tag:blogger.com,1999:blog-50276492825655197632024-03-14T00:59:28.538-07:00Astro-engineerAstronomy, Astronautics, Dynamics and more.Cristian F. Chavezhttp://www.blogger.com/profile/15152396189198949510noreply@blogger.comBlogger8125tag:blogger.com,1999:blog-5027649282565519763.post-16531632480512607382022-12-12T07:16:00.005-08:002022-12-19T09:01:10.035-08:00Curso LoWRCanSat<p> Sean todos bienvenidos a la primera versión simplificada de mi curso sobre cómo aprender los fundamentos de la Astronáutica a través de un LoWRCanSat (Low Cost Water Rocket CanSat), creación mía que fue presentada en el International Astronautical Congress (IAC) 2018 en Bremen, Alemania.</p><p>Habrá videos asociados a las clases en mi canal de Youtube, y apuntes en este sitio web.</p><p>Nos vemos en el curso y no olviden suscribirse a mi canal en Youtube.</p><p>Descargar la <a href="https://drive.google.com/file/d/1RcrjlDyl2sTsq9sN_M-31fZ3JXa_00yF/view?usp=share_link" target="_blank">Unidad 1</a><br /></p><p>Descargar la <a href="https://drive.google.com/file/d/1cY0YHXyJlSoLZsD42MymKm9BzurphZGx/view?usp=sharing" target="_blank">Unidad II</a></p><p>Descargar la <a href="https://drive.google.com/file/d/1XSe689SiExogZFJc570TnA-E0rzzfDuf/view?usp=sharing" target="_blank">Unidad III</a></p><p>Descargar <a href="https://drive.google.com/file/d/1Oaz7P_U-M3EvGeLDqbnOSmUkokz5OFeO/view?usp=share_link" target="_blank">Unidad IV</a></p><p>Descargar <a href="https://drive.google.com/file/d/1fisjNxitjkj0nUmb8GWnIMFZYnTIIqlY/view?usp=sharing" target="_blank">Unidad V</a></p><p>Descargar <a href="https://drive.google.com/file/d/1nCSxYbAUpczvjkSdFM6oAWpA2NciULtY/view?usp=sharing" target="_blank">Unidad VI</a> </p>Cristian F. Chavezhttp://www.blogger.com/profile/15152396189198949510noreply@blogger.com0tag:blogger.com,1999:blog-5027649282565519763.post-84597721571926303222021-04-17T23:15:00.006-07:002021-04-18T09:30:31.781-07:00About my last paper on asteroids <p> </p><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjZfQ9Zv5-uPrHJZKP3WML_Bj9rAQKFjCsDPc2CWxsEPkgnr-lVGWFfb82VOK66e1LeMMCEg8kfwBl7GCe1PT1d0Cy80xCTs414fAxWUpavlEgn_PhX-PtvW0x9J9znvQOvTr4S3GrZeniM/s2048/larissa__18August2019__FITS_3.fits.png" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" data-original-height="1365" data-original-width="2048" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjZfQ9Zv5-uPrHJZKP3WML_Bj9rAQKFjCsDPc2CWxsEPkgnr-lVGWFfb82VOK66e1LeMMCEg8kfwBl7GCe1PT1d0Cy80xCTs414fAxWUpavlEgn_PhX-PtvW0x9J9znvQOvTr4S3GrZeniM/s320/larissa__18August2019__FITS_3.fits.png" width="320" /></a></div><p></p><p>Here you can read the abstract of my last scientific publication, based on the asteroids (1162) Larissa and (1911) Schubart, two of the most notable Hildas, group located in the surroundings of the main belt asteroids, (between 3.9 and 4.1 au approximately). </p><p>This paper published in April 2021 in the prestigious journal Monthly Notices of the Royal Astronomical Society (MNRAS).</p><p><span style="font-size: xx-small;">* The image shows (1162) Larissa FITS file, taken by the SOFIA's FORCAST instrument, and visualized thanks to Astropy (Python library)</span> <br /></p><p style="text-align: center;">ABSTRACT<br /></p><p>The Hilda asteroids are among the least studied populations in the
asteroid belt, despite their potential importance as markers of
Jupiter's migration in the early Solar system. We present new
mid-infrared observations of two notable Hildas, (1162) Larissa, and
(1911) Schubart, obtained using the Faint Object infraRed CAmera for the
SOFIA Telescope (FORCAST), and use these to characterize their thermal
inertia and physical properties. For (1162) Larissa, we obtain an
effective diameter of 46.5 <span class="MathJax" data-mathml="<math xmlns="http://www.w3.org/1998/Math/MathML"><msubsup><mi></mi><mrow class="MJX-TeXAtom-ORD"><mo>&#x2212;</mo><mn>1.7</mn></mrow><mrow class="MJX-TeXAtom-ORD"><mo>+</mo><mn>2.3</mn></mrow></msubsup></math>" id="MathJax-Element-14-Frame" role="presentation" style="position: relative;" tabindex="0"><nobr aria-hidden="true"><span class="math" id="MathJax-Span-160" style="display: inline-block; width: 2.022em;"><span style="display: inline-block; font-size: 130%; height: 0px; position: relative; width: 1.538em;"><span style="clip: rect(1.146em, 1001.54em, 2.679em, -1000em); left: 0em; position: absolute; top: -2.163em;"><span class="mrow" id="MathJax-Span-161"><span class="msubsup" id="MathJax-Span-162"><span style="display: inline-block; height: 0px; position: relative; width: 1.529em;"><span style="clip: rect(3.846em, 1000em, 4.135em, -1000em); left: 0em; position: absolute; top: -3.99em;"><span class="mi" id="MathJax-Span-163"></span><span style="display: inline-block; height: 3.99em; width: 0px;"></span></span><span style="clip: rect(3.375em, 1001.53em, 4.193em, -1000em); left: 0em; position: absolute; top: -4.393em;"><span class="texatom" id="MathJax-Span-164"><span class="mrow" id="MathJax-Span-165"><span class="mo" id="MathJax-Span-166" style="font-family: MathJax_Main; font-size: 70.7%;">+</span><span class="mn" id="MathJax-Span-167" style="font-family: MathJax_Main; font-size: 70.7%;">2.3</span></span></span><span style="display: inline-block; height: 3.99em; width: 0px;"></span></span><span style="clip: rect(3.368em, 1001.53em, 4.193em, -1000em); left: 0em; position: absolute; top: -3.677em;"><span class="texatom" id="MathJax-Span-168"><span class="mrow" id="MathJax-Span-169"><span class="mo" id="MathJax-Span-170" style="font-family: MathJax_Main; font-size: 70.7%;">−</span><span class="mn" id="MathJax-Span-171" style="font-family: MathJax_Main; font-size: 70.7%;">1.7</span></span></span><span style="display: inline-block; height: 3.99em; width: 0px;"></span></span></span></span></span><span style="display: inline-block; height: 2.163em; width: 0px;"></span></span></span><span style="border-left: 0px solid; display: inline-block; height: 1.743em; overflow: hidden; vertical-align: -0.546em; width: 0px;"></span></span></nobr></span> km, an albedo of 0.12 ± 0.02, and a thermal inertia of 15 <span class="MathJax" data-mathml="<math xmlns="http://www.w3.org/1998/Math/MathML"><msubsup><mi></mi><mrow class="MJX-TeXAtom-ORD"><mo>&#x2212;</mo><mn>8</mn></mrow><mrow class="MJX-TeXAtom-ORD"><mo>+</mo><mn>10</mn></mrow></msubsup></math>" id="MathJax-Element-15-Frame" role="presentation" style="position: relative;" tabindex="0"><nobr aria-hidden="true"><span class="math" id="MathJax-Span-172" style="display: inline-block; width: 1.781em;"><span style="display: inline-block; font-size: 130%; height: 0px; position: relative; width: 1.346em;"><span style="clip: rect(1.146em, 1001.35em, 2.672em, -1000em); left: 0em; position: absolute; top: -2.163em;"><span class="mrow" id="MathJax-Span-173"><span class="msubsup" id="MathJax-Span-174"><span style="display: inline-block; height: 0px; position: relative; width: 1.332em;"><span style="clip: rect(3.846em, 1000em, 4.135em, -1000em); left: 0em; position: absolute; top: -3.99em;"><span class="mi" id="MathJax-Span-175"></span><span style="display: inline-block; height: 3.99em; width: 0px;"></span></span><span style="clip: rect(3.375em, 1001.33em, 4.193em, -1000em); left: 0em; position: absolute; top: -4.393em;"><span class="texatom" id="MathJax-Span-176"><span class="mrow" id="MathJax-Span-177"><span class="mo" id="MathJax-Span-178" style="font-family: MathJax_Main; font-size: 70.7%;">+</span><span class="mn" id="MathJax-Span-179" style="font-family: MathJax_Main; font-size: 70.7%;">10</span></span></span><span style="display: inline-block; height: 3.99em; width: 0px;"></span></span><span style="clip: rect(3.375em, 1000.98em, 4.193em, -1000em); left: 0em; position: absolute; top: -3.684em;"><span class="texatom" id="MathJax-Span-180"><span class="mrow" id="MathJax-Span-181"><span class="mo" id="MathJax-Span-182" style="font-family: MathJax_Main; font-size: 70.7%;">−</span><span class="mn" id="MathJax-Span-183" style="font-family: MathJax_Main; font-size: 70.7%;">8</span></span></span><span style="display: inline-block; height: 3.99em; width: 0px;"></span></span></span></span></span><span style="display: inline-block; height: 2.163em; width: 0px;"></span></span></span><span style="border-left: 0px solid; display: inline-block; height: 1.734em; overflow: hidden; vertical-align: -0.536em; width: 0px;"></span></span></nobr></span> Jm<sup>-2</sup> s<sup>1/2</sup> K<sup>-1</sup>.
In addition, our Larissa thermal measurements are well matched with an
ellipsoidal shape with an axial ratio a/b = 1.2 for the most-likely spin
properties. Our modelling of (1911) Schubart is not as refined, but the
thermal data point towards a high-obliquity spin-pole, with a best fit
a/b = 1.3 ellipsoidal shape. This spin-shape solution is yielding a
diameter of 72 <span class="MathJax" data-mathml="<math xmlns="http://www.w3.org/1998/Math/MathML"><msubsup><mi></mi><mrow class="MJX-TeXAtom-ORD"><mo>&#x2212;</mo><mn>4</mn></mrow><mrow class="MJX-TeXAtom-ORD"><mo>+</mo><mn>3</mn></mrow></msubsup></math>" id="MathJax-Element-16-Frame" role="presentation" style="position: relative;" tabindex="0"><nobr aria-hidden="true"><span class="math" id="MathJax-Span-184" style="display: inline-block; width: 1.252em;"><span style="display: inline-block; font-size: 130%; height: 0px; position: relative; width: 0.962em;"><span style="clip: rect(1.147em, 1000.96em, 2.68em, -1000em); left: 0em; position: absolute; top: -2.163em;"><span class="mrow" id="MathJax-Span-185"><span class="msubsup" id="MathJax-Span-186"><span style="display: inline-block; height: 0px; position: relative; width: 0.979em;"><span style="clip: rect(3.846em, 1000em, 4.135em, -1000em); left: 0em; position: absolute; top: -3.99em;"><span class="mi" id="MathJax-Span-187"></span><span style="display: inline-block; height: 3.99em; width: 0px;"></span></span><span style="clip: rect(3.376em, 1000.98em, 4.193em, -1000em); left: 0em; position: absolute; top: -4.393em;"><span class="texatom" id="MathJax-Span-188"><span class="mrow" id="MathJax-Span-189"><span class="mo" id="MathJax-Span-190" style="font-family: MathJax_Main; font-size: 70.7%;">+</span><span class="mn" id="MathJax-Span-191" style="font-family: MathJax_Main; font-size: 70.7%;">3</span></span></span><span style="display: inline-block; height: 3.99em; width: 0px;"></span></span><span style="clip: rect(3.367em, 1000.98em, 4.193em, -1000em); left: 0em; position: absolute; top: -3.676em;"><span class="texatom" id="MathJax-Span-192"><span class="mrow" id="MathJax-Span-193"><span class="mo" id="MathJax-Span-194" style="font-family: MathJax_Main; font-size: 70.7%;">−</span><span class="mn" id="MathJax-Span-195" style="font-family: MathJax_Main; font-size: 70.7%;">4</span></span></span><span style="display: inline-block; height: 3.99em; width: 0px;"></span></span></span></span></span><span style="display: inline-block; height: 2.163em; width: 0px;"></span></span></span><span style="border-left: 0px solid; display: inline-block; height: 1.743em; overflow: hidden; vertical-align: -0.546em; width: 0px;"></span></span></nobr></span> km, an albedo of 0.039± 0.02, and a thermal inertia below 30 Jm<sup>-2</sup> s<sup>1/2</sup> K<sup>-1</sup> (or 10 <span class="MathJax" data-mathml="<math xmlns="http://www.w3.org/1998/Math/MathML"><msubsup><mi></mi><mrow class="MJX-TeXAtom-ORD"><mo>&#x2212;</mo><mn>5</mn></mrow><mrow class="MJX-TeXAtom-ORD"><mo>+</mo><mn>20</mn></mrow></msubsup></math>" id="MathJax-Element-17-Frame" role="presentation" style="position: relative;" tabindex="0"><nobr aria-hidden="true"><span class="math" id="MathJax-Span-196" style="display: inline-block; width: 1.781em;"><span style="display: inline-block; font-size: 130%; height: 0px; position: relative; width: 1.346em;"><span style="clip: rect(1.146em, 1001.35em, 2.672em, -1000em); left: 0em; position: absolute; top: -2.163em;"><span class="mrow" id="MathJax-Span-197"><span class="msubsup" id="MathJax-Span-198"><span style="display: inline-block; height: 0px; position: relative; width: 1.332em;"><span style="clip: rect(3.846em, 1000em, 4.135em, -1000em); left: 0em; position: absolute; top: -3.99em;"><span class="mi" id="MathJax-Span-199"></span><span style="display: inline-block; height: 3.99em; width: 0px;"></span></span><span style="clip: rect(3.375em, 1001.33em, 4.193em, -1000em); left: 0em; position: absolute; top: -4.393em;"><span class="texatom" id="MathJax-Span-200"><span class="mrow" id="MathJax-Span-201"><span class="mo" id="MathJax-Span-202" style="font-family: MathJax_Main; font-size: 70.7%;">+</span><span class="mn" id="MathJax-Span-203" style="font-family: MathJax_Main; font-size: 70.7%;">20</span></span></span><span style="display: inline-block; height: 3.99em; width: 0px;"></span></span><span style="clip: rect(3.375em, 1000.98em, 4.193em, -1000em); left: 0em; position: absolute; top: -3.684em;"><span class="texatom" id="MathJax-Span-204"><span class="mrow" id="MathJax-Span-205"><span class="mo" id="MathJax-Span-206" style="font-family: MathJax_Main; font-size: 70.7%;">−</span><span class="mn" id="MathJax-Span-207" style="font-family: MathJax_Main; font-size: 70.7%;">5</span></span></span><span style="display: inline-block; height: 3.99em; width: 0px;"></span></span></span></span></span><span style="display: inline-block; height: 2.163em; width: 0px;"></span></span></span><span style="border-left: 0px solid; display: inline-block; height: 1.734em; overflow: hidden; vertical-align: -0.536em; width: 0px;"></span></span></nobr></span> Jm<sup>-2</sup> s<sup>1/2</sup> K<sup>-1</sup>).
As with (1162) Larissa, our results suggest that (1911) Schubart is
aspherical, and likely elongated in shape. Detailed dynamical
simulations of the two Hildas reveal that both exhibit strong dynamical
stability, behaviour that suggests that they are primordial, rather than
captured objects. The differences in their albedos, along with their
divergent taxonomical classification, suggests that despite their common
origin, the two have experienced markedly different histories. </p><p> </p><p>To read the paper please click <a href="https://ui.adsabs.harvard.edu/abs/2021MNRAS.502.4981C/abstract" target="_blank">here </a><br /></p>Cristian F. Chavezhttp://www.blogger.com/profile/15152396189198949510noreply@blogger.com0tag:blogger.com,1999:blog-5027649282565519763.post-26593088460934817982020-08-15T09:50:00.008-07:002020-08-15T10:37:10.639-07:00Júpiter, Dios en la Tierra y los cielosJúpiter, el mítico Dios del cielo y el trueno, sin duda está bien representado a través del planeta que lleva su nombre. <div>Con un díámetro de 11 veces el de la Tierra, 318 veces su masa, y 1000 veces su volumen, emerge como un gigante que abre la puerta al llamado Sistema Solar Exterior, la zona que comprende más allá del Cinturón de Asteroides.</div><div>Pese a su enorme tamaño y ser el planeta más grande de nuestro sistema, gira sobre su eje en solo 9h 50 m, y viaja en su órbita de traslación a la increíble velocidad de 13 kms (aproximadamente unos 47.000 kmh), sin duda son datos sorprendentes.</div><div><br /><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjyEYcXzOVRBAw77-thbm5LjYDMVBQSlW-2pYzwsd_kOBNhyphenhyphenCc33-F07FTlE64g5D2n33lgQ8oyY2yrJWZNhyphenhyphenDjcuRXHfztE8pg9_YQ-h3RN2XcYq21U0x1McqnOjlToJksRMrkqnCmnypu/s247/jupiter.jpg" imageanchor="1" style="margin-left: 1em; margin-right: 1em;"><img border="0" data-original-height="204" data-original-width="247" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEjyEYcXzOVRBAw77-thbm5LjYDMVBQSlW-2pYzwsd_kOBNhyphenhyphenCc33-F07FTlE64g5D2n33lgQ8oyY2yrJWZNhyphenhyphenDjcuRXHfztE8pg9_YQ-h3RN2XcYq21U0x1McqnOjlToJksRMrkqnCmnypu/s0/jupiter.jpg" /></a></div><div style="text-align: center;"><br /></div><div style="text-align: left;">Júpiter está más o menos 5,2 ua (1 ua = unidad astronómica = distancia media Tierra-Sol, aproximadamente 150 millones de kms) y su "año" dura 12 años terrestres.</div><div style="text-align: left;">Gracias a las misiones Voyager de la NASA, se descubrió que al igual que Saturno, tiene anillos, aunque son mucho más pequeños. Por otra parte, la cantidad de satélites que posee es increíble, son casi 80 (al año 2020), formando una especie de sistema solar más pequeño, sin duda una especie de laboratorio dinámico para el estudio de los astrónomos planetarios.</div><div style="text-align: left;">Los llamados satélites "galileanos" (Io, Europa, Ganímedes y Calisto), descubiertos por el destacado astrónomo italiano Galileo Galilei en 1609, y a través del estudio de sus movimientos y la aplicación de la 3a Ley de Kepler, es posible determinar la masa de Júpiter. Si te interesa saber cómo, recomiendo usar el SW CLEA creado por Gettysburg College (USA), laboratorio <a href="http://www3.gettysburg.edu/~marschal/clea/CLEAhome.html">"The Revolution of Jupiter Moons"</a>.</div><div style="text-align: left;">La gran mancha roja es una enorme formación metereológica atribuible a un permanente y gigantesco anticiclón, con velocidades cercanas a los 400 kmh hacia su zona externa. Además, como todo planeta gaseoso (al igual que Saturno, Urano y Neptuno), lo que se observa de él son nubes, y en el caso de él bastante turbulentas, formando bandas que se desplazan a diferentes velocidades, gradiente que permite estudiar su sorprendente clima en un buen nivel de detalle.</div>La composición general de Júpiter es:<br />71% H, ~24% He, ~5% otros elementos, similar a los porcentajes del Sol, pero no es una estrella, como tampoco un objeto subestelar de la clase "enana marrón", los cuales son al menos 13 veces más masivos que él, sin embargo, qué duda cabe que es un planeta sorprendente.<br /><br /><br /></div>Cristian F. Chavezhttp://www.blogger.com/profile/15152396189198949510noreply@blogger.com0tag:blogger.com,1999:blog-5027649282565519763.post-91604318874355622572020-08-15T09:12:00.004-07:002020-08-15T09:17:02.003-07:00Clase 1<p>Write to me if you want to have my free course on Mechanics</p><p>Escríbeme si quieres recibir mi curso gratis de Mecánica </p><p><a href="mailto:cchavez.astro.usq@gmail.com">cchavez.astro.usq@gmail.com</a> </p><div class="separator" style="clear: both; text-align: center;"><a href="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhrNr0xOL3RD3rCX6KHH-a2fazNQdqdTu9lqA7m3eUt_4ikGUSSaOEW4LE0nJPRxrjhM8LaROqyxZa_WDY8QnrZaTX1sCeYGcVW7QaW3haSnGcEYyYqkacqphsjU1VZsYXUx1Jw85RS04J4/s1280/clase_leyes_newton_beta.png" style="margin-left: 1em; margin-right: 1em;"><img border="0" data-original-height="720" data-original-width="1280" height="230" src="https://blogger.googleusercontent.com/img/b/R29vZ2xl/AVvXsEhrNr0xOL3RD3rCX6KHH-a2fazNQdqdTu9lqA7m3eUt_4ikGUSSaOEW4LE0nJPRxrjhM8LaROqyxZa_WDY8QnrZaTX1sCeYGcVW7QaW3haSnGcEYyYqkacqphsjU1VZsYXUx1Jw85RS04J4/w410-h230/clase_leyes_newton_beta.png" width="410" /></a></div><p><br /></p>Cristian F. Chavezhttp://www.blogger.com/profile/15152396189198949510noreply@blogger.com0tag:blogger.com,1999:blog-5027649282565519763.post-16157490271514870892020-08-15T07:12:00.004-07:002020-08-15T09:08:57.981-07:00Quizz 2<p> Quizz 2</p><p><br /></p><p>Test page<br /></p>Cristian F. Chavezhttp://www.blogger.com/profile/15152396189198949510noreply@blogger.com0tag:blogger.com,1999:blog-5027649282565519763.post-4307368033972159832020-08-14T14:49:00.020-07:002021-07-29T20:41:17.699-07:00Apollo XI Capsule<!--[if !mso]>
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<br />
<div align="center" style="background: white none repeat scroll 0% 0%; margin: 0cm; text-align: center;">
<b><span face="helvetica, sans-serif" style="color: black; font-size: 17pt;">Cápsula-1-plana sobre la misión Apolo (NASA)</span></b></div>
<div align="center" style="background: white none repeat scroll 0% 0%; line-height: 16.8pt; margin: 0cm 0cm 8pt; text-align: center;">
<b><span face="helvetica, sans-serif" style="color: black; font-size: 10.5pt;">Prof.
Cristián F. Chávez T.</span></b></div>
<div style="background: white none repeat scroll 0% 0%; line-height: 16.8pt; margin: 0cm 0cm 8pt 14.2pt; mso-list: l0 level1 lfo1; text-indent: -14.2pt;">
<b><span face="helvetica, sans-serif" style="color: black; font-size: 10.5pt; mso-fareast-font-family: Helvetica;"><span style="mso-list: Ignore;">1.<span style="font: 7pt "times new roman";">
</span></span></span></b><b><span face="helvetica, sans-serif" style="color: black; font-size: 10.5pt;">Objetivo</span></b></div>
<div style="background: white none repeat scroll 0% 0%; margin: 0cm 0cm 8pt; text-align: justify;">
<b><span face="helvetica, sans-serif" style="color: black; font-size: 10.5pt; font-weight: normal; mso-bidi-font-weight: bold;">El objetivo central del programa Apolo era ejecutar el mandato del
presidente Kennedy de enviar astronautas a la Luna y traerlos de vuelta sanos y
salvos antes que terminaran los 60´s. </span></b></div>
<div style="background: white none repeat scroll 0% 0%; line-height: 16.8pt; margin: 0cm 0cm 8pt 14.2pt; mso-list: l0 level1 lfo1; text-indent: -14.2pt;">
<b><span face="helvetica, sans-serif" style="color: black; font-size: 10.5pt; mso-fareast-font-family: Helvetica;"><span style="mso-list: Ignore;">2.<span style="font: 7pt "times new roman";">
</span></span></span></b><b><span face="helvetica, sans-serif" style="color: black; font-size: 10.5pt;">Las misiones a la Luna</span></b></div><p style="text-align: left;"><span face="helvetica, sans-serif" style="color: black; font-size: 10.5pt;"> <img alt="" height="352" src="data:image/png;base64,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" width="523" /></span></p><p><span face="helvetica, sans-serif" style="color: black; font-size: 10.5pt;">La última misión fue la Apolo 17, del 7 al 19 de diciembre 1972. La
tripulación estuvo compuesta por: Cernan, Schmitt, Evans. Hubo misiones previas
que no estaban diseñadas para ir a la Luna, destacándose el lamentable
accidente del Apolo 1.</span>
</p><div class="MsoListParagraph" style="margin-left: 14.2pt; mso-add-space: auto; mso-list: l0 level1 lfo1; text-indent: -14.2pt;">
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<span face="helvetica, sans-serif" style="color: black; font-size: 10.5pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES-CL;">Salvo la misión Apolo
7, que fue propulsada por el cohete Saturno IB, el resto fueron todas
propulsadas por el cohete de tres etapas Saturno V, una de las máquinas más
potentes creadas por el ser humano (111 m, 3000 toneladas, empuje de 33 MN).</span></div>
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<span face="helvetica, sans-serif" style="color: black; font-size: 10.5pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES-CL;">Primera etapa: 5
motores F-1 levantaban el vehículo hasta 62 km aprox, en 150 s</span></div>
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<span face="helvetica, sans-serif" style="color: black; font-size: 10.5pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES-CL;">Segunda etapa: 5
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motor J-2 era accionado en dos ocasiones para ajustar órbita (165 s) y luego
dirigir la misión a la Luna (335 s)</span></div><div class="MsoNormal" style="line-height: normal; text-align: justify;"><span face="helvetica, sans-serif" style="color: black; font-size: 10.5pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES-CL;"> </span></div>
<div class="MsoListParagraphCxSpFirst" style="margin-left: 14.2pt; mso-add-space: auto; mso-list: l0 level1 lfo1; text-indent: -14.2pt;">
<b style="mso-bidi-font-weight: normal;"><span face="helvetica, sans-serif" style="color: black; font-size: 10.5pt; line-height: 107%; mso-fareast-font-family: Helvetica; mso-fareast-language: ES-CL;"><span style="mso-list: Ignore;">4.<span style="font: 7pt "times new roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span face="helvetica, sans-serif" style="color: black; font-size: 10.5pt; line-height: 107%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES-CL;">Otros datos a recordar</span></b></div>
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<div class="MsoListParagraphCxSpMiddle" style="margin-left: 14.2pt; mso-add-space: auto; mso-list: l1 level1 lfo2; text-indent: -14.2pt;">
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la Luna</span></div>
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cada misión: El módulo lunar (LEM) y el módulo de mando y servicio (CSM), el
cual se separaba en dos partes en el retorno a la Tierra</span></div>
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</span><p class="MsoNormal"><span face="helvetica, sans-serif" lang="" style="color: black; font-size: 10pt; line-height: 107%; mso-ansi-language: EN-US; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES-CL;">Bibliografía:</span></p>
<p class="MsoNormal"><span face="helvetica, sans-serif" lang="" style="background: white none repeat scroll 0% 0%; color: #2b2b2b; font-size: 10pt; line-height: 107%; mso-ansi-language: EN-US;">NASA. Retrieved August 14, 2020, from </span><span class="MsoHyperlink"><span face="helvetica, sans-serif" lang="" style="font-size: 10pt; line-height: 107%; mso-ansi-language: EN-US;"><a href="https://www.nasa.gov/audience/forstudents/5-8/features/nasa-knows/what-was-apollo-program-58.html">https://www.nasa.gov/audience/forstudents/5-8/features/nasa-knows/what-was-apollo-program-58.html</a></span></span><span face="helvetica, sans-serif" lang="" style="color: black; font-size: 10pt; line-height: 107%; mso-ansi-language: EN-US; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES-CL;"></span></p> <span face="helvetica, sans-serif" style="color: black; font-size: 10.5pt; line-height: 107%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: ES-CL;"><br /></span></div>
Cristian F. Chavezhttp://www.blogger.com/profile/15152396189198949510noreply@blogger.com0tag:blogger.com,1999:blog-5027649282565519763.post-26761753905554445562020-08-14T14:49:00.011-07:002020-08-15T07:01:01.747-07:00Quizz 1<p> </p><p>This is the first quizz to test your knowledge in Physics / Éste es el primer quizz para que pruebes tus conocimientos de Fìsica <br /></p><p> <br />
<a href="https://forms.gle/2zCTFVod4SGfV4dx7" target="_blank">Quizz 1 / Cuestionario 1</a>, Level / Nivel: Undergraduate / Pregrado universitario</p>Cristian F. Chavezhttp://www.blogger.com/profile/15152396189198949510noreply@blogger.com0tag:blogger.com,1999:blog-5027649282565519763.post-87908028657501201992020-07-07T18:04:00.010-07:002020-08-15T08:22:21.518-07:00Welcome to my Website / Bienvenido a mi sitio Web<div><span style="color: #3367d6;"></span></div><div><span style="color: #3367d6;">Welcome to Astro-Engineer,</span></div><div><span style="color: #3367d6;"> </span></div><div><span style="color: #3367d6;">This is the Website of Professor Cristian F. Chavez T. You will find here the link to my Youtube channel, plus interesting and "straight to the point" learning capsules, and quizzes about Astronomy, Astronautics and Physics, ¡Test your knowledge here! and enjoy the Science.<br /></span></div><div><span style="color: #3367d6;"> </span></div><div><span style="color: #073763;">Bienvenido a Astro-Engineer:</span></div><div><span style="color: #3367d6;"><span style="color: #073763;">Este es el sitio web del profesor Cristian F. Chavez T. Aquí encontrarás el enlace a mi canal de Youtube, como también interesantes y "directas al grano" cápsulas de aprendizaje, más cuestionarios sobre Astronomía, Astronáutica y Física. ¡Pon a prueba tus conocimientos aquí! y disfruta de la ciencia.</span><br /></span></div><div><span style="color: #3367d6;"><br /></span></div><div><span style="color: #3367d6;">Visit my Youtube channel / <span style="color: #2b00fe;">Visita mi canal de Youtube:</span></span></div><div><br /></div><div><a href="https://www.youtube.com/channel/UCUy9mzP19zsZwzSGmnm5qUw" target="_blank">Youtube Astro-engineer / Astro-ingeniero</a><a href="https://www.youtube.com/channel/UCUy9mzP19zsZwzSGmnm5qUw" target="_blank"><span style="background-color: #eeeeee;"><span><span style="background-color: #c6dafc;"><span style="background-color: #0b8043;"></span></span></span></span></a></div>Cristian F. Chavezhttp://www.blogger.com/profile/15152396189198949510noreply@blogger.com0