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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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<item xml:lang="es">
		<title>Mass, volume and density in International System of Units (3662)</title>
		<link>https://www.ejercicios-fyq.com/Mass-volume-and-density-in-International-System-of-Units-3662</link>
		<guid isPermaLink="true">https://www.ejercicios-fyq.com/Mass-volume-and-density-in-International-System-of-Units-3662</guid>
		<dc:date>2016-08-09T08:21:32Z</dc:date>
		<dc:format>text/html</dc:format>
		<dc:language>es</dc:language>
		<dc:creator>F_y_Q</dc:creator>


		<dc:subject>Density</dc:subject>
		<dc:subject>Units conversion</dc:subject>
		<dc:subject>SOLVED</dc:subject>

		<description>
&lt;p&gt;What are the units of mass and volume in SI? What will be the unit of density in SI?&lt;/p&gt;


-
&lt;a href="https://www.ejercicios-fyq.com/Units-and-magnitudes-285" rel="directory"&gt;Units and magnitudes&lt;/a&gt;

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&lt;a href="https://www.ejercicios-fyq.com/Density" rel="tag"&gt;Density&lt;/a&gt;, 
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&lt;a href="https://www.ejercicios-fyq.com/SOLVED" rel="tag"&gt;SOLVED&lt;/a&gt;

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 <content:encoded>&lt;div class='rss_texte'&gt;&lt;p&gt;What are the units of mass and volume in SI? What will be the unit of density in SI?&lt;/p&gt;&lt;/div&gt;
		&lt;hr /&gt;
		&lt;div &lt;div class='rss_ps'&gt;&lt;p&gt;In the International Sytem of Units (SI), mass must be expressed in &lt;b&gt;kilograms (kg)&lt;/b&gt; and volume in &lt;b&gt;cubic meters&lt;/b&gt; &lt;img src='https://www.ejercicios-fyq.com/local/cache-TeX/5c66e544df694ae13dfefeefba78211b.png' style=&#034;vertical-align:middle;&#034; width=&#034;42&#034; height=&#034;25&#034; alt=&#034;\bf (m^3)}&#034; title=&#034;\bf (m^3)}&#034; /&gt;. Density is defined as mass per unit volume: &lt;br/&gt; &lt;br/&gt; &lt;img src='https://www.ejercicios-fyq.com/local/cache-TeX/0dcdd48fd829627a950f44d1af4a798a.png' style=&#034;vertical-align:middle;&#034; width=&#034;69&#034; height=&#034;44&#034; alt=&#034;\color[RGB]{2,112,20}{\bm{\rho = \frac{m}{V}}}&#034; title=&#034;\color[RGB]{2,112,20}{\bm{\rho = \frac{m}{V}}}&#034; /&gt; &lt;br/&gt; &lt;br/&gt; Therefore, its unit will be &lt;b&gt;kilograms per cubic meter&lt;/b&gt; &lt;img src='https://www.ejercicios-fyq.com/local/cache-TeX/5b09563f2759cd6c0828568013fec082.png' style=&#034;vertical-align:middle;&#034; width=&#034;95&#034; height=&#034;25&#034; alt=&#034;\bf (kg\cdot m^{-3})&#034; title=&#034;\bf (kg\cdot m^{-3})&#034; /&gt;&lt;/math&gt;&lt;/p&gt;&lt;/div&gt;
		
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<item xml:lang="es">
		<title>Converting temperature units (3469)</title>
		<link>https://www.ejercicios-fyq.com/Converting-temperature-units-3469</link>
		<guid isPermaLink="true">https://www.ejercicios-fyq.com/Converting-temperature-units-3469</guid>
		<dc:date>2016-01-31T06:09:43Z</dc:date>
		<dc:format>text/html</dc:format>
		<dc:language>es</dc:language>
		<dc:creator>F_y_Q</dc:creator>


		<dc:subject>Units conversion</dc:subject>
		<dc:subject>Temperature units</dc:subject>
		<dc:subject>SOLVED</dc:subject>

		<description>
&lt;p&gt;If my temperature is 312 K, do I have a fever?&lt;/p&gt;


-
&lt;a href="https://www.ejercicios-fyq.com/Units-and-magnitudes-285" rel="directory"&gt;Units and magnitudes&lt;/a&gt;

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&lt;a href="https://www.ejercicios-fyq.com/Units-conversion" rel="tag"&gt;Units conversion&lt;/a&gt;, 
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&lt;a href="https://www.ejercicios-fyq.com/SOLVED" rel="tag"&gt;SOLVED&lt;/a&gt;

		</description>


 <content:encoded>&lt;div class='rss_texte'&gt;&lt;p&gt;If my temperature is 312 K, do I have a fever?&lt;/p&gt;&lt;/div&gt;
		&lt;hr /&gt;
		&lt;div &lt;div class='rss_ps'&gt;&lt;p&gt;To determine this, you need to convert the temperature from the absolute scale (Kelvin) to the Celsius scale: &lt;br/&gt; &lt;br/&gt; &lt;img src='https://www.ejercicios-fyq.com/local/cache-TeX/c7413206e0ffc53ce64ba43e5986038b.png' style=&#034;vertical-align:middle;&#034; width=&#034;219&#034; height=&#034;23&#034; alt=&#034;\color[RGB]{2,112,20}{\bm{T(^oC) = T(K) - 273}}&#034; title=&#034;\color[RGB]{2,112,20}{\bm{T(^oC) = T(K) - 273}}&#034; /&gt; &lt;br/&gt; &lt;br/&gt; Applying the formula: &lt;br/&gt; &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/8b799cadd772027db355de4f54e6a032.png' style=&#034;vertical-align:middle;&#034; width=&#034;245&#034; height=&#034;28&#034; alt=&#034;^oC = 312 - 273 = \fbox{\color[RGB]{192,0,0}{\bm{39\ ^oC}}}&#034; title=&#034;^oC = 312 - 273 = \fbox{\color[RGB]{192,0,0}{\bm{39\ ^oC}}}&#034; /&gt;&lt;/p&gt; &lt;br/&gt; As you can see, &lt;b&gt;that temperature indicates a fever.&lt;/b&gt;&lt;/math&gt;&lt;/p&gt;&lt;/div&gt;
		
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	</item>
<item xml:lang="es">
		<title>Converting heat units (3456)</title>
		<link>https://www.ejercicios-fyq.com/Converting-heat-units-3456</link>
		<guid isPermaLink="true">https://www.ejercicios-fyq.com/Converting-heat-units-3456</guid>
		<dc:date>2016-01-18T05:38:44Z</dc:date>
		<dc:format>text/html</dc:format>
		<dc:language>es</dc:language>
		<dc:creator>F_y_Q</dc:creator>


		<dc:subject>RESUELTO</dc:subject>
		<dc:subject>Units conversion</dc:subject>

		<description>
&lt;p&gt;Convert to .&lt;/p&gt;


-
&lt;a href="https://www.ejercicios-fyq.com/Units-and-magnitudes-285" rel="directory"&gt;Units and magnitudes&lt;/a&gt;

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		</description>


 <content:encoded>&lt;div class='rss_texte'&gt;&lt;p&gt;Convert &lt;img src='https://www.ejercicios-fyq.com/local/cache-vignettes/L128xH24/b342041a162653d7c0118f45d971c925-3620b.png?1733063095' style='vertical-align:middle;' width='128' height='24' alt=&#034;3.67\ kcal\cdot g^{-1}&#034; title=&#034;3.67\ kcal\cdot g^{-1}&#034; /&gt; to &lt;img src='https://www.ejercicios-fyq.com/local/cache-vignettes/L58xH24/8b864a21a4002033b2f6b42b799718cf-2732d.png?1733063095' style='vertical-align:middle;' width='58' height='24' alt=&#034;J\cdot g^{-1}&#034; title=&#034;J\cdot g^{-1}&#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;The conversion factor between calories and joules is 1 cal = 4.18 J: &lt;br/&gt; &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/2ec2943e6724c5bd609476daebeb7420.png' style=&#034;vertical-align:middle;&#034; width=&#034;471&#034; height=&#034;52&#034; alt=&#034;3.67\ \frac{\cancel{kcal}}{g}\cdot \frac{10^3\ \cancel{cal}}{1\ \cancel{kcal}}\cdot \frac{4.18\ J}{1\ \cancel{cal}} = \fbox{\color[RGB]{192,0,0}{\bm{1.534\cdot 10^4\ J\cdot g^{-1}}}}&#034; title=&#034;3.67\ \frac{\cancel{kcal}}{g}\cdot \frac{10^3\ \cancel{cal}}{1\ \cancel{kcal}}\cdot \frac{4.18\ J}{1\ \cancel{cal}} = \fbox{\color[RGB]{192,0,0}{\bm{1.534\cdot 10^4\ J\cdot g^{-1}}}}&#034; /&gt;&lt;/p&gt;
&lt;/math&gt;&lt;/p&gt;&lt;/div&gt;
		
		</content:encoded>


		

	</item>
<item xml:lang="es">
		<title>Conversion of temperature units (3448)</title>
		<link>https://www.ejercicios-fyq.com/Conversion-of-temperature-units-3448</link>
		<guid isPermaLink="true">https://www.ejercicios-fyq.com/Conversion-of-temperature-units-3448</guid>
		<dc:date>2016-01-10T08:12:59Z</dc:date>
		<dc:format>text/html</dc:format>
		<dc:language>es</dc:language>
		<dc:creator>F_y_Q</dc:creator>


		<dc:subject>Units conversion</dc:subject>
		<dc:subject>Temperature units</dc:subject>
		<dc:subject>SOLVED</dc:subject>

		<description>
&lt;p&gt;Make the following conversions of temperature units: &lt;br class='autobr' /&gt;
a) to . &lt;br class='autobr' /&gt;
b) to . &lt;br class='autobr' /&gt;
c) to . &lt;br class='autobr' /&gt;
d) to .&lt;/p&gt;


-
&lt;a href="https://www.ejercicios-fyq.com/Units-and-magnitudes-285" rel="directory"&gt;Units and magnitudes&lt;/a&gt;

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&lt;a href="https://www.ejercicios-fyq.com/SOLVED" rel="tag"&gt;SOLVED&lt;/a&gt;

		</description>


 <content:encoded>&lt;div class='rss_texte'&gt;&lt;p&gt;Make the following conversions of temperature units:&lt;/p&gt;
&lt;p&gt;a) &lt;img src='https://www.ejercicios-fyq.com/local/cache-vignettes/L51xH17/1bb0f269b4414a38181354eb77a35397-76933.png?1733065821' style='vertical-align:middle;' width='51' height='17' alt=&#034;36\ ^oC&#034; title=&#034;36\ ^oC&#034; /&gt; to &lt;img src='https://www.ejercicios-fyq.com/local/cache-vignettes/L24xH15/860310ef243c22eb987b9e219fec12c9-e81c8.png?1733065821' style='vertical-align:middle;' width='24' height='15' alt=&#034;^oF&#034; title=&#034;^oF&#034; /&gt;.&lt;/p&gt;
&lt;p&gt;b) &lt;img src='https://www.ejercicios-fyq.com/local/cache-vignettes/L51xH17/b492fe1d0d690b469a5964963e834de9-4a7a1.png?1733065821' style='vertical-align:middle;' width='51' height='17' alt=&#034;58\ ^oC&#034; title=&#034;58\ ^oC&#034; /&gt; to &lt;img src='https://www.ejercicios-fyq.com/local/cache-vignettes/L24xH15/860310ef243c22eb987b9e219fec12c9-e81c8.png?1733065821' style='vertical-align:middle;' width='24' height='15' alt=&#034;^oF&#034; title=&#034;^oF&#034; /&gt;.&lt;/p&gt;
&lt;p&gt;c) &lt;img src='https://www.ejercicios-fyq.com/local/cache-vignettes/L61xH16/8f18480cc0cf6ab9037ae183e3cc60b2-f88ca.png?1733065821' style='vertical-align:middle;' width='61' height='16' alt=&#034;149\ ^oF&#034; title=&#034;149\ ^oF&#034; /&gt; to &lt;img src='https://www.ejercicios-fyq.com/local/cache-vignettes/L28xH42/8acff25cb9f5cd5974d9d139ec6cc9a4-9f580.png?1732975695' style='vertical-align:middle;' width='28' height='42' alt=&#034;^oC&#034; title=&#034;^oC&#034; /&gt;.&lt;/p&gt;
&lt;p&gt;d) &lt;img src='https://www.ejercicios-fyq.com/local/cache-vignettes/L62xH16/85540f8048574ff64c42272460ee31cb-73a5e.png?1733065821' style='vertical-align:middle;' width='62' height='16' alt=&#034;374\ ^oF&#034; title=&#034;374\ ^oF&#034; /&gt; to &lt;img src='https://www.ejercicios-fyq.com/local/cache-vignettes/L28xH42/8acff25cb9f5cd5974d9d139ec6cc9a4-9f580.png?1732975695' style='vertical-align:middle;' width='28' height='42' alt=&#034;^oC&#034; title=&#034;^oC&#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) &lt;img src='https://www.ejercicios-fyq.com/local/cache-TeX/aae2794b24aeffd9f3f597ca6acf9466.png' style=&#034;vertical-align:middle;&#034; width=&#034;440&#034; height=&#034;28&#034; alt=&#034;{\color[RGB]{2,112,20}{\bm{^oF = 1.8\cdot ^oC + 32}}} = 1.8\cdot 36 + 32 = \fbox{\color[RGB]{192,0,0}{\bm{96.8^oF}}}&#034; title=&#034;{\color[RGB]{2,112,20}{\bm{^oF = 1.8\cdot ^oC + 32}}} = 1.8\cdot 36 + 32 = \fbox{\color[RGB]{192,0,0}{\bm{96.8^oF}}}&#034; /&gt; &lt;br/&gt; &lt;br/&gt; b) &lt;img src='https://www.ejercicios-fyq.com/local/cache-TeX/a156984c9838536eb53a03dc0b0cdbea.png' style=&#034;vertical-align:middle;&#034; width=&#034;452&#034; height=&#034;28&#034; alt=&#034;{\color[RGB]{2,112,20}{\bm{^oF = 1.8\cdot ^oC + 32}}} = 1.8\cdot 58 + 32 = \fbox{\color[RGB]{192,0,0}{\bm{136.4^oF}}}&#034; title=&#034;{\color[RGB]{2,112,20}{\bm{^oF = 1.8\cdot ^oC + 32}}} = 1.8\cdot 58 + 32 = \fbox{\color[RGB]{192,0,0}{\bm{136.4^oF}}}&#034; /&gt; &lt;br/&gt; &lt;br/&gt; c) &lt;img src='https://www.ejercicios-fyq.com/local/cache-TeX/9270da732e3f0dc2d4f2075c881b4c86.png' style=&#034;vertical-align:middle;&#034; width=&#034;372&#034; height=&#034;50&#034; alt=&#034;{\color[RGB]{2,112,20}{\bm{^oC = \frac{(^oF - 32)}{1.8}}}} = \frac{149 - 32}{1.8} = \fbox{\color[RGB]{192,0,0}{\bm{65^oC}}}&#034; title=&#034;{\color[RGB]{2,112,20}{\bm{^oC = \frac{(^oF - 32)}{1.8}}}} = \frac{149 - 32}{1.8} = \fbox{\color[RGB]{192,0,0}{\bm{65^oC}}}&#034; /&gt; &lt;br/&gt; &lt;br/&gt; d) &lt;img src='https://www.ejercicios-fyq.com/local/cache-TeX/3c3358b7d009a5687eb9dc04462c18e2.png' style=&#034;vertical-align:middle;&#034; width=&#034;384&#034; height=&#034;50&#034; alt=&#034;{\color[RGB]{2,112,20}{\bm{^oC = \frac{(^oF - 32)}{1.8}}}} = \frac{374 - 32}{1.8} = \fbox{\color[RGB]{192,0,0}{\bm{190^oC}}}&#034; title=&#034;{\color[RGB]{2,112,20}{\bm{^oC = \frac{(^oF - 32)}{1.8}}}} = \frac{374 - 32}{1.8} = \fbox{\color[RGB]{192,0,0}{\bm{190^oC}}}&#034; /&gt;&lt;/math&gt;&lt;/p&gt;&lt;/div&gt;
		
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<item xml:lang="es">
		<title>Magnitudes and units: volume of a cube (3113)</title>
		<link>https://www.ejercicios-fyq.com/Magnitudes-and-units-volume-of-a-cube-3113</link>
		<guid isPermaLink="true">https://www.ejercicios-fyq.com/Magnitudes-and-units-volume-of-a-cube-3113</guid>
		<dc:date>2015-04-25T03:59:01Z</dc:date>
		<dc:format>text/html</dc:format>
		<dc:language>es</dc:language>
		<dc:creator>F_y_Q</dc:creator>


		<dc:subject>Magnitudes</dc:subject>
		<dc:subject>Units conversion</dc:subject>
		<dc:subject>SOLVED</dc:subject>

		<description>
&lt;p&gt;The structure of a chemical compound is a cube. If the length of the edge of the cube is 500 pm, what will be the volume of the cube expressed in mL?&lt;/p&gt;


-
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&lt;a href="https://www.ejercicios-fyq.com/SOLVED" rel="tag"&gt;SOLVED&lt;/a&gt;

		</description>


 <content:encoded>&lt;div class='rss_texte'&gt;&lt;p&gt;The structure of a chemical compound is a cube. If the length of the edge of the cube is 500 pm, what will be the volume of the cube expressed in mL?&lt;/p&gt;&lt;/div&gt;
		&lt;hr /&gt;
		&lt;div &lt;div class='rss_ps'&gt;&lt;p&gt;1. Convert the length to cm: &lt;br/&gt; &lt;br/&gt; &lt;img src='https://www.ejercicios-fyq.com/local/cache-TeX/fab39a19fb71ad1e78a24a2a3b6287ed.png' style=&#034;vertical-align:middle;&#034; width=&#034;359&#034; height=&#034;54&#034; alt=&#034;L = 500\ \cancel{pm}\cdot \frac{10^{-12}\ cm}{10^{-2}\ \cancel{pm}} = \color[RGB]{0,112,192}{\bm{5\cdot 10^{-8}\ cm}}&#034; title=&#034;L = 500\ \cancel{pm}\cdot \frac{10^{-12}\ cm}{10^{-2}\ \cancel{pm}} = \color[RGB]{0,112,192}{\bm{5\cdot 10^{-8}\ cm}}&#034; /&gt; &lt;br/&gt; &lt;br/&gt; 2. Formula to calculate the volume of the cube: &lt;br/&gt; &lt;br/&gt; &lt;img src='https://www.ejercicios-fyq.com/local/cache-TeX/89cc26ae9c2d1c29e8c5f2185526cab3.png' style=&#034;vertical-align:middle;&#034; width=&#034;75&#034; height=&#034;20&#034; alt=&#034;\color[RGB]{2,112,20}{\bm{V = L^3}}&#034; title=&#034;\color[RGB]{2,112,20}{\bm{V = L^3}}&#034; /&gt; &lt;br/&gt; &lt;br/&gt; Substitute the values and calculate: &lt;br/&gt; &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/ebc74039953539ddd76986fdaef3acb7.png' style=&#034;vertical-align:middle;&#034; width=&#034;458&#034; height=&#034;49&#034; alt=&#034;V = (5\cdot 10^{-8})^3\ \cancel{cm^3}\cdot \frac{1\ mL}{1\ \cancel{cm^3}} = \fbox{\color[RGB]{192,0,0}{\bm{1.25\cdot 10^{-22}\ mL}}}&#034; title=&#034;V = (5\cdot 10^{-8})^3\ \cancel{cm^3}\cdot \frac{1\ mL}{1\ \cancel{cm^3}} = \fbox{\color[RGB]{192,0,0}{\bm{1.25\cdot 10^{-22}\ mL}}}&#034; /&gt;&lt;/p&gt;
&lt;/math&gt;&lt;/p&gt;&lt;/div&gt;
		
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