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	<title>Platinum Polish &#187; 2608</title>
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	<description>Superior Car Care</description>
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		<title>Трейдинг без индикаторов  Можно ли торговать на Форекс без индикаторов?</title>
		<link>http://www.platinumpolish.co.uk/trejding-bez-indikatorov-mozhno-li-torgovat%d1%8c-na/</link>
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		<pubDate>Thu, 28 May 2020 14:22:20 +0000</pubDate>
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" width="259px" alt="стратегии форекс без индикаторов"/></p> <p> Сигналы на 24 АВГУСТА 2020 </p> <p> </p><p>Во время формирования данной свечи на рынке преобладают быки (покупатели), поэтому в течение некоторого времени наблюдается устойчивая тенденция к росту. Чтобы формация “Повешенный” приобрела форму, курс должен https://www.youtube.com/results?search_query=%D1%84%D0%BE%D1%80%D0%B5%D0%BA%D1%81+%D0%BE%D0%B1%D1%83%D1%87%D0%B5%D0%BD%D0%B8%D0%B5 значительно упасть от уровня открытия, а затем вернуться и закрыться вблизи максимальных значений. Это создает длинную нижнюю тень, предпочтительно не менее чем в 2 раза длиннее тела — чем длиннее, тем лучше.</p>  <p> </p><p>Sell-ордер следует установить на несколько пунктов ниже минимальной цены поглощенной свечи паттерна. Стоп-лосс устанавливается на уровне максимума второй свечи фигуры. Сигналом к открытию позиции на продажу будет являться бычий внутренний бар на конце восходящего тренда. На конце нисходящего тренда сформировался медвежий внутренний бар. Ордер следует установить на несколько пунктов выше максимума поглощенной свечи.</p>  <p> </p><p>Для успешной торговли на графике прописывают уровни поддержки и сопротивления. Опытный трейдер ценит информацию о ситуации на рынке и для этого [...]</p>]]></description>
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" width="259px" alt="стратегии форекс без индикаторов"/></p>
<p>
<h2>Сигналы на 24 АВГУСТА 2020</h2>
</p>
<p>
<p>Во время формирования данной свечи на рынке преобладают быки (покупатели), поэтому в течение некоторого времени наблюдается устойчивая тенденция к росту. Чтобы формация “Повешенный” приобрела форму, курс должен <a href="https://www.youtube.com/results?search_query=%D1%84%D0%BE%D1%80%D0%B5%D0%BA%D1%81+%D0%BE%D0%B1%D1%83%D1%87%D0%B5%D0%BD%D0%B8%D0%B5">https://www.youtube.com/results?search_query=%D1%84%D0%BE%D1%80%D0%B5%D0%BA%D1%81+%D0%BE%D0%B1%D1%83%D1%87%D0%B5%D0%BD%D0%B8%D0%B5</a> значительно упасть от уровня открытия, а затем вернуться и закрыться вблизи максимальных значений. Это создает длинную нижнюю тень, предпочтительно не менее чем в 2 раза длиннее тела — чем длиннее, тем лучше.</p>
</p>
<p>
<p>Sell-ордер следует установить на несколько пунктов ниже минимальной цены поглощенной свечи паттерна. Стоп-лосс устанавливается на уровне максимума второй свечи фигуры. Сигналом к открытию позиции на продажу будет являться бычий внутренний бар на конце восходящего тренда. На конце нисходящего тренда сформировался медвежий внутренний бар. Ордер следует установить на несколько пунктов выше максимума поглощенной свечи.</p>
</p>
<p>
<p>Для успешной торговли на графике прописывают уровни поддержки и сопротивления. Опытный трейдер ценит информацию о ситуации на рынке и для этого необходимо видеть только котировки. Любой игрок скажет, что форекс индикаторы часто мешают,  излишне привлекая к себе внимание трейдера. Ниже представлен перевод статьи Сэма Сейдена «Торговая стратегия должна быть простой«, посвященной торговле без индикаторов (даже объема) на любом рынке — форекс, акции, золото.</p>
</p>
<p>
<p>Ярые приверженцы торговли без индикаторов, неплохо обходятся без них. Разберем простую стратегию торговли от уровней поддержки и сопротивления <a href="https://boriscooper.org/luchshie-strategii-foreks-2019-dlya-novichkov-v-shkole-borisa-kupera/">https://boriscooper.org/luchshie-strategii-foreks-2019-dlya-novichkov-v-shkole-borisa-kupera/</a> на примере торговли золотом (XAU/USD). Для построения уровней следует провести горизонтальные линии через ценовые экстремумы свечей.</p>
</p>
<p>
<p>Сразу после касания цены этой отметки можно открывать позицию на продажу. При торговле на более низких интервалах повысится количество ложных сигналов, а при работе с дневным и недельным графиком прибыль будет небольшой из-за малого количества сделок. Вы сами убедитесь в том, что даже простейшие примеры из тех, что мы сегодня рассматривали, работают.</p>
</p>
<p>
<h2>Узнайте, насколько сильны настроения на рынке</h2>
</p>
<p>
<p>В этой статье мы опишем систему торговли NFP очень бегло. Как правило, NFP в несельскохозяйственном секторе является одним из самых важных индикаторов в экономических новостях, которые ежемесячно публикуются в США. Обычно этот тип рыночных новостей имеет серьезное влияние на работу дневных трейдеров, так как он может легко влиять на цену USD пар в течение 50 или более пипсов. Сайт BestForexBrokers носит информационный характер не является брокером, а значит не принимает деньги для торговли Форекс.</p>
</p>
<p>
<p>Когда торги закрылись при положении цены вверху или внизу относительно графика в режиме D1 на уровне 10-20%, то с вероятностью 80-90% цена будет двигаться в том же направлении на следующий день. Главная особенность вида стратегии состоит в возможности разворота тренда. <a href="https://boriscooper.com/">https://boriscooper.com/</a> В случае ордера на продажу, следует выполнять все эти шаги наоборот. А именно, цена анализируемых дней должна расти, а свечи быть в процессе снижения. «Стоп-лосс» выставляется в районе максимума предыдущего дня торгов, прибыль также снимается постепенно.</p>
</p>
<p>
<ul>
<li>Дело в том что Forex устроен так, чтобы вводить заблуждение большинство трейдеров большую часть времени.</li>
<li>Конечно, сказать что это прибыльная система без риска нельзя, но возможность потерь тут сведена к минимуму.</li>
<li>То есть для меня она в неком роде стала беспроигрышной стратегией форекс.</li>
</ul>
<p>
<h2>Скачать подробную стратегию торговли без индикаторов</h2>
</p>
<p>
<p>Как или любая другая популярная торговая платформа, MetaTrader 4 может быть перегружена десятками индикаторов технического анализа. Большинство начинающих трейдеров вынуждены изучать их все, а потом применять их со всей этой частично дублирующейся информацией. Таким образом, если паттерн образован после продолжительного тренда и в поле зрения трейдера на графике не попадают свечи прошлых периодов, уровень можно отнести к свингам. Сильные уровни являются ощутимым препятствием для преодоления ценой, в то время как слабые уровни цена проходит достаточно легко.</p>
</p>
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" width="256px" alt="стратегии форекс без индикаторов"/></p>
<p>
<p>Новички, попав на рынок, как правило, стремятся раскрыть все его секреты, пользуясь множеством инструментов, но не изучив как следует его принципы. Безиндикаторные стратегии проверены временем и будут оправдывать себя еще довольно долго, постоянно развиваясь и повышая свою эффективность.</p>
</p>
<p>
<p>Уровни Фибо графически представляют собой горизонтальные линии поддержки и сопротивления. Они же являются зонами ценовых консолидаций и уровнями коррекций к основному тренду, поэтому на их основе легко создать абсолютно успешную безиндикаторную <a href="https://boriscooper.org/luchshie-strategii-foreks-2019-dlya-novichkov-v-shkole-borisa-kupera/">стратегии форекс без индикаторов</a> Форекс стратегию для трейдинга. Причем, в сравнении с вышеописанными стратегиями, трейдинг по Фибоначчи отличается максимальной наглядностью и прибыльностью. Такой метод безиндикаторного трейдинга можно считать частным случаем свечного анализа.</p>
</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="251px" alt="стратегии форекс без индикаторов"/></p>
<p>
<p>Что касается КПД, стратегии без индикаторов способны обеспечить профит в долгосрочной перспективе. Наиболее четкие и прибыльные сигналы проходят во время смены торговых сессий. Если сигнал последовал именно в это время – выходите из рынка, когда закончится та торговая <a href="https://ru.wikipedia.org/wiki/%D0%A2%D1%80%D0%B5%D0%B9%D0%B4%D0%B5%D1%80">стратегии форекс без индикаторов</a> сессия, по началу которой вы вошли. Рассмотрим стратегию для торговля без индикаторов под названием«Inside Bar», которая предполагает использование единственного паттерна. Здесь не используются ни индикаторы и не выстраиваются различные геометрические фигуры.</p>
</p>
<p>
<h2>Безиндикаторная стратегия Форекс с использованием фигур технического анализа</h2>
</p>
<p>
<p>Потому что трейдер может принимать во внимание все факторы рынка, в отличие от программного обеспечения, которое работает по заранее заданному алгоритму и не может менять решение. Сначала это не так заметно, но с опытом прогнозирование достигает точности результата до 95%. Смена тренда известна заранее, когда <a href="https://ru.investing.com/markets/">стратегии форекс без индикаторов</a> заканчивает свое движение предыдущая тенденция, есть возможность подготовиться ко входу в рынок и соответственно получить максимальную прибыль. Как только цена превысит значение 30 пунктов, объявленному ордеру следует выставить «тейк-профит» на 100% от максимального значения цены анализируемого периода.</p></p>
]]></content:encoded>
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		</item>
		<item>
		<title>Как сделать калькулятор Js с таблицы Excel?</title>
		<link>http://www.platinumpolish.co.uk/kak-sdelat%d1%8c-kal%d1%8ckuljator-js-s-tablicy-excel/</link>
		<comments>http://www.platinumpolish.co.uk/kak-sdelat%d1%8c-kal%d1%8ckuljator-js-s-tablicy-excel/#comments</comments>
		<pubDate>Fri, 07 Feb 2020 08:00:26 +0000</pubDate>
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				<category><![CDATA[2608]]></category>

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" width="252px" alt="как сделать калькулятор в excel"/></p> <p> </p><p>Цвет фона — палитра для выбора цвета подложки калькулятора. Поддерживает как сделать калькулятор в excel вставку HEX-кодов для точного определения цвета.</p>  <p> </p><p>Финансовый калькулятор может быть дорогим для студентов. К счастью, очень легко создать финансовый калькулятор бесплатно, если у вас есть программа Excel на компьютере. Калькулятор Excel может сделать гораздо больше, чем настоящий финансовый калькулятор. Теперь при наборе выбранной комбинации горячих клавиш (в нашем случае Ctrl+Shift+V) будет запускаться окно калькулятора.</p>  <p> </p><p>Комиссия берется ежемесячно со всей суммы. Общий платеж по кредиту – это аннуитетный платеж плюс комиссия. Сумма основного долга и сумма процентов – составляющие части аннуитетного платежа. Быстро сориентироваться https://boriscooper.com/ в мудреных формулах, рассчитать проценты, суммы выплат, переплату позволяют функции программы Microsoft Excel. нажал на кнопку &#8220;скачать результат&#8221; и все конвертировалось уже в настоящий файл excel для скачивания.</p>  <p> Простая функция для платежей </p> <p> </p><p>На некоторых конструкторах предусмотрена тесная [...]</p>]]></description>
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" width="252px" alt="как сделать калькулятор в excel"/></p>
<p>
<p>Цвет фона — палитра для выбора цвета подложки калькулятора. Поддерживает <a href="https://boriscooper.org/kak-postroit-kalkulyator-trejdera-v-excel/">как сделать калькулятор в excel</a> вставку HEX-кодов для точного определения цвета.</p>
</p>
<p>
<p>Финансовый калькулятор может быть дорогим для студентов. К счастью, очень легко создать финансовый калькулятор бесплатно, если у вас есть программа Excel на компьютере. Калькулятор Excel может сделать гораздо больше, чем настоящий финансовый калькулятор. Теперь при наборе выбранной комбинации горячих клавиш (в нашем случае Ctrl+Shift+V) будет запускаться окно калькулятора.</p>
</p>
<p>
<p>Комиссия берется ежемесячно со всей суммы. Общий платеж по кредиту – это аннуитетный платеж плюс комиссия. Сумма основного долга и сумма процентов – составляющие части аннуитетного платежа. Быстро сориентироваться <a href="https://boriscooper.com/">https://boriscooper.com/</a> в мудреных формулах, рассчитать проценты, суммы выплат, переплату позволяют функции программы Microsoft Excel. нажал на кнопку &#8220;скачать результат&#8221; и все конвертировалось уже в настоящий файл excel для скачивания.</p>
</p>
<p>
<h2>Простая функция для платежей</h2>
</p>
<p>
<p>На некоторых конструкторах предусмотрена тесная интеграция с uCalc, которая позволяет добавлять калькуляторы буквально в несколько кликов <a href="https://www.youtube.com/results?search_query=%D1%84%D0%BE%D1%80%D0%B5%D0%BA%D1%81+%D0%BE%D0%B1%D1%83%D1%87%D0%B5%D0%BD%D0%B8%D0%B5">https://www.youtube.com/results?search_query=%D1%84%D0%BE%D1%80%D0%B5%D0%BA%D1%81+%D0%BE%D0%B1%D1%83%D1%87%D0%B5%D0%BD%D0%B8%D0%B5</a> без необходимости править файлы шаблона. В любом случае, вместе с кодом виджета вы получаете инструкцию по его добавлению на сайт.</p>
</p>
<p>
<p>Но результат не много не тот которого я хотел. Для понимания что хочу показал ссылку на сайт. В примере у меня 3 поля ввода данных по каждому показателю своя ячейка, но хочется все объединить.</p>
</p>
<p>
<p>Для запуска калькулятора следует нажать на одноименный значок, который расположен на панели быстрого доступа. Запуститься маленькое окошко, в котором можно вбить сочетание клавиш, при нажатии которых и будет запускаться калькулятор. Вписываете выбранный символ в поле «Сочетание клавиш» и нажимаете ОК. Вместо «Введенные данные» можно внести любое другое более подходящее название.</p>
</p>
<p>
<p>Затем на экране появляется небольшое окошко, которое содержит в себе ответ решения заданного выражения. После выполнения данного действия запускается калькулятор, созданный на основе макроса. Число Кармы (Зеркала) — это месяц вашего рождения.</p>
</p>
<p>
<p>Есть стандартная таблица excel с моими формулами , в которую я вставляю примерно 10 переменных величин. И получаю результат, отправляю потенциальному Заказчику. Возникла идея создать онлайн калькулятор на основе таблицы excel. Желательно, чтобы был показан сам принцип действия такого калькулятора.</p>
</p>
<p>
<p>Прежде всего, выполним настройки во вкладке «Параметры». В поле «Тип данных» из списка выбираем параметр «Действительное». В поле «Значение» также из списка останавливаем выбор на параметре <a href="https://ru.wikipedia.org/wiki/%D0%A2%D1%80%D0%B5%D0%B9%D0%B4%D0%B5%D1%80">как сделать калькулятор в excel</a> «Больше». В поле «Минимум» устанавливаем значение «0». Таким образом, в данную ячейку можно будет вводить только действительные числа (включая дробные), которые больше нуля.</p>
</p>
<p>
<ul>
<li>Если вы будете менять сумму кредита, процентную ставку и общий срок кредитования, то автоматически будет меняться значение вашего аннуитетного платежа.</li>
<li>Электронные таблицы Excel очень популярны и в школьном курсе и в курсах информатики, которые преподаются студентам разных специальностей.</li>
<li>В калькуляторе прописаны макросы, позволяющие выполнять расчет кредита нажатием одной кнопки.</li>
<li>Итак, в данный момент сумма нашего аннуитетного платежа составляет 4680 руб (на рисунке он обведён и указан под номером 1).</li>
</ul>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="252px" alt="как сделать калькулятор в excel"/></p>
<p>
<p>Для корректной работы файла необходимо включить поддержку макросов в настройках программы. Если вы уверенный пользователь «Эксель», можете доработать калькулятор в соответствии со своими предпочтениями.</p>
</p>
<p>
<h2>Онлайн расчет</h2>
</p>
<p>
<p>Excel это же всё го лишь программа с интерфейсом под windows. и не думаю, что она предназначена для web интерфейсов. Всё что вам нужно для реализации подобия excel на сайте &#8211; это html, css, jQuery, ajax ну и javascript местами. И при реализации через эти инструменты всё будет работать намного быстрее, да и сама реализация будет куда проще нежели с excel.</p>
</p>
<p>
<p>Правда, по умолчанию кнопка его запуска отсутствует на ленте или на панели быстрого доступа. Таким образом, мы создали полноценный калькулятор для конвертации величины массы в различные единицы измерения. Затем открывается ещё одно небольшое окошко, в котором следует повторить ввод пароля. Кликаем левой кнопкой мыши по элементу на пересечении горизонтальной и вертикальной панели координат.</p>
</p>
<p>
<p>В поле «Число» следует ввести координаты ячейки под наименованием «Конвертируемая величина». Для этого ставим в курсор в поле и кликаем левой <a href="https://ru.investing.com/markets/">как сделать калькулятор в excel</a> кнопкой мыши по этой ячейке. Таким же образом вводим координаты в поля «Исходная единица измерения» и «Конечная единица измерения».</p>
</p>
<p>
<h2>Расчет аннуитетных платежей по кредиту в Excel</h2>
</p>
<p>
<p>После регистрации вы окажетесь в панели управления, в которой добавляются и настраиваются калькуляторы. Для тестирования возможностей uCalc доступен 14-дневный пробный период. В  принципе, для начала будет достаточно той функциональности, которую предоставляет бесплатный тариф — калькуляторы на нём работают так же хорошо, как и на платных пакетах услуг.</p>
</p>
<p>
<p>— Задайте имя переменной — оно будет использовано для расчёта в формуле. Перейдите к редактированию — нажмите «Контент» в левой верхней части блока. Простой калькулятор <a href="https://boriscooper.org/kak-postroit-kalkulyator-trejdera-v-excel/">https://boriscooper.org/kak-postroit-kalkulyator-trejdera-v-excel/</a> для расчёта стоимости столешницы в зависимости от параметров длины и ширины. Для расчет эффективной ставки используем функцию «СТАВКА» в категории функций «ФИНАНСОВЫЕ».</p>
</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="259px" alt="как сделать калькулятор в excel"/></p>
]]></content:encoded>
			<wfw:commentRss>http://www.platinumpolish.co.uk/kak-sdelat%d1%8c-kal%d1%8ckuljator-js-s-tablicy-excel/feed/</wfw:commentRss>
		<slash:comments>0</slash:comments>
		</item>
		<item>
		<title>Сколько можно заработать на Форекс?</title>
		<link>http://www.platinumpolish.co.uk/skol%d1%8cko-mozhno-zarabotat%d1%8c-na-foreks/</link>
		<comments>http://www.platinumpolish.co.uk/skol%d1%8cko-mozhno-zarabotat%d1%8c-na-foreks/#comments</comments>
		<pubDate>Mon, 14 Oct 2019 12:55:53 +0000</pubDate>
		<dc:creator><![CDATA[admin]]></dc:creator>
				<category><![CDATA[2608]]></category>

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" width="252px" alt="возможно ли заработать на форекс"/></p> <p> </p><p>Следует понять, что есть тактики способные разогнать депозит. С их помощью за несколько месяцев его можно удвоить и даже утроить. Но используя такие методы, шанс все потерять на порядок выше, чем заработать. В связи с изменчивостью биржи, трейдеры используют портфель различных стратегий. Это позволяет не потерять деньги в случае сложения неблагоприятных условий на бирже от применения одной из тактик.</p>  <p> </p><p>Вот тут и начинаются легенды о баснословных заработках. Если суммарный оборот брокера меньше $5 миллионов – это не позволяет ему выйти на обмен https://boriscooper.org/kak-zarabotat-na-forekse-novichku-obzor-rynka-dlya-novichkov-ot-borisa-kupera/ валюты между банками. На этом этапе брокеры заинтересованы в том, чтобы разорить трейдера, ведь доход трейдеру идёт из депозита брокера.</p>  <p> </p><p>На примере показано, сколько можно заработать на Форекс со 100 долларов и сколько можно заработать возможно ли заработать на форекс на Форекс в месяц. Поэтому несложно подсчитать, сколько можно заработать на Форекс за год.</p>  <p> </p><p>В [...]</p>]]></description>
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" width="252px" alt="возможно ли заработать на форекс"/></p>
<p>
<p>Следует понять, что есть тактики способные разогнать депозит. С их помощью за несколько месяцев его можно удвоить и даже утроить. Но используя такие методы, шанс все потерять на порядок выше, чем заработать. В связи с изменчивостью биржи, трейдеры используют портфель различных стратегий. Это позволяет не потерять деньги в случае сложения неблагоприятных условий на бирже от применения одной из тактик.</p>
</p>
<p>
<p>Вот тут и начинаются легенды о баснословных заработках. Если суммарный оборот брокера меньше $5 миллионов – это не позволяет ему выйти на обмен <a href="https://boriscooper.org/kak-zarabotat-na-forekse-novichku-obzor-rynka-dlya-novichkov-ot-borisa-kupera/">https://boriscooper.org/kak-zarabotat-na-forekse-novichku-obzor-rynka-dlya-novichkov-ot-borisa-kupera/</a> валюты между банками. На этом этапе брокеры заинтересованы в том, чтобы разорить трейдера, ведь доход трейдеру идёт из депозита брокера.</p>
</p>
<p>
<p>На примере показано, сколько можно заработать на Форекс со 100 долларов и сколько можно заработать <a href="https://ru.wikipedia.org/wiki/%D0%A2%D1%80%D0%B5%D0%B9%D0%B4%D0%B5%D1%80">возможно ли заработать на форекс</a> на Форекс в месяц. Поэтому несложно подсчитать, сколько можно заработать на Форекс за год.</p>
</p>
<p>
<p>В сфере профессионалов – это считается чудесным результатом. При умеренном риске, заработок на бирже будет успешным. Можно рассмотреть довольно перспективный вариант, чтобы торговать на деньги других клиентов — нужно стать управляющим.</p>
</p>
<p>
<p>Иногда люди, которые слили свой 1-й депозит, просто уходят разочаровавшись. В дальнейшем они утверждают, что заработать на бирже форекс нереально и это плохое решение. Есть категории людей, не умеющих учиться на своих ошибках, они тоже полностью спускают капитал. Даже, если получилось заработать пару раз, пополнить свой торговый счет.</p>
</p>
<p>
<h2>Способы заработка на рынке Форекс</h2>
</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="252px" alt="возможно ли заработать на форекс"/></p>
<p>
<p>То есть слив трейдера это прибыль брокера, выигрыш трейдера — убыток компании. Брокеры как правило работают в коридоре 60-80%, те 60-80% объемов убыточные сделки, 20-40% прибыльные сделки.</p>
</p>
<p>
<p>Такой способ совершения сделок называется маржинальной торговлей, где “маржа” – личный счет трейдера, который может быть усилен кредитным плечом брокера. Имея за спиной проверенного брокера, ответ на вопрос, а сколько можно заработать на форексе с 100$, становится вполне легким – больше в пятьдесят раз. Чтобы можно было говорить о каком-либо стабильном заработке на Форексе, необходимо около полугода учиться, а еще несколько месяцев торговать.</p>
</p>
<p>
<p>Самое интересное, что были у нас плюсовые сделки, а тот факт, что стоимость одного пункта велика, делал прибыль весьма весомой. Второй интересный факт, что золото и вправду хорошо поддавалось анализу.</p>
</p>
<p>
<ul>
<li>Свою первую тысячу долларов можно заработать месяцев через семь после начала торговли.</li>
<li>Чтобы можно было говорить о каком-либо стабильном заработке на Форексе, необходимо около полугода учиться, а еще несколько месяцев торговать.</li>
<li>При стабильной торговле со средней прибылью в 20% (это очень хороший показатель) вы сможете удвоить сумму на депозите уже к концу четвертого месяца.</li>
<li>Такой способ совершения сделок называется маржинальной торговлей, где “маржа” – личный счет трейдера, который может быть усилен кредитным плечом брокера.</li>
<li>Имея за спиной проверенного брокера, ответ на вопрос, а сколько можно заработать на форексе с 100$, становится вполне легким – больше в пятьдесят раз.</li>
<li>Допустим, вы проявили способности к обучению, все схватываете на лету, быстро осваиваете стратегии торговли, успели поработать с демосчетами и переходите к реальной торговле с депозитом в $500.</li>
</ul>
<p>
<p>Но, опять таки, это было ожидаемо, ведь это «стандартная ошибка». А раз ошибка стандартная, <a href="https://www.youtube.com/results?search_query=%D1%84%D0%BE%D1%80%D0%B5%D0%BA%D1%81+%D0%BE%D0%B1%D1%83%D1%87%D0%B5%D0%BD%D0%B8%D0%B5">https://www.youtube.com/results?search_query=%D1%84%D0%BE%D1%80%D0%B5%D0%BA%D1%81+%D0%BE%D0%B1%D1%83%D1%87%D0%B5%D0%BD%D0%B8%D0%B5</a> значит движемся мы по проторенной дороге к обогащению и райской жизни.</p>
</p>
<p>
<h2>Доходность % портфеля ПАММ счетов за последний месяц</h2>
</p>
<p>
<p>Не использовать продуманные стратегии – огромное заблуждение. Последняя группа людей, это те, кто научился <a href="https://boriscooper.org/kak-zarabotat-na-forekse-novichku-obzor-rynka-dlya-novichkov-ot-borisa-kupera/">возможно ли заработать на форекс</a> управлять своим эмоциональным положением, четко следовать разработанному плану и учитывать все риски.</p>
</p>
<p>
<p>Допустим, вы проявили способности к обучению, все схватываете на лету, быстро осваиваете стратегии торговли, успели поработать с демосчетами и переходите к реальной торговле с депозитом в $500. При стабильной торговле <a href="https://boriscooper.org/kak-zarabotat-na-forekse-novichku-obzor-rynka-dlya-novichkov-ot-borisa-kupera/">возможно ли заработать на форекс</a> со средней прибылью в 20% (это очень хороший показатель) вы сможете удвоить сумму на депозите уже к концу четвертого месяца. Свою первую тысячу долларов можно заработать месяцев через семь после начала торговли.</p>
</p>
<p>
<p>Так мы залили вторую партию денег на наши депозиты. Ну и чего там наторгуешь со 100 долларов, залили мы по 500. Ну чтобы <a href="https://ru.investing.com/markets/">возможно ли заработать на форекс</a> сразу те 100 отбить, да новых заработать. Кстати, были моменты, когда 500 вырастали до 600 и было реально приятно.</p>
</p>
<p>
<h2>Реальные отзывы трейдеров, можно ли заработать на Форекс</h2>
</p>
<p><img class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="253px" alt="возможно ли заработать на форекс"/></p>
<p>
<p>«Для того чтобы начать торговать на рынке Форекс, важно знать как минимум соответствующую терминологию и основные принципы торговли валютой. Конечно же, <a href="https://boriscooper.com/">https://boriscooper.com/</a> помимо этого настоятельно рекомендуется пройти специальное обучение и только после получения достаточного багажа знаний приступать к реальной торговле.</p>
</p>
<p>
<h2>Вся правда о Forex</h2>
</p>
<p>
<p>Жесткая реальность вернет вас на землю, вы потеряете деньги и разочаруетесь в данной деятельности. Просто нужно ставить достижимые цели (20-40% в месяц) исходя из капитала. Буквально за год получится в два, три раза умножить ваш депозит.</p></p>
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