{"id":47808,"date":"2019-08-19T15:04:59","date_gmt":"2019-08-19T13:04:59","guid":{"rendered":"http:\/\/136.144.181.85\/~nedzink\/determining-the-required-capacity-of-rainwater-downpipes-and-roof-gutters-7\/"},"modified":"2019-08-19T15:04:59","modified_gmt":"2019-08-19T13:04:59","slug":"determining-the-required-capacity-of-rainwater-downpipes-and-roof-gutters-7","status":"publish","type":"page","link":"https:\/\/www.nedzink.com\/nl\/determining-the-required-capacity-of-rainwater-downpipes-and-roof-gutters-7\/","title":{"rendered":"Determining the required capacity of rainwater downpipes and roof gutters"},"content":{"rendered":"<h2>Quantity of rainfall.<\/h2>\n<p>Theoretical results show that in the Netherlands the maximum rainfall intensity at our geographical width is 540 &ndash; 600 (l\/s)\/ha). If the rainwater-drainage system of a building or house is based thereon then a rainwater-drainage system will never overflow. Within the standardisation the question has been raised if it is realistic that the costs of the size of a gutter for such a heavy rainfall intensity offset the inconvenience of a rare overflow.<br \/>\nIt should be taken into account that the capacity of the public sewer will not be sufficient.<br \/>\nIt is expected that once every 5 years the rainwater-drainage system may overflow, which is considered acceptable. This risk entails a rain intensity of 0.03 (l\/s)\/m&sup2; or 1.8 (l \/min)\/m&sup2;.<\/p>\n<p>The quantity of rainfall on a roof surface is determined by the effective roof surface in m&sup2; to be multiplied by the rain intensity (i) l\/min. The dimensions of the rainwater-drainage system can be calculated by means of this quantity of rainfall to discharge per unit of time.<\/p>\n<h2>Calculation of the dimensions.<\/h2>\n<p>In the calculation of the rainwater-drainage capacity of a roof the dimensions of the rainwater downpipes and the number of rainwater downpipes are determinable. The choice for the (standard) gutter is to be made on the basis thereof. The standards NEN 3215 and NTR 3216 serve as guideline for the calculations.<\/p>\n<h3>The rain load<\/h3>\n<p>Determination of the quantity of rainfall (Qh) on a roof is made with the formula:<\/p>\n<p>Qh =&nbsp; ( &alpha; x i ) x ( &szlig; x F )&nbsp; formula 1<br \/>\nQh =&nbsp;&nbsp; the rainwater load in litres\/minute&nbsp; (l\/min.)<\/p>\n<h3>Table 1&nbsp; Reduction factors for determining the load for rainwater downpipes at a<br \/>\nrain intensity (i) of 1.8 (l \/ min)\/m&sup2;<\/h3>\n<p><img decoding=\"async\" alt=\"\" src=\"https:\/\/www.nedzink.com\/wp-content\/uploads\/import\/cms\/userfiles\/images\/divers\/tabel1eng.jpg\" style=\"width: 531px; height: 119px;\" \/><\/p>\n<p>Roof examples see figs. 1 and 2.<\/p>\n<p>\n&alpha;&nbsp; =&nbsp; the reduction factor for the rain intensity for flat roofs<br \/>\n&alpha;&nbsp; =&nbsp; 0.60 flat roof with ballast of gravel<br \/>\n&alpha;&nbsp; =&nbsp; 0.75 for the other flat roofs<br \/>\n&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; As flat roofs discharge the water at a slower pace, for all other cases (therefore all pitched roofs)<br \/>\n&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp;&nbsp; applies &alpha; = 1,<br \/>\ni&nbsp;&nbsp; =&nbsp; rain intensity and is 1.8 (litre \/ minute)\/ m&sup2;<br \/>\n&szlig;&nbsp; =&nbsp; reduction factor for the roof width is determined by the pitch of the roof<br \/>\nF&nbsp; =&nbsp; surface of the roof<br \/>\n&nbsp;<\/p>\n<h3>The roof surface &ldquo;F&rdquo;<\/h3>\n<p>Figures 1 and&nbsp;2 show different roof forms.<\/p>\n<p>Determination of the roof surface &ldquo;F&rdquo;<\/p>\n<p>The roof surface is determined by the product of the length (l) and the effective width (b) of the roof surface. The effective width is determined by the reduction factor &szlig;.<\/p>\n<p>Effective width of the roof and the reduction factor &szlig;<br \/>\nThe roof pitch &epsilon; determines the reduction factor &szlig;. Walls also contribute to the discharge of rainwater<br \/>\n( &szlig; = 0.3). It is indicated in the standard that no horizontal projection is applied. Table 1 gives the reduction factors for the various roof pitches.<\/p>\n<p>Reduction factor &alpha; for flat roofs<br \/>\nFor flat roofs the discharge of the rainwater to the roof outlet is slowed down. To this end, the rain intensity (i) of 1.8 (l\/min)\/ m&sup2; is multiplied by the factor &alpha;. See table 1.<\/p>\n<p>The reduction factors &alpha; and &szlig; are summarised in table 1.<\/p>\n<h2>Total quantity of rainfall Qh can now be determined by formula 1.<\/h2>\n<h3>Determining rainwater downpipe.<\/h3>\n<p>The number of rainwater downpipes (n) must first be determined. The quantity of rainwater to be discharged in l\/min is known from formula 1.<\/p>\n<p>Prior conditions:<\/p>\n<ul>\n<li>number of rainwater downpipes per roof gutter length, see table 2.<\/li>\n<li>number of rainwater downpipes per m&sup2; roof surface, see table 3.<\/li>\n<\/ul>\n<h3>Table 2.<br \/>\nMin. number of rainwater downpipes per roof gutter length.<\/h3>\n<p><img loading=\"lazy\" decoding=\"async\" height=\"272\" 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\" style=\"width: 346px; height: 157px;\" width=\"693\" \/><\/p>\n<h3><strong>Table 3.<br \/>\nNumber of roof outlets per roof surface.<\/strong><\/h3>\n<p><strong>The number is first determined by the structural design.<\/strong><\/p>\n<table border=\"1\" cellpadding=\"1\" cellspacing=\"1\" style=\"width: 300px;\">\n<tbody>\n<tr>\n<td>\n<p align=\"center\">Roof surface<\/p>\n<\/td>\n<td>\n<p align=\"center\">Number of roof outlets<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td>&nbsp;<\/td>\n<td>&nbsp;<\/td>\n<\/tr>\n<tr>\n<td>\n<p align=\"center\">&lt;100 m&sup2;&nbsp;&nbsp;<\/p>\n<\/td>\n<td>\n<p align=\"center\">min. 1<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td>\n<p align=\"center\">&gt;100 m&sup2;&nbsp;&nbsp;<\/p>\n<\/td>\n<td>\n<p align=\"center\">min. 2<\/p>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p>For flat roofs:<br \/>\nDistance between 2 roof outlets must be limited from 10 to 20 metres. Place the roof outlet at<br \/>\nleast 1 metre from the corner of the flat roof.<\/p>\n<p>The quantity of water to be discharged per rainwater downpipe is &ldquo;Qh : n&rdquo; in l\/min.<br \/>\n(n) = number of outlets.<\/p>\n<p>&nbsp;<\/p>\n<h3>Table 4 shows the choice of the accompanying smallest<br \/>\nstandard roof gutter.<\/h3>\n<p>Depending on the circumstances the number of rainwater downpipes can be increased.<\/p>\n<p>Gutters larger than the required minimum dimensions can always be applied.<\/p>\n<p>The roof gutter must lie of course on slope and be installed from low to high.<\/p>\n<p>For more information on the installation of roof gutters and rainwater downpipes, see NedZink Advice TZ1.<\/p>\n<p><img decoding=\"async\" border=\"0\" src=\"https:\/\/www.nedzink.com\/wp-content\/uploads\/import\/cms\/userfiles\/images\/tz3_fig1.jpg\" \/><\/p>\n<p>&nbsp;<\/p>\n<h3>Arithmetical examples<\/h3>\n<p>Example Figure 1<\/p>\n<p>Dimensions.<\/p>\n<p>(L) = 22 m, (b) = 5 m, Roof pitch &epsilon; = 40&deg;<br \/>\nSingle roof &alpha; = 1 and &szlig; = 1, see table 1<br \/>\nCalculating the quantity of rainwater<br \/>\nQh = &alpha; x i x &szlig; x F<br \/>\n= 1 x 1,8 x 1 x (22 x 5)<br \/>\n= 198 l\/min.<\/p>\n<p>\nNumber of rainwater downpipes:<br \/>\nPrior conditions,<\/p>\n<ol>\n<li>number of roof outlets per roof surface:&nbsp;<br \/>\n\tRoof surface (F) = 110 m2&nbsp;=&gt;&nbsp; min. 2 rainwater downpipes, see table 3<\/li>\n<li>number of rainwater downpipes per roof gutter length:<br \/>\n\tGutter length 22 metres&nbsp; =&gt; min. 2 downpipes &Oslash; 80 mm,&nbsp;see table 2. (Expansion device required).<\/li>\n<\/ol>\n<p>Choice of rainwater downpipes:<br \/>\n2 rainwater downpipes =&gt; 99 l\/min&nbsp; =&gt;&nbsp; table 4&nbsp; =&gt;&nbsp; &Oslash; 80 mm<\/p>\n<p>Choice of roof gutter is box gutter B37 or suspended<br \/>\ngutter M37, see table 4 (37 indicated the developed width in cm.).<\/p>\n<p>\nTabel 4<\/p>\n<table border=\"1\" cellpadding=\"1\" cellspacing=\"1\" style=\"width: 600px;\">\n<tbody>\n<tr>\n<td>\n<p align=\"center\">Max. quantity<\/p>\n<p align=\"center\">Rainwater<\/p>\n<p align=\"center\">Qh in l\/min<\/p>\n<\/td>\n<td>\n<p align=\"center\">&Oslash; Downpipe<br \/>\n\t\t\td in mm<\/p>\n<\/td>\n<td>\n<p align=\"center\">Min.cross-section (A)<\/p>\n<p align=\"center\">of the gutter<br \/>\n\t\t\tA &ge; 1.3 di&sup2; in cm&sup2;<\/p>\n<\/td>\n<td>\n<p align=\"center\">Smallest type<br \/>\n\t\t\tStandard gutter **<\/p>\n<\/td>\n<\/tr>\n<tr>\n<td>\n<h3 align=\"center\">117<\/h3>\n<\/td>\n<td>\n<h3 align=\"center\">80*<\/h3>\n<\/td>\n<td>\n<h3 align=\"center\">79<\/h3>\n<\/td>\n<td>\n<h3 align=\"center\">B37 or M37<\/h3>\n<\/td>\n<\/tr>\n<tr>\n<td>\n<h3 align=\"center\">210<\/h3>\n<\/td>\n<td>\n<h3 align=\"center\">100*<\/h3>\n<\/td>\n<td>\n<h3 align=\"center\">125<\/h3>\n<\/td>\n<td>\n<h3 align=\"center\">&nbsp;<\/h3>\n<h3 align=\"center\">B44 or M44<\/h3>\n<\/td>\n<\/tr>\n<tr>\n<td>\n<h3 align=\"center\">338<\/h3>\n<\/td>\n<td>\n<h3 align=\"center\">120*<\/h3>\n<\/td>\n<td>\n<h3 align=\"center\">181<\/h3>\n<\/td>\n<td>\n<h3 align=\"center\">B55<\/h3>\n<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<p>*&nbsp;&nbsp;&nbsp; standard rainwater downpipes<br \/>\n**&nbsp;&nbsp; B = box gutter 37\/44\/55 = developed width in cm.<br \/>\n&nbsp;&nbsp;&nbsp;&nbsp; M = suspended gutter<br \/>\n&nbsp;&nbsp;&nbsp;&nbsp; The outlet piece for a rainwater downpipe has an inner diameter (di) that is at least 4 millimetres<br \/>\n&nbsp;&nbsp;&nbsp;&nbsp; smaller than the nominal size of the rainwater downpipe. This inner diameter of the outlet piece<br \/>\n&nbsp;&nbsp;&nbsp;&nbsp; determines the inflow capacity of the rainwater downpipe.<\/p>\n","protected":false},"excerpt":{"rendered":"<p>Quantity of rainfall. Theoretical results show that in the Netherlands the maximum rainfall intensity at our geographical width is 540 &ndash; 600 (l\/s)\/ha). If the rainwater-drainage system of a building or house is based thereon then a rainwater-drainage system will never overflow. Within the standardisation the question has been raised if it is realistic that [&hellip;]<\/p>\n","protected":false},"author":9,"featured_media":0,"parent":0,"menu_order":1120,"comment_status":"closed","ping_status":"closed","template":"","meta":{"_acf_changed":false,"footnotes":""},"class_list":["post-47808","page","type-page","status-publish","hentry"],"acf":[],"yoast_head":"<!-- This site is optimized with the Yoast SEO plugin v26.8 - https:\/\/yoast.com\/product\/yoast-seo-wordpress\/ -->\n<title>Determining the required capacity of rainwater downpipes and roof gutters &#8211; NedZink<\/title>\n<meta name=\"robots\" content=\"index, follow, max-snippet:-1, max-image-preview:large, max-video-preview:-1\" \/>\n<link rel=\"canonical\" href=\"https:\/\/www.nedzink.com\/nl\/determining-the-required-capacity-of-rainwater-downpipes-and-roof-gutters-7\/\" \/>\n<meta property=\"og:locale\" content=\"nl_NL\" \/>\n<meta property=\"og:type\" content=\"article\" \/>\n<meta property=\"og:title\" content=\"Determining the required capacity of rainwater downpipes and roof gutters &#8211; NedZink\" \/>\n<meta property=\"og:description\" content=\"Quantity of rainfall. Theoretical results show that in the Netherlands the maximum rainfall intensity at our geographical width is 540 &ndash; 600 (l\/s)\/ha). If the rainwater-drainage system of a building or house is based thereon then a rainwater-drainage system will never overflow. 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