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		<title>Principle of dimensional homogeneity (8304)</title>
		<link>https://ejercicios-fyq.com/Principle-of-dimensional-homogeneity-8304</link>
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		<dc:date>2024-09-11T10:46:47Z</dc:date>
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		<dc:language>es</dc:language>
		<dc:creator>F_y_Q</dc:creator>


		<dc:subject>Dimensions</dc:subject>
		<dc:subject>SOLVED</dc:subject>

		<description>
&lt;p&gt;What is the principle of dimensional homogeneity?&lt;/p&gt;


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 <content:encoded>&lt;div class='rss_texte'&gt;&lt;p&gt;What is the &lt;i&gt;principle of dimensional homogeneity&lt;/i&gt;?&lt;/p&gt;&lt;/div&gt;
		&lt;hr /&gt;
		&lt;div &lt;div class='rss_ps'&gt;&lt;p&gt;This principle states that equations relating physical quantities must be consistent, meaning that the same dimensions must appear on both sides of the equation. The best way to understand this is through an example. &lt;br/&gt; &lt;br/&gt; The speed at which an object moves under the influence of acceleration is: &lt;br/&gt; &lt;br/&gt; &lt;img src='https://ejercicios-fyq.com/local/cache-TeX/e0b460db1a312f718d70061752740edb.png' style=&#034;vertical-align:middle;&#034; width=&#034;117&#034; height=&#034;19&#034; alt=&#034;\color[RGB]{2,112,20}{\bm{v = v_0 + at}}&#034; title=&#034;\color[RGB]{2,112,20}{\bm{v = v_0 + at}}&#034; /&gt; (Ec. 1) &lt;br/&gt; &lt;br/&gt; Speed is the ratio of distance to the time taken to cover it. In terms of dimensions, it is expressed as: &lt;br/&gt; &lt;br/&gt; &lt;img src='https://ejercicios-fyq.com/local/cache-TeX/ea54684dba160033962f928c8fcfaee1.png' style=&#034;vertical-align:middle;&#034; width=&#034;88&#034; height=&#034;55&#034; alt=&#034;\color[RGB]{0,112,192}{\bm{[v] = \frac{[L]}{[t]}}}&#034; title=&#034;\color[RGB]{0,112,192}{\bm{[v] = \frac{[L]}{[t]}}}&#034; /&gt; &lt;br/&gt; &lt;br/&gt; Acceleration is the ratio of the change in speed to the time taken for that change, so it can be expressed as: &lt;br/&gt; &lt;br/&gt; &lt;img src='https://ejercicios-fyq.com/local/cache-TeX/c77f5d751b5213f8ec8fc9dc4121f887.png' style=&#034;vertical-align:middle;&#034; width=&#034;91&#034; height=&#034;55&#034; alt=&#034;\color[RGB]{0,112,192}{\bm{[a] = \frac{[L]}{[t]^2}}}&#034; title=&#034;\color[RGB]{0,112,192}{\bm{[a] = \frac{[L]}{[t]^2}}}&#034; /&gt; &lt;br/&gt; &lt;br/&gt; If you apply this to equation (Eq. 1), you will have: &lt;br/&gt; &lt;br/&gt; &lt;p class=&#034;spip&#034; style=&#034;text-align: center;&#034;&gt;&lt;img src='https://ejercicios-fyq.com/local/cache-TeX/6b3f5fdd7ad7d86f719f461d86c8bc2e.png' style=&#034;vertical-align:middle;&#034; width=&#034;388&#034; height=&#034;55&#034; alt=&#034;\frac{[L]}{[t]} = \frac{[L]}{[t]} + \frac{[L]}{[t]^2}\cdot [t]\ \to\ \color[RGB]{192,0,0}{\bm{\frac{[L]}{[t]} = \frac{[L]}{[t]} + \frac{[L]}{[t]}}}&#034; title=&#034;\frac{[L]}{[t]} = \frac{[L]}{[t]} + \frac{[L]}{[t]^2}\cdot [t]\ \to\ \color[RGB]{192,0,0}{\bm{\frac{[L]}{[t]} = \frac{[L]}{[t]} + \frac{[L]}{[t]}}}&#034; /&gt;&lt;/p&gt; &lt;br/&gt; As you can see, the dimensions are the same on both sides of the equation.&lt;/math&gt;&lt;/p&gt;&lt;/div&gt;
		
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<item xml:lang="es">
		<title>Convertion of force units (3441)</title>
		<link>https://ejercicios-fyq.com/Convertion-of-force-units-3441</link>
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		<dc:date>2016-01-03T04:58:22Z</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>SOLVED</dc:subject>

		<description>
&lt;p&gt;How many newtons of force are represented by ?&lt;/p&gt;


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 <content:encoded>&lt;div class='rss_texte'&gt;&lt;p&gt;How many newtons of force are represented by &lt;img src='https://ejercicios-fyq.com/local/cache-vignettes/L118xH24/1c709f9e4639217ac135b365a0c13cc9-b4596.png?1733130325' style='vertical-align:middle;' width='118' height='24' alt=&#034;3\ kg\cdot m\cdot s^{-2}&#034; title=&#034;3\ kg\cdot m\cdot s^{-2}&#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;Considering Newton's Second Law: &lt;br/&gt; &lt;br/&gt; &lt;img src='https://ejercicios-fyq.com/local/cache-TeX/3eabc93e650d3645cc880c6ec00cbf68.png' style=&#034;vertical-align:middle;&#034; width=&#034;91&#034; height=&#034;15&#034; alt=&#034;\color[RGB]{2,112,20}{\bf F =m\cdot a}&#034; title=&#034;\color[RGB]{2,112,20}{\bf F =m\cdot a}&#034; /&gt; &lt;br/&gt; &lt;br/&gt; And focusing on the units, you can obtain: &lt;br/&gt; &lt;br/&gt; &lt;img src='https://ejercicios-fyq.com/local/cache-TeX/7f7d2aa8b9a31be874f290623744ef61.png' style=&#034;vertical-align:middle;&#034; width=&#034;145&#034; height=&#034;24&#034; alt=&#034;F = kg\cdot m\cdot s^{-2}&#034; title=&#034;F = kg\cdot m\cdot s^{-2}&#034; /&gt; &lt;br/&gt; &lt;br/&gt; As you can see, 1 newton is equal to &lt;img src='https://ejercicios-fyq.com/local/cache-TeX/5270109ffcbbbe782d60d86e43202c49.png' style=&#034;vertical-align:middle;&#034; width=&#034;117&#034; height=&#034;24&#034; alt=&#034;1\ kg\cdot m\cdot s^{-2}&#034; title=&#034;1\ kg\cdot m\cdot s^{-2}&#034; /&gt;. This means that the question is representing &lt;b&gt;3 newtons&lt;/b&gt; or &lt;b&gt;3 N&lt;/b&gt;.&lt;/math&gt;&lt;/p&gt;&lt;/div&gt;
		
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<item xml:lang="es">
		<title>Converting ounces to pounds (3433)</title>
		<link>https://ejercicios-fyq.com/Converting-ounces-to-pounds-3433</link>
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		<dc:date>2015-12-25T06:26:32Z</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>SOLVED</dc:subject>

		<description>
&lt;p&gt;Convert 7 678 ounces to pounds.&lt;/p&gt;


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 <content:encoded>&lt;div class='rss_texte'&gt;&lt;p&gt;Convert 7 678 ounces to pounds.&lt;/p&gt;&lt;/div&gt;
		&lt;hr /&gt;
		&lt;div &lt;div class='rss_ps'&gt;&lt;p&gt;To convert ounces to pounds, you need to know the conversion factor between ounces and pounds. One pound is equal to 16 ounces. &lt;br/&gt; &lt;br/&gt; &lt;p class=&#034;spip&#034; style=&#034;text-align: center;&#034;&gt;&lt;img src='https://ejercicios-fyq.com/local/cache-TeX/5570be2600c1fe3b8d8b4d6806823001.png' style=&#034;vertical-align:middle;&#034; width=&#034;405&#034; height=&#034;46&#034; alt=&#034;7\ 678\ \cancel{oz}\cdot \frac{1\ lb}{16\ \cancel{oz}} = 479.88\ lb\equiv \fbox{\color[RGB]{192,0,0}{\bm{4.8\cdot 10^2\ lb}}}&#034; title=&#034;7\ 678\ \cancel{oz}\cdot \frac{1\ lb}{16\ \cancel{oz}} = 479.88\ lb\equiv \fbox{\color[RGB]{192,0,0}{\bm{4.8\cdot 10^2\ lb}}}&#034; /&gt;&lt;/p&gt;
&lt;/math&gt;&lt;/p&gt;&lt;/div&gt;
		
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<item xml:lang="es">
		<title>Conversion of units (1930)</title>
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		<dc:date>2012-11-08T06:23:14Z</dc:date>
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		<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;a) The normal body temperature is . Express this value in K. &lt;br class='autobr' /&gt;
b) If an object has a temperature of 354 K, what is its temperature in Celsius?&lt;/p&gt;


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 <content:encoded>&lt;div class='rss_texte'&gt;&lt;p&gt;a) The normal body temperature is &lt;img src='https://ejercicios-fyq.com/local/cache-vignettes/L41xH13/19e4988079aaa4352ab58d82e9414d66-e0cd8.png?1733060875' style='vertical-align:middle;' width='41' height='13' alt=&#034;37\ ^oC&#034; title=&#034;37\ ^oC&#034; /&gt;. Express this value in K.&lt;/p&gt;
&lt;p&gt;b) If an object has a temperature of 354 K, what is its temperature in Celsius?&lt;/math&gt;&lt;/p&gt;&lt;/div&gt;
		&lt;hr /&gt;
		&lt;div &lt;div class='rss_ps'&gt;&lt;p&gt;a) The convertion formula form Celsius to Kelvin is: &lt;br/&gt; &lt;br/&gt; &lt;img src='https://ejercicios-fyq.com/local/cache-TeX/7d7955fc25a3426b5c8d274149743a36.png' style=&#034;vertical-align:middle;&#034; width=&#034;420&#034; height=&#034;28&#034; alt=&#034;{\color[RGB]{2,112,20}{\bm{K = ^oC + 273}}}\ \to\ (37 + 273)\ K = \fbox{\color[RGB]{192,0,0}{\bf 310 K}}&#034; title=&#034;{\color[RGB]{2,112,20}{\bm{K = ^oC + 273}}}\ \to\ (37 + 273)\ K = \fbox{\color[RGB]{192,0,0}{\bf 310 K}}&#034; /&gt; &lt;br/&gt; &lt;br/&gt; b) The convertion formula from Kelvin to Celsius is: &lt;br/&gt; &lt;br/&gt; &lt;img src='https://ejercicios-fyq.com/local/cache-TeX/395a4b64febdef42bf8bbf60144a6050.png' style=&#034;vertical-align:middle;&#034; width=&#034;435&#034; height=&#034;28&#034; alt=&#034;{\color[RGB]{2,112,20}{\bm{^oC = K - 273}}}\ \to\ (354 - 273)\ ^oC = \fbox{\color[RGB]{192,0,0}{\bm{81\ ^oC}}}&#034; title=&#034;{\color[RGB]{2,112,20}{\bm{^oC = K - 273}}}\ \to\ (354 - 273)\ ^oC = \fbox{\color[RGB]{192,0,0}{\bm{81\ ^oC}}}&#034; /&gt;&lt;/math&gt;&lt;/p&gt;&lt;/div&gt;
		
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