwo + 24.64 fttwo
= 373.98 ft2
344 ftii + 24.64 fttwo
= 368.64 ft2
xx in.357.32 fttwo + 24.94 ftii
= 382.26 fttwo
352 ft2 + 24.94 ft2
= 376.94 fttwo
346.66 fttwo + 24.94 fttwo
= 371.six ft2
22 inward.357.32 ft2 + 24.94 ft2
= 382.26 ftii
352 ftii + 24.94 ft2
= 376.94 ftii
346.66 ft2 + 24.94 fttwo
= 371.6 ft2
24 inward.360 fttwo + 25.22 ft2
= 385.22 ft2
354.68 ftii + 25.22 ftii
= 379.9 ft2
349.34 ft2 + 25.22 ftii
= 374.56 fttwo
Table 11




Now for the full skillion roof expanse for x×xvi shed:






Roof panel surface areaGable infinite expanseTotal roof area
2×4140.37 fttwohalf-dozen.74 fttwo147.eleven fttwo
2×half-dozen140.37 fttwo3.28 ft2143.65 ft2
Table 12




Amount of Insulation Required to Insulate x×sixteen Shed





Flat Roof





2×4 Studs





Stud spacingWall areaRoof surface areaTotal expanse
16 inwards.349.34 ft2138.33 ft2487.67 ft2
eighteen inwards.352 ft2138.33 ftii490.33 ftii
twenty inwards.357.32 ft2138.33 ft2495.65 ftii
22 inwards.357.32 fttwo138.33 ftii495.65 fttwo
24 inwards.360 ft2138.33 fttwo498.33 ft2
Table 13




two×vi Studs





Stud spacingWall areaRoof areaTotal area
sixteen inwards.344 ftii138.33 fttwo482.33 fttwo
18 inward.349.34 fttwo138.33 ft2487.67 ft2
twenty inward.352 ftii138.33 ft2490.33 fttwo
22 in.352 fttwo138.33 fttwo490.33 fttwo
24 inward.354.68 ftii138.33 ft2493.01 ftii
Table fourteen




two×viii Studs





Stud spacingWall areaRoof areaTotal area
sixteen in.338.68 fttwo138.33 fttwo477.01 fttwo
18 inwards.344 ft2138.33 ft2482.33 fttwo
xx in.346.66 ft2138.33 ft2484.99 ft2
22 inward.346.66 ftii138.33 ft2484.99 ft2
24 inwards.349.34 ft2138.33 fttwo487.67 fttwo
Table fifteen




Gable Roof





2×4 Rafters together with 2×iv Studs





Stud spacingWall surface areaRoof expanseTotal expanse
xvi inward.349.34 ft2151.42 fttwo500.76 fttwo
xviii inward.352 fttwo151.42 ft2503.42 ft2
xx in.357.32 fttwo151.42 ftii508.74 ft2
22 in.357.32 fttwo151.42 fttwo508.74 fttwo
24 in.360 ft2151.42 ft2511.42 ftii
Table sixteen




ii×iv Rafters together with ii×half-dozen Studs





Stud spacingWall surface areaRoof expanseTotal expanse
16 inwards.344 ft2151.42 ft2495.42 fttwo
eighteen inward.349.34 fttwo151.42 ftii500.76 ft2
xx inward.352 ft2151.42 fttwo503.42 ftii
22 inwards.352 ftii151.42 ft2503.42 fttwo
24 inwards.354.68 ft2151.42 ft2506.i fttwo
Table 17




two×four Rafters in addition to two×eight Studs





Stud spacingWall areaRoof areaTotal surface area
sixteen in.338.68 ftii151.42 ftii490.01 ft2
eighteen in.344 fttwo151.42 ft2495.42 fttwo
twenty in.346.66 ft2151.42 fttwo498.08 ftii
22 inward.346.66 fttwo151.42 fttwo498.08 ftii
24 in.349.34 ft2151.42 fttwo500.76 ftii
Table eighteen




ii×six Rafters in addition to ii×4 Studs





Stud spacingWall expanseRoof areaTotal surface area
sixteen in.349.34 ftii148.one fttwo497.44 ftii
eighteen inward.352 ft2148.one fttwo500.1 fttwo
20 inward.357.32 ftii148.i ftii505.52 fttwo
22 inward.357.32 fttwo148.ane fttwo505.52 ftii
24 inwards.360 ft2148.one fttwo508.i ft2
Table xix




two×six Rafters as well as ii×6 Studs





Stud spacingWall expanseRoof expanseTotal expanse
sixteen in.344 ftii148.ane ft2492.one ft2
eighteen in.349.34 ft2148.i fttwo497.44 ftii
20 in.352 ft2148.1 ftii500.i ftii
22 inward.352 ftii148.ane ft2500.one ft2
24 in.354.68 ft2148.i ftii502.48 ft2
Table 20




ii×6 Rafters too ii×8 Studs





Stud spacingWall areaRoof surface areaTotal surface area
xvi inwards.338.68 fttwo148.ane ftii486.78 fttwo
xviii inward.344 ftii148.ane ft2492.1 ftii
xx inwards.346.66 ft2148.one ft2494.76 ftii
22 in.346.66 ftii148.ane ft2494.76 fttwo
24 in.349.34 fttwo148.one ft2497.44 ft2
Table 21




Skillion Roof





two×four Rafters and two×iv Studs





Stud spacingWall surface areaRoof areaTotal expanse
xvi inwards.373.68 ftii147.11 fttwo520.79 ft2
xviii in.376.64 ftii147.xi fttwo523.75 ftii
twenty inward.382.26 ftii147.11 ftii529.37 ftii
22 inward.382.26 fttwo147.xi ftii529.37 ftii
24 in.385.26 ft2147.eleven ft2532.37 ft2
Table 22




2×four Rafters too ii×vi Studs





Stud spacingWall surface areaRoof areaTotal area
xvi inwards.368.34 ft2147.11 ft2515.45 fttwo
eighteen in.373.98 ftii147.xi fttwo521.09 ft2
20 inwards.376.94 ft2147.xi ftii524.05 fttwo
22 inward.376.94 fttwo147.11 ft2524.05 fttwo
24 in.379.nine fttwo147.xi ftii527.01 ftii
Table 23




two×four Rafters as well as 2×viii Studs





Stud spacingWall expanseRoof areaTotal area
16 inward.363.02 ftii147.xi ft2510.thirteen ftii
xviii inward.368.64 fttwo147.xi ftii515.75 fttwo
twenty inwards.371.6 fttwo147.11 ft2518.71 ft2
22 inwards.371.6 fttwo147.eleven ft2518.71 fttwo
24 inwards.374.56 ft2147.eleven fttwo521.67 ft2
Table 24




two×6 Rafters in addition to two×four Studs





Stud spacingWall surface areaRoof expanseTotal surface area
sixteen inwards.373.68 fttwo143.65 fttwo517.33 fttwo
eighteen inward.376.64 ftii143.65 fttwo520.29 ftii
twenty in.382.26 fttwo143.65 fttwo525.91 ftii
22 inward.382.26 ft2143.65 ft2525.91 ftii
24 in.385.26 ft2143.65 ft2528.91 fttwo
Table 25




ii×half dozen Rafters in addition to 2×vi Studs





Stud spacingWall expanseRoof surface areaTotal area
sixteen inward.368.34 ft2143.65 fttwo511.99 fttwo
eighteen in.373.98 fttwo143.65 ftii517.63 ft2
20 inwards.376.94 ft2143.65 ftii520.59 ftii
22 inwards.376.94 fttwo143.65 ft2520.59 ft2
24 inward.379.ix fttwo143.65 fttwo523.55 ft2
Table 26




2×six Rafters in addition to 2×8 Studs





Stud spacingWall surface areaRoof expanseTotal area
16 inward.363.02 ftii143.65 ft2506.67 ftii
xviii inwards.368.64 ft2143.65 fttwo512.29 ft2
xx inward.371.six fttwo143.65 ft2515.25 ftii
22 inward.371.6 ft2143.65 fttwo515.25 ftii
24 inward.374.56 ft2143.65 ftii518.21 ft2
Table 27




If yous are insulating a shed, you lot should besides view ventilating it. There are a number of ways to attain this.


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