登録は簡単!. 無料です
または 登録 あなたのEメールアドレスで登録
segundo parcial により Mind Map: segundo parcial

1. fenomenos acusticos y opticos

1.1. Los fenómenos ópticos y acústicos son muy atractivos y pueden servir para interesar a la población adolescente en el estudio de la Física. ... La vista y la audición son fenómenos cercanos a la población estudiantil y dos de los temas que han intrigado a la humanidad desde tiempos antiguos.

1.2. <img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAPgAAADLCAMAAAB04a46AAAA8FBMVEX////679348Nv8/PxoZmD77t358d/m4dGLiYL5+fn9//358uIAAAD679v29vb///vu7u6bm5vKysrCwsLY2Njo6OiLi4u0tLTR0dG8vLyBgYGtra3i4uKnp6ehoaH++++SkpJ7e3tsbGzm4NdWVlYxMTFzc3NeXl59fX1KSkpubm5QUFAkJCQ6OjoXFxdGRkZ1c2wtLS1iXE368OZgWVgaGhpLSEEZFg3c1Mh6b2RCNihuYlXPybkyKB7DuKwiHAuCfG41LRtIQjSak4mwqZtZUkOnopfCtq8kFQrXy8A6LytTTDuZkoYrHxU+OzQrKCFtvBKVAAAO9UlEQVR4nO2dC0PbOBKAJ9UmVNgRtmz5HeN4Q8wrQMstR+8oZVvo3d6j9///zY38ihNMmxS2je1MC0lkR/InjaTR6AHADxcCZHdvWfJreGF398c/0o8ThNutCuT8u23GrmXLdSC71FL43V1CFkPI8g0/7mF+pFBKCcrjOl6EMrL3rTgaKYwKtre/LHv7klm+Y8GyRrREKHi/Xvb7gwV5VchAufxLS8EBLAQf9upEoiu/tLV1g9dfAx9swdsnW/AteEfAv9qqtxn89c6g19+Cb8G34FvwtskW/CeDy1GgYaME8m0xJMzePQ7HcWVxv7noPJH3yHA3+/C0rAyej0+lh2IxBprGTyhZSp/mt381+VIYOEnsONw98ihjZTQYiYnh3HEnUwLztCklwSThDrdnBqOVdCkRyYRzZ5rYGqHwtKwODoHpOCatJpPlRoDBMpxWCCmhzDQxnBRZ8A0hwSmXjw0s8aDkQ9Lg1EjzgR6PK5lLqTi1qSx3J45ZNSLtwE9zyDkevUyJg3WgR/rsWFvULALRmR5FR8cBVIucMvBUvP8kDmAVboDYIAxzDyOJ9fIrCHZo5xoFMYdKHTg1sgQJHPNqPAdu6lCjhKnG19JbFZyeW0ymYpwF1a8TNvGYTJ+fmdVwSuKxvJ846sJj1QsSaAelKgWnpe6g3rzJNZaAHcNcqdxJmQVuXKlOxkkZK59WEsgyT6S1KK2uXwUvPTAUph6kgOAeaHOlJmw6zSuee1DNEc2K8yc3DrQFVcwTXmgqEE11obxtOo8frFGuSZRo52L+pcgsI6OTYA4+Msv32iwo78lehXqSWLaZJrRSiVNwJkX64CbzZIiNpZOWCAF+XmEzYkrznA6t5bqWxVRhxzcqmTcFh/PGDTzGstLCy5FGyy9EIv8yYRCaVfDyHhjx8q1puygjVcrZaWL5zsVq4LpBswdDnlmlubRtYDTPkbmSYYOQdicgc4UewZKYR2PddrRKTmBOVTofT8xL/FCb3xSJ+T16pTTDIK8D+Et35tHaHPI+UJyNJLiv5jKL/ZXAgYROkSaBMZ+3V7ZBoAqe92GgGnk54e+T/Kv4W0vF+E0mfnDi2UKjS9qQ5tqk0AqqzSr1RA+L+Ak7qWSO1KlcK7TZXCvAN3LuQM2yQ6jqmyTK8nwlVSekmpE+n2d8UracErYgJAg7JzovsME/iCyUcZHx6rn9GBv7dKTNv+0fV8PfaEX8bjxvBwg7yFQBtZ6PywpNCD/K65PrZ9eJ76QNDhbWiuBwWmmz/Uo7fV5oPb6GC+DzdujEKB5wkumnicV9nngjRzBS08lji3akZTnlni70FfpMy7LQOJtrICakWyz7Ik+NgeICHLnyLkJPeN4Opf+lObBCq56lGFeSt+et22j+lmJPkrdDFPx5iWPG6zmP4WW5EYyMICOgtBYc9CNNWif8t0qtlknY2L5ggIP5Ue0qRHSQaripmgvxOBM3zb5pjSnz7RKnsmNYUMkktbHwkbXzijlDYGrI1kyGHwky1zhxgq0hw2/MTFhFpP0WJWdGdD4xSbUNwIYyTH5z9dnEhAULmcJocmaEb074QjRAg8nMtv2zoKYlWUHVCT/1FzLYUV1NNjPGTK+EY5+h+mkl5OdRRdOxG0rSy+MY6ErWa6oGjoGmKlvq7tGUcAyZOCMLxgF+CAxDg4VsSus3Wv+u9mh88W3wq9gxEmlcVJ6YgrAmicOTxFnMeFS5Ez3w4okztxmwxSHES5IAw7GWrzJgSQc2eVe/VFS54UOXxj4kb72XBkpFNGljtib4L25kOXQ5RiDCiiyetZQLSWkYbmQJVgZSxLSiKKJQl/M/S76p6m2VTXFE/HBpCviqDo2VpSngL94+NAZcE8FqHo0VpTHg09Eot0szyTqOcvgDj7uYJ6NinPNfnwf+de17Ud0cp9Z+Gmda8rYcnmFA7lKhJB/hl5Z6feoYhz6zXPvkr98NLs2RRxZGdiVdRcYoZWwlR+NK4gEVOkRkFOmQjDwtOdR0S45TdYszzzOC2BoRz7JhopuW5zyZ6cGpLvBl7xklTtmyU7kIl9xod6b2/EuRT70oGIEVRBBqMYyEr8mPGoGYmbaDF0KwuA0eTcCh1HpS36IwW8T3/eBojp1LK+3xhcPULRwSyp0X48YSBxFCFMS6p3ngB6PAlG8pOIfCDxDcR3ADIuZBoEfRUwmLSTam331WHbeWPi9axoRlDsS62rC+jNFOluA6OGwswYVpA2dE40z3TUjVQYLTsfTTWXUD/fSR9VxHnwFOENyPAh/rlaVH4Ea+Zul+5IMOrmVoPol0h3jh6GVKfYrRHOoxsSwL3/smjwXa/zhgG1tcG+u+BKexHsIhuF70yMFZiBfkOfJM8MhkBlgsgVEQgyEseowJexCDK0KscVM2henLaHvWjKa/WNaPlU496ZtLS5hSbaGLqxEryC88EzwU4IYxqpftBGNTwwYGPGKBORUiNLDJYZg3dNmv/jPF818C3ANdc3xsUBDcNFCNQgzyiEcdMtYkuIfNq8c2aDAKwUR7fh3H5lsPhDVKmKx0+igSESr6FH+s0UiLxKGdZsRGgRMv96I9ozvDmgUaJQzNFPzHQHrWsLJJuyWtc0QzpadtcRr1p0vqYyfPLPHcRiZ5W1O6FzOnLilmiTaJm4B5kDbsjRmkvJDIeW1OnlfijRRkNhL4Vom3YqF+NnAo5mblmovpM+t4Q4SRbM6G5tM8RBx3AhyZdV3OeebT3FjHrQ6Ay8mPAz3gs1m2skJOqJ6K9oNT0N6MpN8BX+3MxHfUbJlSu8EZ6KjXTC6CCqZvfHyN5MRz+8HBTbTClIJgPB2P5XIS0gFw33nqyhZ8C94ucLn+pnaQ1G6TlThyMU7tcoR2lziF2Kud82g7OCHaJIRan1+7VR2FHIinSrzfanCI6pett1vVpbhxbXDbwOd+v0LotPbGr6p6E8Gzvouxcombm9Te2LYSR5sliZM4gHz5BAHfrZ3Dahu4qcq5OuM0Wzcix9+Lm2hKaRO4XEJ5kG2NMKfjzOHvnJn1s7VtAicUxnaxKWt85GpCjA9MUj+T0yZwLFpLZMuNGaPBoWVZIXtqNUqbwBHQ8sptK1kYqV+n0y5wFO0YVpybbRk4OwlWnKNsGTjY5oorT1oFLjffOeuWuNIb9JV+f9BgcDlDNl0XfDBQlOt3f/v7NfI3FVzOi03Ziusv5uD7N+9vd5Reb9jYEsfe7I1YdcHNXNWvP9wqyN1QcAK2Rab1Q+9aKUtcubtV5AB1OBw2Djw1UlV1Nl5pe1cmZYnv/74jX4dNBEehh6qqRmT1tYQFuHL7cT/DftU8cLlhWG5OPqr3K9ZKCf7pi5KBN7DEd6mYIfeYrbGyLAVHUX79uL9oyDQInOxOVfXcXGtBXQHe2/9wrTQVXCq6pe3WD8OekFzV+4py/1pBs615lhshNDid8d01nzQFH6aW29u7/QG+FuzNAYeJF6x9PnYGPhzKs4cfLm4UZaDguwaBEyCOjbV83ePgq+DK7du3bx8ebhsAXjmngFAGdPe7wV9J8FRuru6VzQfPF2hSmv7It2tu+nk8Hh/sfLiXZb7R4JDtN5Q7UfL9RmSlYxjm8hh8qOw87Gw4OLP0kXyl4HIjPRAk4GtuaqzxwAyUi5sNB9cilp3RxyyQOyYJ0eQ5KYStDl8L/nnjwXUwfeAcjMQMBRgchACHr8FdB64onzYe3AqswDYMP/CoroXcxX/GyNC/Y3TWsBKP3UPN4qbH5B7bQ8fQOdcDuQ1z5ShqS/zqetPBQzDdyOVmCu5xJ+AOqry3RhQZ+DCXnvx/+Y93fezaNxpch8APHdNHcB31HjWd25xZ66p6ji3tdGm//fMPpbfZ4IyD5hDbp8wlnDHfBm5Q3RJrdGkV8F5quN3fvb9OXRKbDJ5KcbpQutk2kotW1zk5pADHQblyffc72urXO0q/EeBzQXPdWfecmBJcufzj/f2OLPNBpgANApceiHX3cRbgWN7/upejskHR0jUJXO4rW8O1LKUEv/znH/3+YFjKRndnLyDlhML+v/cXu/OOgCs3HzsK/p8v3QQf7HzcH1R8rN0B3/9wPehkiSufXzd3QuE7ZA6+83A36KCqo+x8vPuUOVqVJjgbnykV8MFg5+7fDx8fbroGno3OlNv390qvW+ASFwfkOx9ulY6B5wV/rW666+kFpNbZ+G7TnY0vILXOxo33sr6AVMH7mfQ236/+AlID3r0SL1wQykPXwDN05eaig/14T+nd/vWmY/24tNv2bx/eSZu1U+C3/726uvpyjfgdUvXBQLl7e7OfDs26NSxV3r3tqOvpo7LA3Rnw2866l5dcbt0Bv1W66WW9/r2b4Fjk728H2IO/auDWjO+RErw/uHl4+KQoyNstcOzL9neu/n496FqJI/lQUe66CN5D0M9ve4OOmawpau/yrmzbOwWu9C9KM6ZD4MOhcv3LpdI98P7l/uvPl8XRT10C/+Pi6uKig+DKrdyZ2kFVH1wj95cOgg93zlX1ooPd2XCQqOrnTlpun1T1ppPg/1C/XHcS/Fo92uncsFSCX/7vTmngUQnfI4uN2+XVJ6XXPXA5q3DfxUFKv6fczxe0dgp8ILcRd89WX5QteDtlC74F34JvwVspW/At+BZ8C95K2YJvwbfgW/BWyhZ8C74FbzM4qdt3lsuwq+BdKPFhnUjwy7aC53X8VS5V6OyI2l9+9vP9abIAPkil8uGy5eAZcH4EsTwhoghoO7hSKxK8/g8hNl8I4XRvbw/2lqUIcdc8F68pQihEDmgjICz9C/TyOLj0UDgL5GmAjKxzCmKTBLGmEYgwO/mRZmdWpy+E6oKsd/xjk4QSxxiDsHwOgS6A+4K5LgtdcFENOHFtd92jEBsiFHRtZGoJtbSYjUxdG2uxsEQoPJgKnydaaP7sR/xzhMJY8JEWgh/YOjU46GYIHjD8GUNge+A6P/sR/yQJjsNwLMFNZkacQxToYIHAxk2CW60FJyMEs5wksMTY1EXEPKGDblio6p7wzUOw2wpuMkaEEK4A4TJArWcBMB6AQzXfBZMKrZ2Nm/zztUx23JSlf3YD8IPsz+TBtrJLo/V/3rb5ksKhmYJ88h+R77NXGZLC/4Cn+D/VS0ROHwpAiwAAAABJRU5ErkJggg==" alt="FENÓMENOS ACÚSTICOS"/>

2. refraccion de la luz

2.1. Se trata de un proceso relacionado con la reflexión de la luz y puede manifestarse al mismo tiempo

2.2. <img src="data:image/png;base64,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" alt="DISEÑO EXPERIMENTAL REFRACCIÓN DE LA LUZ"/>

3. espejos esfericos

3.1. El espejo refleja la luz haciendo que los rayos varíen su trayectoria y formando imágenes. En este apartado vamos a analizar como se ven las los objetos cuando estas superficies reflectoras son esféricas

3.2. <img src="https://lh6.googleusercontent.com/7kiElWXjkV--Fsy_bNxoT9HvFGrsEFY0Qj7QrJmGpXcSjAu-KrsXwwMxCbvBg13U3AixhdQyMYshPYNYaEiKTYovBHV5hz0GQCC3rx8Hcw64LWCmVIuLGwH6WQG3bVyZNnyC1CcL" alt="Espejos Esféricos | Calculisto - Resúmenes y Clases de Cálculo"/>

4. elctrotastica

4.1. La electrostática es una rama de la Física que estudia los efectos producidos en los cuerpos como consecuencia de sus cargas eléctricas, o lo que es lo mismo, el comportamiento de las cargas eléctricas en situación de equilibrio

4.2. <img src="https://concepto.de/wp-content/uploads/2018/10/electroestatica-e1539358908120.jpg" alt="Electrostática - Concepto y fenómenos electrostáticos"/>

5. la ley de ohm

5.1. explicar el fenómeno de la corriente eléctrica La corriente eléctrica supone el paso de electrones de un punto a otro a través de un conducto, por ejemplo un hilo de cobre

5.2. <img src="https://upload.wikimedia.org/wikipedia/commons/thumb/4/4c/Ley_de_ohm_-_Organigrama.jpg/250px-Ley_de_ohm_-_Organigrama.jpg" alt="Ley de Ohm - Wikipedia, la enciclopedia libre"/>

6. circuitos electricos

6.1. Un Circuito Eléctrico es un conjunto de elementos conectados entre si por los que puede circular una corriente eléctrica".

6.2. <img src="data:image/jpeg;base64,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" alt="Cómo Funciona Un Circuito Eléctrico. | Principios. Ley de Ohm."/>