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	<title>Форекс партнерская программа &#8211; Pure love ministries</title>
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	<title>Форекс партнерская программа &#8211; Pure love ministries</title>
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		<title>Расчет показателя CPO в маркетинге Формула и оценка средней стоимости заказа</title>
		<link>https://pureloveworship.com/raschet-pokazatelja-cpo-v-marketinge-formula-i/</link>
					<comments>https://pureloveworship.com/raschet-pokazatelja-cpo-v-marketinge-formula-i/#respond</comments>
		
		<dc:creator><![CDATA[caroona]]></dc:creator>
		<pubDate>Mon, 08 Nov 2021 13:17:43 +0000</pubDate>
				<category><![CDATA[Форекс партнерская программа]]></category>
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					<description><![CDATA[Содержание Примеры расчета Что такое CPO в маркетинге и как показатель влияет на прибыль Как рассчитать показатель? Как работать с показателем СРО Что такое CPO Суть метрики CPO Однако метрика практически не используется в качестве KPI с точки зрения ведения бизнеса. Она скорее нужна для определения эффективности всех кампаний по отношению к используемым для них &#8230;<p class="read-more"> <a class="" href="https://pureloveworship.com/raschet-pokazatelja-cpo-v-marketinge-formula-i/"> <span class="screen-reader-text">Расчет показателя CPO в маркетинге Формула и оценка средней стоимости заказа</span> Read More &#187;</a></p>]]></description>
										<content:encoded><![CDATA[<div id="toc" style="background: #f9f9f9;border: 1px solid #aaa;display: table;margin-bottom: 1em;padding: 1em;width: 350px;">
<p class="toctitle" style="font-weight: 700;text-align: center;">Содержание</p>
<ul class="toc_list">
<li><a href="#toc-0">Примеры расчета</a></li>
<li><a href="#toc-1">Что такое CPO в маркетинге и как показатель влияет на прибыль</a></li>
<li><a href="#toc-2">Как рассчитать показатель?</a></li>
<li><a href="#toc-3">Как работать с показателем СРО</a></li>
<li><a href="#toc-6">Что такое CPO</a></li>
<li><a href="#toc-8">Суть метрики CPO</a></li>
</ul>
</div>
<p>Однако метрика практически не используется в качестве KPI с точки зрения ведения бизнеса. Она скорее нужна для определения эффективности всех кампаний по отношению к используемым для них средствам. Показатель используется <a href="https://maxipartners.com/">https://maxipartners.com/</a> для вычисления эффективности определенных маркетинговых мероприятий. А также для расчета всех затрат, понесенных в связи с продажей,&nbsp;—  от расходов на маркетинг и рекламу сайта до затрат на доставку.</p>
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" width="303px" alt="как рассчитать cpo"/></p>
<p>Однако термин «стоимость заказа» является не только важным показателем KPI, но и описывает общую модель вознаграждения в области маркетинга. Эта модель предусматривает, что нужно платить за рекламу только в случае реальной реакции на нее со стороны потребителей. Рекламный бюджет кампании можно использовать для вычисления показателя Cost per Order в контексте определения прибыли.</p>
<h2 id="toc-0">Примеры расчета</h2>
<p>Вот несколько показателей, позволяющих уменьшить существующую CPO. Модель CPO превосходит другие концепции, которые не принимают во внимание фактическую ценность онлайн-кампании. <a href="https://maxipartners.com/cpo/">как рассчитать cpo</a> Компании, которые продают дорогие продукты, обычно могут позволить себе более высокие значения CPO. В то же время небольшая маржа скорее совместима с низкими показателями.</p>
<p>Выбор курса зависит от ваших целей и уровня знаний в данной области. Рекомендуется изучить программы обучения, предлагаемые учреждениями, чтобы определить, какой курс лучше всего соответствует вашим потребностям. Не забывайте, что постоянное образование и развитие навыков важны для успешной карьеры в рекламе. Мы используем cookie для наилучшего представления нашего сайта.</p>
<h2 id="toc-1">Что такое CPO в маркетинге и как показатель влияет на прибыль</h2>
<p>Его рассчитывают как отношение рекламного бюджета к числу  заказов или покупок. Если рассчитать CPO, рекламодатель узнает, сколько рекламных денег ушло на привлечение одного покупателя или заказчика. Информация о показателе Cost Per Order позволяет без особого труда определить, окупаются ли расходы на продвижение продукта (товара или услуги). CPC — это стоимость клика по рекламному объявлению. Чтобы посчитать СРС, рекламный бюджет делят на количество переходов по рекламе. Этот индикатор обычно используют для оценки релевантности баннерной и контекстной рекламы.</p>
<ul>
<li>И компании не надо тратить дополнительные деньги на привлечение этого клиента.</li>
<li>Следовательно необходимо пересмотреть стратегию работы в соцсетях и сделать дополнительное тестирование, чтобы выяснить почему из 17 потенциальных клиентов только двое дошли до оплаты.</li>
<li>Давайте рассмотрим несколько способов, которые помогают это сделать.</li>
<li>Также мы рассмотрим методы управления показателем и его влияние на прибыльность бизнеса.</li>
</ul>
<p>Как таковой модели оплаты за оформленный заказ не было. В СРА сетях использовали приближенный показатель – это оплата за целевое действие клиента. Сюда можно отнести регистрацию на сайте, просмотр видеоролика, заказ товара, заявку на обратный звонок и другое. Показатель CPO помогает в расчете эффективности рекламных каналов. Для маркетологов и специалистов по продвижению расчет показывает стоимость одной продажи.</p>
<h2 id="toc-2">Как рассчитать показатель?</h2>
<p>В профессии маркетолога и рекламщика каждый заказ имеет свою цену, и именно CPO помогает определить эту стоимость. Взглянем подробнее на основные аспекты CPO и его значение. Для примера опишу несколько областей, для которых подойдет реклама с оплатой за продажу, а также покажу образцы офферов в CPA-сетях. Доход рекламной площадки зависит от качества посадочной страницы. Важно, чтобы после перехода по ссылке пользователь быстро всё понял и смог легко оформить заказ. Поэтому большое внимание рекламодатель должен уделять содержанию и юзабилити страницы.</p>
<p><img decoding="async" class='aligncenter' style='display: block;margin-left:auto;margin-right:auto;' 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" width="308px" alt="как рассчитать cpo"/></p>
]]></content:encoded>
					
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			</item>
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