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	<title>EjerciciosFyQ</title>
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	<description>Ejercicios Resueltos, Situaciones de aprendizaje y V&#205;DEOS de F&#237;sica y Qu&#237;mica para Secundaria y Bachillerato</description>
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		<title>Will do float silver over mercury?</title>
		<link>https://www.ejercicios-fyq.com/Will-do-float-silver-over-mercury</link>
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		<dc:date>2019-01-03T08:12:31Z</dc:date>
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		<dc:language>es</dc:language>
		<dc:creator>F_y_Q</dc:creator>


		<dc:subject>RESUELTO</dc:subject>
		<dc:subject>INGL&#201;S</dc:subject>
		<dc:subject>Biling&#252;ismo</dc:subject>

		<description>
&lt;p&gt;Imagine that you heat a system with upper temperatures than the fusion points of silver and mercury. If you put in contact both substances, will do silver float over mercury? Look for the information that you need on the Internet and explain your answer.&lt;/p&gt;


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 <content:encoded>&lt;div class='rss_texte'&gt;&lt;p&gt;Imagine that you heat a system with upper temperatures than the fusion points of silver and mercury. If you put in contact both substances, will do silver float over mercury? Look for the information that you need on the Internet and explain your answer.&lt;/p&gt;&lt;/div&gt;
		&lt;hr /&gt;
		&lt;div &lt;div class='rss_ps'&gt;&lt;p&gt;The fluids, remember that silver and mercury will be in the liquid state, they will order their positions according to the value of their densities, the higher the density, the lower the position. &lt;br/&gt; Looking for the density data for mercury and silver, we obtain: &lt;img src='https://www.ejercicios-fyq.com/local/cache-TeX/76d968a0b9a87a702a6fdd7c7cbe6e90.png' style=&#034;vertical-align:middle;&#034; width=&#034;132&#034; height=&#034;42&#034; alt=&#034;d_{Hg} = 13.58\textstyle \frac{g}{mL}&#034; title=&#034;d_{Hg} = 13.58\textstyle \frac{g}{mL}&#034; /&gt; and &lt;img src='https://www.ejercicios-fyq.com/local/cache-TeX/a9ef22efb5c16a67830ad0db7f1ad0a8.png' style=&#034;vertical-align:middle;&#034; width=&#034;130&#034; height=&#034;42&#034; alt=&#034;d_{Ag} = 10.49\textstyle \frac{g}{mL}&#034; title=&#034;d_{Ag} = 10.49\textstyle \frac{g}{mL}&#034; /&gt;. &lt;b&gt;Silver will float over the mercury because its density is smaller than the density of mercury.&lt;/math&gt;&lt;/p&gt;&lt;/div&gt;
		
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		<title>Volume occupied by a known mass of mercury</title>
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		<dc:date>2019-01-03T07:42:10Z</dc:date>
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		<dc:language>es</dc:language>
		<dc:creator>F_y_Q</dc:creator>


		<dc:subject>RESUELTO</dc:subject>
		<dc:subject>Biling&#252;ismo</dc:subject>

		<description>
&lt;p&gt;The density of mercury is 13.6 g/mL. What will be the volume of 25 000 g of mercury?&lt;/p&gt;


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 <content:encoded>&lt;div class='rss_texte'&gt;&lt;p&gt;The density of mercury is 13.6 g/mL. What will be the volume of 25 000 g of mercury?&lt;/p&gt;&lt;/div&gt;
		&lt;hr /&gt;
		&lt;div &lt;div class='rss_ps'&gt;&lt;p&gt;Using the density datum as a conversion factor, you can obtain the volume if you multiply the mass of mercury by the density: &lt;br/&gt; &lt;p class=&#034;spip&#034; style=&#034;text-align: center;&#034;&gt;&lt;img src='https://www.ejercicios-fyq.com/local/cache-TeX/810242ac7f927d14cd7ae1f547b50b0d.png' style=&#034;vertical-align:middle;&#034; width=&#034;358&#034; height=&#034;67&#034; alt=&#034;25\ 000\ g\ Hg\cdot \frac{1\ mL}{13.6\ g} = \bf 1\ 838.24\ mL\ Hg&#034; title=&#034;25\ 000\ g\ Hg\cdot \frac{1\ mL}{13.6\ g} = \bf 1\ 838.24\ mL\ Hg&#034; /&gt;&lt;/p&gt;
&lt;/math&gt;&lt;/p&gt;&lt;/div&gt;
		
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		<title>Mass of a piece of marble knowing its density and volume</title>
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		<dc:date>2019-01-03T07:09:26Z</dc:date>
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		<dc:language>es</dc:language>
		<dc:creator>F_y_Q</dc:creator>


		<dc:subject>RESUELTO</dc:subject>
		<dc:subject>Biling&#252;ismo</dc:subject>

		<description>
&lt;p&gt;What will be the mass of a piece of marble that occupies volume, if its density is ?&lt;/p&gt;


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 <content:encoded>&lt;div class='rss_texte'&gt;&lt;p&gt;What will be the mass of a piece of marble that occupies &lt;img src='https://www.ejercicios-fyq.com/local/cache-vignettes/L63xH47/5b7518b28f444495c486ca7bee1e4df7-c4de6.png?1732976616' style='vertical-align:middle;' width='63' height='47' alt=&#034;60\ cm^3&#034; title=&#034;60\ cm^3&#034; /&gt; volume, if its density is &lt;img src='https://www.ejercicios-fyq.com/local/cache-vignettes/L73xH47/9f410d1ccaf4d1f72d5ca6c92137b6e0-40ad8.png?1732976616' style='vertical-align:middle;' width='73' height='47' alt=&#034;3\ g/cm^3&#034; title=&#034;3\ g/cm^3&#034; /&gt;?&lt;/math&gt;&lt;/p&gt;&lt;/div&gt;
		&lt;hr /&gt;
		&lt;div &lt;div class='rss_ps'&gt;&lt;p&gt;A simple way to do this exercise is using the density equation: &lt;img src='https://www.ejercicios-fyq.com/local/cache-TeX/54f15971dc1bcae09123897189c2ceed.png' style=&#034;vertical-align:middle;&#034; width=&#034;62&#034; height=&#034;57&#034; alt=&#034;d = \frac{m}{V}&#034; title=&#034;d = \frac{m}{V}&#034; /&gt;. &lt;br/&gt; If you clear mass from the equation, you can obtain the value of mass: &lt;br/&gt; &lt;p class=&#034;spip&#034; style=&#034;text-align: center;&#034;&gt;&lt;img src='https://www.ejercicios-fyq.com/local/cache-TeX/c12bc3cc231c9bd2b95e8496f4ae7913.png' style=&#034;vertical-align:middle;&#034; width=&#034;400&#034; height=&#034;40&#034; alt=&#034;d\cdot V = m\ \to\ m = 3\frac{g}{cm^3}\cdot 60\ cm^3 = \bf 180\ g&#034; title=&#034;d\cdot V = m\ \to\ m = 3\frac{g}{cm^3}\cdot 60\ cm^3 = \bf 180\ g&#034; /&gt;&lt;/p&gt;
&lt;/math&gt;&lt;/p&gt;&lt;/div&gt;
		
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