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Разметка фундамента своими руками: инструменты, инструкция по шагам, методы и их особенности Способы разметки фундамента своими руками и их преимущества Если не у всех, то у многих время от времени возникает необходимость в возведении каких-либо сооружений. Это может быть и баня на приусадебном участке, и коттедж на выделенном участке под строительство. И все относятся к решению данного вопроса по-разному: кто-то, как говорится в навязчивой рекламе, предпочитает «довериться специалистам», только лишь отсчитывая денежные купюры, а кто-то – наоборот, стремится вникнуть во все детали процесса, держа на контроле каждую мелочь. Для этих последних и предназначена данная статья, посвященная описанию того, как осуществляется разметка фундамента своими руками.
Разметка территории перед строительством
Предварительные мероприятия Прежде чем производить какие-либо действия на местности, необходимо составить проект будущего сооружения. В этом документе обязательно учитывается местоположение проектируемого объекта относительно границ участка, при этом все полагающиеся нормативы, относящиеся к допустимым расстояниям между объектами, должны быть четко соблюдены. Это лишит надзорные органы повода в перспективе предъявить вам какие-либо претензии относительного несоблюдения строительных норм.
Далее, следует определиться с размерами самого дома и материалами, из которых его планируется возводить. От всего этого напрямую зависит масса сооружения и, как следствие – параметры будущего фундамента.
Если строится жилой дом, то на этапе проектирования его положение следует сориентировать относительно сторон света. К сожалению, в большинстве случаев этот аспект определяется географическим положением выделенного участка под строительство и решение о том, под каким углом к его границам сооружать на нем здание, не может быть принято самостоятельно. Однако, по возможности, стоит направить главный фасад дома на север, так, чтобы южный фасад выходил в сад. Следует помнить и о необходимости различной степени освещенности разных помещений в здании, на основании чего проектировать расположение внутренних комнат.
Инструментарий После того, как все предварительные задачи проектного плана решены, габариты будущего здания рассчитаны, его положение в пространстве определено, может быть осуществлена разметка под фундамент своими руками . Но прежде надо определиться с перечнем инструментов, которые могут понадобиться. Он достаточно прост и не содержит каких-либо сложных и дорогостоящих приборов. Вот список того, что может понадобиться:
Строительная рулетка
длинная рулетка (20 м и более); строительный уровень; гидроуровень; доски для сооружения обноски, колышки; гвозди, молоток (можно – саморезы, шуруповерт); лопата (учитывая наличие помощника, желательно – две); веревка (леска, капроновый шпагат); маркер/карандаш. Порядок работ Результатом деятельности по разметке фундамента должно стать перенесение того, что отражено на бумаге в генплане на местность, желательно с минимумом погрешностей. Чтобы этого достичь, должны быть обеспечены следующие требования:
корректная привязка фундамента к местоположению; точное соответствие с проектными данными габаритов того, что должно быть возведено; строго выдержанная «прямоугольность» углов. Технология разметки подразумевает два шага. Сначала выбираются крайние точки по углам будущего здания и привязываются к местности. За них принимают любые уже построенные объекты в окрестностях.
Второй шаг процесса разметки включает в себя сооружение обноски и фиксирование горизонтального уровня фундамента. Для этого на угловых колышках посредством уровня выставляются отметки верхнего края будущего фундамента. Как правило, он находится в тридцати-сорока сантиметрах от земли.
Следует учесть ряд нюансов при разметке, чтобы не осложнять в дальнейшем процесс рытья траншеи или котлована. Если траншея будет рыться своими руками – линии определяющие стены продляются приблизительно на полметра в обе стороны. Возле углов вбивают по 2 колышка. При этом натянутый шнур должен служить как бы верхней границей фундамента и помогать придерживаться нужной глубины при копке траншеи.
Если проектируемое строение более глобально и планируется рыть котлован, то аналогичным образом вбивают колышки, но уже в трех метрах от углов. Не следует забывать, что котлован должен быть шире запланированной ширины основания не менее, чем на метр, из расчета по полметра с каждой стороны. Когда котлован вырыт, шнуры натягиваются повторно. Точки же их пересечения отмечаются на его дне.
По завершении работ по копке траншеи/котлована, нужно немедленно переходить к следующим этапам возведения фундамента (опалубке, заливке или укладке фундаментных блоков), чтобы избежать осыпания грунта.
Методы разметки фундамента Методов разметки много и каждый из них по-своему хорош или плох. Но, как показала практика, самыми популярными являются 2 метода метод «золотого» треугольника, основанный на свойствах прямоугольного треугольника и метод пересечения двух кривых.
Метод «золотого» треугольника Когда у треугольника длины сторон три, четыре и пять метров соответственно, то это и есть вышеозначенная геометрическая фигура. Свойства такого прямоугольного треугольника позволяют вымерять прямые углы. Ниже приведена инструкция, как производится разметка таким способом:
Выбирается «отправная» точка, соответствующая вершине угла, от которой чертится прямая вдоль прохождения первой стены. На данной линии отмеряют отрезок длиной 4 метра и ставят отметку. Затем, от той же вершины вдоль второй стены отмеряют уже 3 метра и снова ставят отметку.
Разметка для столбчатого фундамента
Следующим шагом меряется промежуток между этими отметками. Он должен составить расстояние в пять метров. В случае выполнения условия вторая стена проложена верно, а «отправная» точка является вершиной базового угла. В случае если замеренное расстояние либо больше, либо меньше 5 метров, следует либо уменьшить, либо увеличить угол. Аналогичным же образом формируются другие углы. Когда процедура разметки внешнего контура завершена, следует убедиться в правильности всех расчетов. Для этого нужно вспомнить геометрическое свойство прямоугольника, в соответствии с которым его диагонали должны быть равной длины. Если это выполняется, то можно смело забивать колышки по всем углам. После этого размечаются (при наличии) стены внутри контура. Затем формируется внутренняя граница основания на расстоянии порядка 30-50 сантиметров от внешнего контура.
Метод пересечения двух кривых При разметке важно обеспечить, чтобы углы здания, основанием которого он послужит, были строго прямыми. Данный метод позволяет добиться этого с максимальной точностью, без приложения особых усилий. Процедура такова:
Выбирается базовый угол, от него тянется шнур вдоль первой стены. Затем от угла вдоль этой линии, но в разные стороны откладываются два равных между собой отрезка; на их концах ставятся отметки. После этого берется достаточно длинный шнур и на один его конец привязывается колышек.
Разметка с помощью нитки и опор
Шнур с колышком используются, как циркуль: с их помощью поочередно прочерчиваются две дуги, для которых центрами окружностей являются отметки, сделанных ранее по линии первой стены. Через точку, где пересекаются прочерченные дуги и вершину базового угла, чертится прямая, которая, согласно правилам геометрии, пройдет под 90 градусов к первой стене. На ней отмеряют длину второй стены. Так определяют 2-ой угол. Результатом последовательных итераций такого рода становится появление полного «закрытого» контура, что, собственно, и требуется в поставленной задаче. Как и в предыдущем методе будет не лишним проверить правильность разметки посредством измерения диагоналей.
Этот метод всем хорош, но имеет тот недостаток, что для его реализации требуется достаточно много пространства, чтобы «развернуться».
Внесение в разметку дополнительных элементов В малом и среднем строительстве обычно используется ленточный фундамент, так что большинство рекомендаций, изложенных в данной статье, наиболее применимы именно к нему.
Случается так, что проект будущего дома включает в себя помимо основного строения еще и пристройки, которые планируется возвести одновременно с ним. В этом случае нужно разметить фундамент и под них. Если вы уже провели работы по основному зданию, то такая разметка ленточного фундамента своими руками и подавно не создаст никаких затруднений, тем более что здесь за исходную линию принимается одна из сторон основного здания, а масштабы существенно меньше.
VIDEO Преимущества «собственноручных» работ Строительство в любом случае дело ответственное и затратное. Поэтому при любом раскладе не помешает быть всегда в курсе того, что же происходит на стройплощадке хотя бы для того, чтобы не быть «обсчитанными» нечистыми на руку исполнителями. И опять же всегда полезно по возможности минимизировать собственные расходы на строительные работы. Разметка фундамента своими руками во многом и есть один из способов такой «оптимизации».
Да, эта процедура ответственна, от качества ее исполнения зависит то, насколько беспроблемным будет последующее строительство, но она, одновременно проста и не требует существенных трудозатрат, как, например, дальнейшая заливка фундамента. Один толковый помощник и набор простых инструментов и материалов – вот и все что потребуется на данном этапе. К тому же у вас будет уверенность в том, что фундамент сооружен в точности в соответствии с проектом и все углы, долженствующие быть прямыми, таковыми и будут.