d. Mat-Mecánica Renca circuito en paraleo 1 resistencia La ley de Ohm establece que «math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»V«/mi»«mo»=«/mo»«mi»R«/mi»«mo»§#183;«/mo»«mi»I«/mi»«/math», donde:

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»V«/mi»«mo»=«/mo»«/math»Voltaje

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»R«/mi»«mo»=«/mo»«/math»Resistencia

«math xmlns=¨http://www.w3.org/1998/Math/MathML¨»«mi»I«/mi»«mo»=«/mo»«/math»Intensidad de Corriente

Dado el siguiente circuito eléctrico en serie

Determina #p1 medido en #text1, si #p2 está medido en #text2 y #p3 esta medido en #text3.

Observaciones:

- Ingresa la respuesta con tres decimales y remplaza la coma por un punto (ejemplo 2.557)

- Ingresa la respuesta sin unidades de medida

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onZs9kQHlMOK4yenYef7LvWupW45e5PcAz2cPPVIUl7M3pD3rM+Qb5dfs391QHFgRlB4sHOIVqhQGCUSCRMRY5FL0TwxHrElcffiXyZMJc4nre6j2M95QDiF+yD24LvU5rS89KgM90P2mU6HA7PSs8tzruQ2H2k52nTsat6V47X5FwrOnigtLCrKK84+mXYqsST8tH9pYNnB8jsVImcvVgmdKzj//MJqDfEiay1fnSgSB0pXNOr1Gswbna+GXMu8fq7pdvNgy1jrdNv3dvgmU4fYLbXbWneU7vLcQ92b7Oy539xV01364HjPoYdJvVGPYh5n93X0Mz7dP/D2GetzzRd2Q37DB0cuvHz6aukN7ajEW7OxiHcnx29OPJscm5p8P/cRg3g/dWZwjmZe+rPCF8GvVF9/LnxcHPn26PuNpcrllBWHH0I/Vn52rCb9UlsjrOttzOz6XxKaQ5XD7mgRDA6ziJ3BzZJNki9S4AkClNpEF6pU6ss0g7Sb9AIM+oxBTIeYK1iaWLvZHrI/4LjJWcmVwK3D/YvnPK8p7xxfFr8Qf6eAu8CqYKGQtNAjYX8RnEiNqJHoJ7FMcWHxbglvSSBZLrVH6qV0LPJ20yBrJjstly7PKd+mYKMwr3hIiUupFXlrmVZJUWVUvaSmrfZsj/eeL+rJGjiNUk15zWGtJG1O7TYdS51XugG6m3pV+lYG5Ab3DfcZyRvNGleZuJkymw6bFZnbWlBZ9FqmW6lZLVk32ATbCtm+t6u03+vA4vDCMc/JyGnTudklxJXf9a1b8V6LvSvuhR4CHk2e2p6vSQlevF4vkX0kwNfQT8lfJcA4kBQUGkwK0QylDh0NuxAeGqEQsR55Pyon2iqGIeZNbEWcT7xg/MeEM4n6iaNJIcn0yc/33dx/+0BXyv2DN1Jr04rT0zPCD7lm6h8WzcJkvcguyXHJ5c9dOzJ+9MmxG3lnjx/Idy1QPcF6YrVwuOha8cmTR08VlFSevl76oOxl+eyZtbOUldxVcueMzrtdCK8+UJN98UjtwTrSJaXLxMvfrnyuX20kXOW8Jnvdqim5uanlZ5vKjYj2kpuNHW23bt7uvbN8z7DzRpdt93JPca/coxd9R/s9B4yfab/QGQ55RRydm+yfXV5a3fL/zv9wWwWLZKcnUpEMNRMAe00A8ruQPHMIyTvxAFhRAmCnAlCCfgBF6AOQ6sTf8wNCThssoAA0gBlwASEgDVSR3NgSuAA/JCdOBXngDKgHt8FTMAGWkMyRHZKBDCEPKB7Khy5DD6GPKCxKGGWGikaVI3neJpLXxcE34N9oQ/QJ9CRGDpOFeYdVxZZg15AM6xGZElkNORt5Pp4Cn02BpzhOYCXUUMpTdhDVie1UylQ3qY2o39DE0FLTXqHToxukt6MfZLBkeMbowfiTqYRZnXmMZT8rG2s7mzs7OXsHRxynPOd3rmvcUTwKPOu8PXzF/AECewSJguNC14WzRLxEtcUExYniaxJfJN9LDUk3yyTLysiOyWXJK8h/VWhTLFBKVPZRMVOVVmPaQ1SX1CjVEtM+qtOr+1WfzIDBkMWI3ZjfRN7UwizS/JRFl+U3az4bR9tjdj0OaEc9p0znPldGN6+9de7vPbEkGi+s17L3B59R31l/qgDTwKKgTyF7QgvDvkSYRNZFE2IiY1/HGyS0JUkkV+/nPlB6kDE1Px2fkXpo+XBQ1lxO7pHQY835NCdYCz8X157yOM1YOlB+tMLw7HJV3nn6C1nVKxeDa79dOn5Fv4GmcfHax6bplrm2T+1THYt3mO7p3nfv9uyx7dV8LPVE5KniYNjznyPo1+SjFe/oJm5/IE7vm9P+3PB17ZviksEK/sfRn49Wp399WHu13rRx/LfXpvT2/rHlfxwgAFrAAniAKJAD6sAI2AFPEAqSQTYoAbXgBngM3oIFCAOxQtLb3k+ECqFGqB/6jKJCyaFcUOmoa6gPMBfsAZ+H59GK6Az0EEYEk4oZRXxfigO4ANwQmT5ZG7kUeR1eBH+ZQp7iDsGKMEWZQCQnFlHxUDUi+esbmnhaRtpWOge6z/T7GfAMpxglGB8xhTMzMd9lCWSlZ73LFs7Ozz7KUcLpxMXM9Yq7nMeHV5oP8L3gvySQIegmJI/kcrMifaLXkVMsTyJdcp9UjLS3jJYsQbZfLkfeVIFJYVHxlVKPcotKleoRtaQ9cerZGm2aP7TldHx0c/Wq9VsMbhreNLpl3GsyYYYyF7VwsDxk1Wo9b8tv52Ff7jDmxOsc5NLihtvr6H7ao9tzkNTpVeud5RPoa+Nn5O8ckBZ4N5gyxCu0I5w1IinybbROTG0cVXxEwuMknuS4fQMHFFLOp7KlFWbgDyVnzmeRsidzk45K56GOvy24WhhXLH/yW8nV0thy1TO/zlZXyZ4rP/+pWqgm4GJjHdOlsivq9Z8bS66pXO9vJrWstVW1W3eAW7V3zO4udlZ0eT1QfcjzCP34yZO4p9iBnGeE51VDHiPmr0Le1Lz9NM41afU+9ePtGaa5418EF558L1w5smq8Jrt+ZuP978Vd/6MBOaBGVj8PEAOKQBdYAXfE9/uRlV8JmsBDMIasewIkCGlBe6FkqBS6BU2gyBGvk1BFqAGYAfaFb6HZ0QfRsxhnzBOsLvYWTh13j8yM7C15NJ4K30jhQIAJrZSRRBniT6pu6hKaWFpnOmN6EwZrRhMmJWYRFgVWD7ZE9hgOL047Lgtucx5zXjM+c34bAQ/BaKGjwnUiD0VnxCkllCT9pE5LD8uyyvnINyisKVkpP1HN3uOsgdE8rrWuY6qbjniw1aDD8LZRv/GaqalZi4Wk5WVrSZsWO137YcdQZ7zLZTcHdxpPCi8PH1ff9/5qAbmBH4NtQvrCzMOfRbpGTcckx3HGjyU+SL67vzzF/uCvtMoMh0yuwwvZt3KPHPXLM8xnKXhc6Fe0cjK9hOZ0VZli+ZMKv0qoquy88oWhmthatrqHl1PqDRulrhk0pbRUteW1O3cw3Rq5U3rP+T6u68ID+Z6bvfqPRvoS+qUG4MGF59NDgyP5r4Rel7/5/VZ/LOfd4wmqSfups+9nPsp8Cp4+O/NwdnYe85n9i/RXvQXHRdI3n+9WS7xLy8tHV9hX6n6o/Dj9Y/Wn48+WVcbVqNWW1bVfWr8yfvWuEdds106uDayTrWutJ6xfXZ/Z4Nlw3ijYeLSx8Vvmt8/vk78f//69KbPpu3lqs2/L/9F+crLbxwdE0AEAM7a5+V0QAFwBABv5m5trVZubG+eQZGMUgLshO992ts8aagDKtr7xgMdtk0H//sbyXxNzx933AlfGAAABnWlUWHRYTUw6Y29tLmFkb2JlLnhtcAAAAAAAPHg6eG1wbWV0YSB4bWxuczp4PSJhZG9iZTpuczptZXRhLyIgeDp4bXB0az0iWE1QIENvcmUgNS40LjAiPgogICA8cmRmOlJERiB4bWxuczpyZGY9Imh0dHA6Ly93d3cudzMub3JnLzE5OTkvMDIvMjItcmRmLXN5bnRheC1ucyMiPgogICAgICA8cmRmOkRlc2NyaXB0aW9uIHJkZjphYm91dD0iIgogICAgICAgICAgICB4bWxuczpleGlmPSJodHRwOi8vbnMuYWRvYmUuY29tL2V4aWYvMS4wLyI+CiAgICAgICAgIDxleGlmOlBpeGVsWERpbWVuc2lvbj4yMzg8L2V4aWY6UGl4ZWxYRGltZW5zaW9uPgogICAgICAgICA8ZXhpZjpQaXhlbFlEaW1lbnNpb24+MTczPC9leGlmOlBpeGVsWURpbWVuc2lvbj4KICAgICAgPC9yZGY6RGVzY3JpcHRpb24+CiAgIDwvcmRmOlJERj4KPC94OnhtcG1ldGE+Cs4cfSwAABWESURBVHgB7Z0LfBXFvcd/gSS8IQnh/ZB3RASsioAQHj4ARREQULRFEQtUKlQtLVIBkduit9rqVVsBLVUvtFVR3i9F0YtFUPFJeQq391ZEgSRAEiAE6Pw3OTlnzsljc3YPZ2f9jZ/j2dnsmf3v9z8/dnZ2/jMJR44cOZeWloZz584hISEB0aSsrCywjCA58giykC3ycJ9H4tGjRy3Bnj17NmrhsgzdMeRBHjoBPedG/UhMSUlBamqqXnIlc3KnZhlBaOQRZCFb5OE+j0S500oz2UlTmWXojiEP8tAJ6Dk36kei/GsoH0mBb/00FedYhs6IPMhDJ6Dn3KgfVfQimSMBEjCBAIVrgpdoIwmEEaBww4AwSwImEKBwTfASbSSBMAIUbhgQZknABAIUrgleoo0kEEaAwg0DwiwJmECAwjXBS7SRBMIIULhhQJglARMIULgmeIk2kkAYAQo3DAizJGACAQrXBC/RRhIII5AYlo9L9tEnnsTO3XvQuFEjR+c/fboASUnJLKOYAHkEq8J3hw4ho307/PL+KcGdBm95IpB++46dOHrsGBo2SFfhhYpmdBNxQMKlzp49wzKKKyR5BJX53aHDVuhqdna2VU+ijYRzIwjejTI8EUjfuHEjNG/WFHNnzwySjmJLnOI0oJ9l6OD9wmPqQ7OQWLWq4/ohgndax9wowxuB9HKXVR8G9AdF40awNcsI8pT65ac65o1Aemkaq0+g+RL4DsFua1N+F/ht4NvWD0MOYhkhMNSmb3j4rI6xV1mvp8yRgBEEKFwj3EQjSUAnQOHqPJgjASMIULhGuIlGkoBOgMLVeTBHAkYQoHCNcBONJAGdAIWr82COBIwgQOEa4SYaSQI6AQpX58EcCRhBgMI1wk00kgR0AhSuzoM5EjCCAIVrhJtoJAnoBChcnQdzJGAEAU8E0p8uOI1ziWfhlyBnNwKlWYauH6c8/FbHPBFIn5Sc5KsgZwmF80KwNe0Iit9vdYyB9EHfWlsMPteB+IYHA+l1x0rOcbC1z4KcHfNwgynLkKoZTD6rY+ycCrqWWyRgDAEK1xhX0VASCBKgcIMsuEUCxhCgcI1xFQ0lgSABCjfIglskYAwBCtcYV9FQEggSoHCDLLhFAsYQoHCNcRUNJYEgAU+s1nfmzBm1kIG8IWciARKwQyCud9zPvvgS4+6ZjK0fbcPft2zFxCn3Y8eu3Xbs5jEk8L0mEDfhfvr5F5g8dRpycnLQp0c3ZHa/HAe//Q6T7ptqrZX7vfYKL54EKiAQN+E+9Yd5aJCWhgF9e6FVi2Zo3bI5BvXrjbp16+CZ5xZUYDb/TALfbwJxEW5eXj72fLUPGe3alKyuJ26oUqUKMtq2wmdfboc89zKRgFsEZGHrQ4cPu1Vc3MuJSyB9/okTxRcusVZhqXhXllqkuqoScmWS02BrORfL0In7hcdZdSM4o+Kk/TJZQ1wC6dNU3ejQri127t2PlmolegmDkySxn7u+2o9LunRGg/R0a19l/sfAcZ0WeQR5NG7cyFeTNcQtkH7KPRNU59SDWLdxEzqo5rGsRr9LCflYbh5+OuFuKx/Ebm/LN0Hf6nJ5LbrPHfNgIL0OVHLRBI537XwxnnniMTytOqI2bfnYKrRr5054dOJ4ZLRvF3kSG3uisSO8WJahE/END58F0sd1AEbnThdh/tO/xwPTZ1jNmMfmPBzVnVavasyRgP8JVK73J0Y8pDdZPkwkQAL2CFAt9jjxKBLwFAEK11PuoDEkYI8AhWuPE48iAU8RoHA95Q4aQwL2CFC49jjxKBLwFAEK11PuoDEkYI8AhWuPE48iAU8RiLlwv9j+DxVn+62nLprGkIDpBGIu3I3/8z72/e8/TedE+w0mIDOt7N7zFb456J8bSFyHPBpcF2i6xwmcKijAm29vxGtLl2Oviv1u2qQx+mX28rjV9s2jcO2z4pEGEPj2u0NYumIVlq9ei9zcXGT26on7Jk2EBLVkZWUZcAX2THQ9kP7ANwcxb+FLJWf/+sABfPjxNix+ZYm1r5paxPpXU+8v+bts+G21cL8En4tvTLmW7Tt2YsWa9fjgw49Qq1ZNDLy6P64fcA3S69eXy7BEa8q1WAZX8D/XA+nr1q2rCfPFxX/FxRd1xGWXdLVMSaiSgDQ111Ro8ttq4RIKxxXpgx6ONQ+Z5ujkqQIcPXbUimNOqVcPF7RsiRbNW6BGjeolhsTajpITVbDhhh2uB9InJiaicaOGJabXqlkDqSn1tH0SNK8lnwU5Ow76VnBYhlZDyuUhkWXX9O9rfWR6X3mulckIn3t+IQYPGoDhQ25As6ZNyi1DP1vZOa/4JVHULx9Jge+yzS79L+WXUVR+uWX7LMi5fB6lMwzfyzJ0InZ5XHRhBmZOm2rNorJs5RosXbkKr76xDFd274YBqvl8db++VsHl1kf91FrOrh3aj8IybpQR89dBDdLro1bNmmGmM0sCsSWQlpqKsT+6DUsWvYgZ036OnKNHMevXj+H2cRPwhuq8OnHiZGwNiHHpMe9VvnXE8BhfAosngbIJyKPbgKv6W58tWz/EOvWK6L/+OB/z/vRnDB44ADffdKPVjC67BG/+xbFwF6ge5JVr16sZLIqa29Fc5rFjx6WdjmGjfxTNz0t+c53qRRw/9o6SPDdIIJRAezWzaPcrumHS+HFYvmptSTO6p9o3YtgQXHHZpaGHe3rbsXB7XHG59dBfQ3VCQTqZotBvYWEhTqqmS+06taMuQ54bOrRt42nYNM4bBALNaOm4enDWI9a6VZvV3Vhahz+5e6wR0yg5Fq5M+NZMjUqRVzzSWxztQ7+8HHejDG9UDVrhZQI7d+/BkqUr8NbGd1GtWjJGDb9JNZmHGNVkdixcLzuItpFAgIC06t57fzPWvLkBMlijZYvmuHfijyGPVzVrqNaiYYnCNcxhNLdyBLKzc7B01Wr1PLtajZ7KhjzaPfGbObji8kujbh1WzoLYHE3hxoYrS40zgZ1qIMaraiDGho3vWc3hwQOvxdV9+6CTGsXn5JEuzpdVcvrzItzjarB34enCkpOWtiHv2RISqpQJNTk52RqDWtpvuY8EhIA0hyWMVAZclNYc9lWQQaxdLjGQo8bc5XiFAlm5b9kriyDjUO0l1VOdq16yJ1ZH9eoh/z4VnoTsrl67OgJ7C9U/LCfVcbVDj7N3Eh7lAQKFaqzy4ldeUx1Oy3FENYdl9NTv5v4Hul32A8fN4cKTJyFDNaSuyK3n1Kkyln8tzFX1KhG1Vb06HylQd2N2riZqlTRZI0jiI8tLx48fR506dcp8HVSjevVKiFadqXA/Zgybgs34AV5e82u0tq60EBseH45ZG4CfzX8dI1oryDlbcPvI2ci95VGsurtLeSbybx4lkFi1qooGugr5+fnW+9ldqtd45dp1qFa9Grpe3MmB1bn47x+PwvMHw4qo0xP/+ew0XNkkqfgPhzF/7Bi8lDcCK1+/Cylhh8ciG3PhitESC1lRcuN1kHaOxPa4ZVgrbH7jE7z5jxyM76JwntyDtUq0aDwC/ZSS///jVZg17Vl8rXZ10H7MjGkEGjVsgInjxqphjrdj/YZ3rLvvpPumor16tz9y2E24WgUhRJOSrdG6tXHLuDvQLhXYv20dFr+9Gb948QNsmpaJ3H9tw3NzHsJSEXeb5JJWXDTnqsxvYj5WuTLGuH3sxdddaxW5bPUn1nfO9s3qDgxcMiwT6bmfY7QS7W63T8ry4kqgmuoLufG6gfjzvGetll7TJk3w6O+ewvDRY/DyX16BrExf+dQCA28djOsGDsatdw4v+kf+4GHkIgcLxyrR7qt8iU5/4XogfbQDMGIS5FyvIwbVgrrLrsYn47vigHolANTEdV3qI6ugOn47ay5atT2BWWMeQdaJY74Lto4J0yhqXLzsaNm8GR649ycYM3oUVq9/y3qHu2T5SvRUr4RE3PIsXH7KQ77Vp7oD08dNRpp6svrn7r3IUz+6sntrFGSdRb8503FDmwvw3uwJWJCdj2w1kKj8h0J3JidwPZC+fBBl/1UE737weRqG39oRa1/Yjg8//QyHNuWr5syd6NsuDbWRhp69W6jm8+dWp0PVGnWtkVuxsaPs6y7rL7RDJ+OEh4zIy+jQHreNHI6t2z61mtHTZs3RmtFyp45MyahZ/DB5sOA4Dv5f0WRz/X8+H3MGNrcOT+vRW33n4l0ReNWaSFXnUgN3y01OriVQsONAepnj53M1i550LJ1T/6no20DZlfoOdE45KSO9fhpSUlK0V0od+w5GvRd24KW5v7XsGTSqJ2qpoZkyrNpKJRuqX0zt90qgNO0IOKjo2w0eEil0gxqfLO90ZeZHCbiXZvSz81/AkOsHYeiNg9GwQXrIiQOVoyPmvfQ4mm75E26csQTvPL4QOzN/hYwagbp+DkWyV/UqtG6FlBS66cq1iPrlIynwHXqSirYXvrwIq9a9WdFh5+XvAv8X9022zlVyLU0uxUgVe/C89RzSCoO6t1DXGWJOyHaAReC3ge+Qo21tBsqRg1lGEYMAh8C3LZAhB7nNVDpMc/Py8PWBb7B3335r3HJqagpGDB0SEmSQUNzsPYETeapF2GMcHrzqXcxVnVOz5r2Pv92XWWxh4LjiSSNC7C5t041rcdyrLEK5bdTNanqaVO1OV5rB5e3Lzsl2XEZBwalSTpGCq4f3w/OPb0S93kNxSUQ7Jkk99apUWkuplNK4y2wCx9Rrx5Vr1uF19ax78NvvcKmaC23u7Bno1aN7iGCD15hsDWNugrrFSumpnnX7fzgT76yei+VDu2GIvFJUyTpOPYmdr5Rw5MiRc25E5bCMoMvceLXFMoI8ZcspD5mUf9HfXrVGVkl5g665Cjeru2ubVhdI1nZyaoecyI0yHN9xbV8xDySB80xAniXf/2CLGgK5HNtU56Q8v44b80P1nHstZDZSkxOFa7L3aHupBIqaw+tVc3iF1hzuqHqW09PTrUe6Un9o0E4K1yBn0dTyCUhzWMYrr33rbevA8OawNFH9kmIu3IKC01a3e8Hpsl9L61PXqC54rdu3CLWMVZYev6pqXCoTCYQSkCCDJ5/9o1p6RAbYADIry28enmHN5x16nJ+2Yy5cabasWrdeRVWU1uNbhDIn56gSK8oNIqihZimQ2QrqSiACEwmEEJAggwfunYTMnj1VDO4yfLD1I9w5cRKGqfeyNw2+3pcCjrlwZVDEohfmhWCO3Jz60CwI/LmzZzp6pRRZMvd8XwjIu9Hu3S6zPv/6+oDVypNQvxcX/QXXqEnQpQe5YXrROkJ+YBJz4foBEq/BLALNmzXFzyZNxPi77sBqNThoybIV1jjlC1Xn1Gg17LFP715IUqOoTE5mW28yedoecwIyCZz0i8ik51s/UitGvvqatZpBfTWeeNgQs5vRFG7Mqw9PEG8CgWZ0+7atka/m75YxyuHNaLkbm5QoXJO8RVsdE5Bm9JR7JpQ0o2V+KpmyVZaCHalWM+jfJ7PUoY+OT+xyAb4OpHeZFYvzEQGZqvXAN98gOycHSUmJaN60qZrYv4kRohU3eCKQnivSRyoiXsHn4Zb4yY4cJdJPPv8CK1avxUeffIY0FQ009IbrrXHLgUkIKxqk4RUengik54r04XIpCoVzf2KByPNUtEeeD/1gx8KXF2PZqjU4fOQIOnW8EA9P/yX6ZfaCxOhWJnmFh+NAerlox4HBEq+sPlYQsgpEFjjRJMd2uHEtLCPCdV7wi6wTJCtKLnjmSWS0b1dSx6TOVSZ54VrE3vOwIr0NLKJT9QkINvBt45faIfK7wG8D39oBNjIsQ4fkFx5N1cJ0MsinY0YHR4N8vMKDnVN6PWWOBIwgQOEa4SYaSQI6AQpX58EcCRhBgMI1wk00kgR0AhSuzoM5EjCCAIVrhJtoJAnoBChcnQdzJGAEAQrXCDfRSBLQCVRuvJf+W9dyZ9ScQdEuXeKaESyIBAwiENc7rqzfMu6eyVaQ89+3bMXEKfdjxy4ufGlQ/aGpcSIQN+F+qqI0Jk+dBonY6NOjGzK7X27NgSuLEe/cvSdOOHhaEjCDQNyE+9Qf5qGBmkJkQN9eaNWiGVq3bI5B/XqrGebr4JnnFphBj1aSQJwIxEW4eXn52PPVPmS0a1MSFCDXX6VKFWS0bYXPvtwOee5lIgG3CMhK9IcOH3GruLiXE5dA+vwTJ4ovvJSQquJdWdnZqKqEXJnklSBn2qF7zQs8zqobwRkVPZat6pWE5kUbPeaFaxG6cQmkT1Mn7tCuLXbu3Y+Wag6gAEQBuuur/bikS2c0UGu8VDZJOX4I+pbr5rXo3nfKo3HjRlZYn1/qR9wC6WXCrslTH8S6jZvQQTWPJaB5lxLysdw8/HTC3VZed13FOa8EOdMO3Vee4CEtOfXxy2QNcQuklxXBn3niMTytOqI2bfnY8nTXzp3w6MTx1gwFuuvt5eRfZflICnzb+2XwKJYRZCFbvuHhs8ka4joAQxZnmv/07/HA9BlWM+axOQ9HdafVqxpzJOB/ApXr/YkRD+lNlg8TCZCAPQJUiz1OPIoEPEWAwvWUO2gMCdgjQOHa48SjSMBTBChcT7mDxpCAPQIUrj1OPIoEPEWAwvWUO2gMCdgjQOHa48SjSMBTBChcT7mDxpCAPQIUrj1OPIoEPEWAwvWUO2gMCdgjQOHa48SjSMBTBOISSB9OgCvShxMBvBKw7Rc7/FbH4hJIH15NuSJ9OBEG0ocTkfBCJ0HwfqtjcQuk1xzjsyBnTwSOK8C0I6SW+ayOxS2QPgSpur2oHFek15FwUgB3efisjrFzSqsezJCAGQQoXDP8RCtJQCNA4Wo4mCEBMwhQuGb4iVaSgEaAwtVwMEMCZhCgcM3wE60kAY0AhavhYIYEzCBA4ZrhJ1pJAhoBClfDwQwJmEGAwjXDT7SSBDQCFK6GgxkSMIMAhWuGn2glCWgE4rroV8ASWS08OzsH02Y+EtgV1ffp0wVISkqO6reBH7GMAImib7/w2Ll7Dxo1qPyayzoN7+Q8EUjfrnVr7D23T4WhnVGr9Sk4EskRRZIwNpYRBEceQRb1U1PR+oKWvlmRPiErK+uckwBlQZOdne0oyJllBCtYYItMAySKvslD5+GNQHplE4O+dceQB3noBPScNwLplU2+Wfmc16LXMPKICQ/2Kkdg5Q4S8D4BCtf7PqKFJBBBgMKNQMIdJOB9AhSu931EC0kgggCFG4GEO0jA+wQoXO/7iBaSQAQBCjcCCXeQgPcJULje9xEtJIEIAhRuBBLuIAHvE6Bwve8jWkgCEQQo3Agk3EEC3idA4XrfR7SQBCIIULgRSLiDBLxPwBOB9ILJLyuf81oiKz19qzNxg4cnVqSXy3K64jjL0CsHefibx78B2FHQ1LgSLCEAAAAASUVORK5CYII=iVBORw0KGgoAAAANSUhEUgAAAN4AAACtCAYAAADf0cHYAAAYJ2lDQ1BJQ0MgUHJvZmlsZQAAWIWVeQdUFE2zds/OBliWJeecc84gOeecEVhyzhkVCSJBRRBQBERQQVABlSRiQhBRRFABAyLBQFJBAUVA7hD0/e57//Pfc/ucmXm2urr66a7q7qkdANiYSRERIShqAELDYqJsDHW4nZxduHHjAAXwgAaIAHGSd3SEtpWVGUDKn+d/LyvDANp6PpfYsvU/6/+/hcbHN9obAMgKwV4+0d6hCG4CAM3qHREVAwBmAJHzxcdEbOElBNNHIQQBwJJtYf8dzL6FvXaw9LaOnY0ugvUAICOQSFH+ABC37HPHefsjdogRSB1tmE9gGKKagWAN7wCSDwCsXYiOeGho+BZeQLCw13/Y8f9vNr3+2iSR/P/inbFsFzK9wOiIEFLi/3E6/vcSGhL7pw9e5CIERBnZbI0ZmbeLweGmW5iA4I4wLwtLBNMi+GGgz7b+Fn4dEGtkv6s/7x2ti8wZYASIu31IeqYIRuYSxRgbbK+9i2VJUdttEX2URWCMsd0u9ooKt9m1j4oLC7Ew27WTFeBr/Aef8Y3Wt/2j4xdoYIxgJNJQTUkBdo47PFFdcYEOFggmInggOtjWdLftWFKArsUfnahYmy3O/Ahe8osysNnRgZlDo/+MC5b0Jm33xYxgrZgAO6OdtrCTb7ST2R8OPr56+jscYB/fMPtdbjASXTo2u20zI0KsdvXhM74hhjY78ww3RsfZ/mn7LAYJsJ15gCeDSCZWO/zhlYgYK7sdbmg0MAO6QA9wg1jk8gLhIAgE9s+3ziO/dmoMAAlEAX/gCyR2JX9aOG7XhCF3W5AEPiPIF0T/baezXesL4hD5xl/pzl0C+G3Xxm23CAYfERyKZkVroNXQZshdC7lk0cpolT/tuKn+9IrVx+phjbAGWJG/PLwR1iHIFQUC/x8yU+Tpi4xui0vYnzH8Yw/zETOImcQMYcYxr4ADeL9tZVfLIzAt6l/MuYE5GEesGeyOzguxOfNHBy2IsFZA66DVEf4IdzQjmhVIoOWRkWijNZGxKSDS/2QY+5fbP3P57/62WP/neHblRFGiwi4Lr7+e0f2r9W8ruv8xRz7I0/TfmnAWfB3uge/BvXAH3Aq44TtwG9wH39rCfyPh/XYk/OnNZptbMGIn8I+O9CXpGen1/9E7aZdB1La/QYxvQszWgtANj0iMCvQPiOHWRnZkX27jMG9JcW5ZaRlFALb2953t47vN9r4NMT79R+Y7DcAeJMbJB/6RBZ0AoK4bAKacf2SCrgCwiANw9Zl3bFTcjgy9dcMg5wYVsjJYACfgA8LImGSBIlADWkAfmABLYAecgTsy6wEgFGEdD/aBVJAJcsFxUAROgwpwDlwEV8A10Ao6wD3wADwGA2AIvEFi4wOYAwtgBaxBEISDKCE6iAXiggQgMUgWUoY0IH3IDLKBnCFPyB8Kg2KhfVA6lAsVQKehSqgWugrdgO5BvdAg9AqagGagb9AvFIwioOhRHChBlBRKGaWNMkXZofai/FGRqCRUBuoY6hSqCnUZ1YK6h3qMGkKNo+ZQyzCAKWBGmAeWgJVhXdgSdoH94Cj4AJwDF8NVcD3cjvj6OTwOz8OraCyaDs2NlkDi0whtj/ZGR6IPoI+gT6MvolvQXejn6An0Avo3hhLDjhHDqGKMMU4Yf0w8JhNTjKnGNGO6kbXzAbOCxWIZsUJYJWRtOmODsMnYI9hybAP2LnYQO4VdxuFwLDgxnDrOEkfCxeAycSW4y7g7uGe4D7ifZBRkXGSyZAZkLmRhZGlkxWR1ZLfJnpF9IlsjpyYXIFcltyT3IU8kzyM/T95O/pT8A/kangYvhFfH2+GD8Kn4U/h6fDd+FP+dgoKCl0KFwpoikOIgxSmKRoqHFBMUqwRagihBl+BGiCUcI9QQ7hJeEb5TUlIKUmpRulDGUB6jrKW8TzlG+ZNIR5QkGhN9iCnEUmIL8RnxCxU5lQCVNpU7VRJVMdV1qqdU89Tk1ILUutQk6gPUpdQ3qEeol2noaGRoLGlCaY7Q1NH00kzT4mgFafVpfWgzaM/R3qedooPp+Oh06bzp0unO03XTfaDH0gvRG9MH0efSX6Hvp19goGWQZ3BgSGAoZbjFMM4IMwoyGjOGMOYxXmMcZvzFxMGkzeTLlM1Uz/SM6QczG7MWsy9zDnMD8xDzLxZuFn2WYJZ8llaWt6xoVlFWa9Z41jOs3azzbPRsamzebDls19hes6PYRdlt2JPZz7H3sS9zcHIYckRwlHDc55jnZOTU4gziLOS8zTnDRcelwRXIVch1h2uWm4FbmzuE+xR3F/cCDzuPEU8sTyVPP88arxCvPW8abwPvWz48nzKfH18hXyffAj8Xvzn/Pv5L/K8FyAWUBQIETgr0CPwQFBJ0FDws2Co4LcQsZCyUJHRJaFSYUlhTOFK4SviFCFZEWSRYpFxkQBQlqiAaIFoq+lQMJaYoFihWLjYojhFXEQ8TrxIfkSBIaEvESVySmJBklDSTTJNslfwixS/lIpUv1SP1W1pBOkT6vPQbGVoZE5k0mXaZb7Kist6ypbIv5CjlDORS5NrkFuXF5H3lz8i/VKBTMFc4rNCpsKGopBilWK84o8Sv5KlUpjSiTK9spXxE+aEKRkVHJUWlQ2VVVVE1RvWa6lc1CbVgtTq16T1Ce3z3nN8zpc6rTlKvVB/X4Nbw1DirMa7Jo0nSrNKc1OLT8tGq1vqkLaIdpH1Z+4uOtE6UTrPOD11V3f26d/VgPUO9HL1+fVp9e/3T+mMGvAb+BpcMFgwVDJMN7xphjEyN8o1GjDmMvY1rjRdMlEz2m3SZEkxtTU+bTpqJmkWZtZujzE3MT5iPWghYhFm0WgJLY8sTlm+thKwirW5aY62trEutP9rI2Oyz6bGls/WwrbNdsdOxy7N7Yy9sH2vf6UDl4OZQ6/DDUc+xwHHcScppv9NjZ1bnQOc2F5yLg0u1y7KrvmuR6wc3BbdMt+G9QnsT9va6s7qHuN/yoPIgeVz3xHg6etZ5rpMsSVWkZS9jrzKvBW9d75Pecz5aPoU+M77qvgW+n/zU/Qr8pv3V/U/4zwRoBhQHzAfqBp4OXAwyCqoI+hFsGVwTvBniGNIQShbqGXojjDYsOKwrnDM8IXwwQiwiM2I8UjWyKHIhyjSqOhqK3hvdFkOPvOr0xQrHHoqdiNOIK437Ge8Qfz2BJiEsoS9RNDE78VOSQdKFZHSyd3LnPp59qfsm9mvvrzwAHfA60JnCl5KR8uGg4cGLqfjU4NQnadJpBWlL6Y7p7RkcGQczpg4ZHrqUScyMyhw5rHa4IgudFZjVny2XXZL9O8cn51GudG5x7voR7yOPjsocPXV085jfsf48xbwzx7HHw44P52vmXyygKUgqmDphfqKlkLswp3CpyKOot1i+uOIk/mTsyfFTZqfaSvhLjpesnw44PVSqU9pQxl6WXfaj3Kf82RmtM/UVHBW5Fb/OBp59WWlY2VIlWFV8Dnsu7tzH8w7ney4oX6itZq3Ord6oCasZv2hzsatWqba2jr0u7xLqUuylmctulweu6F1pq5eor2xgbMhtBI2xjbNXPa8OXzO91nld+Xp9k0BTWTNdc04L1JLYstAa0Dre5tw2eMPkRme7WnvzTcmbNR08HaW3GG7l3cbfzri9eSfpzvLdiLvz9/zvTXV6dL6573T/RZd1V3+3affDBwYP7vdo99x5qP6wo1e198Yj5UetjxUft/Qp9DU/UXjS3K/Y3/JU6WnbgMpA++CewdvPNJ/de673/MEL4xePhyyGBofth1+OuI2Mv/R5Of0q5NXi67jXa28OjmJGc95Svy0eYx+reifyrmFccfzWhN5E36Tt5Jsp76m599Hv1z9kfKT8WPyJ61PttOx0x4zBzMCs6+yHuYi5tfnMzzSfy74If2n6qvW1b8Fp4cNi1OLmtyPfWb7XLMkvdS5bLY+thK6s/cj5yfLz4qryas8vx1+f1uLXceunNkQ22n+b/h7dDN3cjCBFkbZfBWDkQvn5AfCtBgBKZwDokDwOT9zJv3YLDG2lHQA4QPoobVgZzYzBY8lw0mTO5On4OwQsJYnYSo2nCaF9RK/AUMYEmINZ+tkU2Y9zzHFpcefxDPLh+VUEnAWDhUKF3UR0RDlEF8UeiJdIBEuqS1FKvZNukDkoay3HI/dZ/obCIUVrJXalD8r1Kgmq2mp4ted7ytR9NMQ1vmm2au3T1tEh6LzTva1Xp19ukG94wIhkrGnCbLJo2mdWb15uUWnZYTVlg7FlsWO1p3aAHdYd15yBC7kr0Y1yL3rvsvukx4DnXdJ1r2rvEp8c30Q/f3+7AJ1A+SDRYJ4QllCqMDhsKXwyYiDyZtT56GMxKbGZcc0J6ETfpLv7wH7BA6opxgddU2PTjqUXZSQfkj80lZl32CpLIJsiB+SijtAcFT6mkWdx3DHfpcDlhFOhQ5FdsfVJi1OmJYandUo1ylTK5c5IVIiela40rUo/N37BuPpyzVwtTZ3AJZnLalf06s0bHBs9rgZci7ge33SgOa3lUGtWW+6NvPaim2Ud1beabnffGbk7fm+4s+G+Xxdz18Pu4gfxPX4P9/Y6PrJ+bNpn+MSo3+5p5MDZwVfPKV5IDekOG4/ov1R+JfCa+Hr1zfToy7f3xs69Sx/3n7CftJgyf2/5wfKjySeVaabp8ZmcWfnZ8bmL80mfjb6Qfan9avh1auHcYsI39++WS+bLQSudPw//at3Q29zc9b8MjIZn0OOYKewCGUyuiA+gKCOME0Wp4qkf0LLQJdK/YJRlSmN+y6rAlsk+wMnK5cSdz9PBO8q3zL8iMCv4ROiccJSIhiiZ6AuxCvEgCQWJ35IPpI5JO8pwyXySrZeLk1dXgBS6FXOULJXplIdVSlRd1TjURpEocNNg0RjRPKnlqi2ovaYzpHtV74i+r8EeQxrDj0YdxkUmcaa+Zl7mARbhlqFWXtaWNmq2onZs9kQHlMOK4yenYef7LvWupW45e5PcAz2cPPVIUl7M3pD3rM+Qb5dfs391QHFgRlB4sHOIVqhQGCUSCRMRY5FL0TwxHrElcffiXyZMJc4nre6j2M95QDiF+yD24LvU5rS89KgM90P2mU6HA7PSs8tzruQ2H2k52nTsat6V47X5FwrOnigtLCrKK84+mXYqsST8tH9pYNnB8jsVImcvVgmdKzj//MJqDfEiay1fnSgSB0pXNOr1Gswbna+GXMu8fq7pdvNgy1jrdNv3dvgmU4fYLbXbWneU7vLcQ92b7Oy539xV01364HjPoYdJvVGPYh5n93X0Mz7dP/D2GetzzRd2Q37DB0cuvHz6aukN7ajEW7OxiHcnx29OPJscm5p8P/cRg3g/dWZwjmZe+rPCF8GvVF9/LnxcHPn26PuNpcrllBWHH0I/Vn52rCb9UlsjrOttzOz6XxKaQ5XD7mgRDA6ziJ3BzZJNki9S4AkClNpEF6pU6ss0g7Sb9AIM+oxBTIeYK1iaWLvZHrI/4LjJWcmVwK3D/YvnPK8p7xxfFr8Qf6eAu8CqYKGQtNAjYX8RnEiNqJHoJ7FMcWHxbglvSSBZLrVH6qV0LPJ20yBrJjstly7PKd+mYKMwr3hIiUupFXlrmVZJUWVUvaSmrfZsj/eeL+rJGjiNUk15zWGtJG1O7TYdS51XugG6m3pV+lYG5Ab3DfcZyRvNGleZuJkymw6bFZnbWlBZ9FqmW6lZLVk32ATbCtm+t6u03+vA4vDCMc/JyGnTudklxJXf9a1b8V6LvSvuhR4CHk2e2p6vSQlevF4vkX0kwNfQT8lfJcA4kBQUGkwK0QylDh0NuxAeGqEQsR55Pyon2iqGIeZNbEWcT7xg/MeEM4n6iaNJIcn0yc/33dx/+0BXyv2DN1Jr04rT0zPCD7lm6h8WzcJkvcguyXHJ5c9dOzJ+9MmxG3lnjx/Idy1QPcF6YrVwuOha8cmTR08VlFSevl76oOxl+eyZtbOUldxVcueMzrtdCK8+UJN98UjtwTrSJaXLxMvfrnyuX20kXOW8Jnvdqim5uanlZ5vKjYj2kpuNHW23bt7uvbN8z7DzRpdt93JPca/coxd9R/s9B4yfab/QGQ55RRydm+yfXV5a3fL/zv9wWwWLZKcnUpEMNRMAe00A8ruQPHMIyTvxAFhRAmCnAlCCfgBF6AOQ6sTf8wNCThssoAA0gBlwASEgDVSR3NgSuAA/JCdOBXngDKgHt8FTMAGWkMyRHZKBDCEPKB7Khy5DD6GPKCxKGGWGikaVI3neJpLXxcE34N9oQ/QJ9CRGDpOFeYdVxZZg15AM6xGZElkNORt5Pp4Cn02BpzhOYCXUUMpTdhDVie1UylQ3qY2o39DE0FLTXqHToxukt6MfZLBkeMbowfiTqYRZnXmMZT8rG2s7mzs7OXsHRxynPOd3rmvcUTwKPOu8PXzF/AECewSJguNC14WzRLxEtcUExYniaxJfJN9LDUk3yyTLysiOyWXJK8h/VWhTLFBKVPZRMVOVVmPaQ1SX1CjVEtM+qtOr+1WfzIDBkMWI3ZjfRN7UwizS/JRFl+U3az4bR9tjdj0OaEc9p0znPldGN6+9de7vPbEkGi+s17L3B59R31l/qgDTwKKgTyF7QgvDvkSYRNZFE2IiY1/HGyS0JUkkV+/nPlB6kDE1Px2fkXpo+XBQ1lxO7pHQY835NCdYCz8X157yOM1YOlB+tMLw7HJV3nn6C1nVKxeDa79dOn5Fv4GmcfHax6bplrm2T+1THYt3mO7p3nfv9uyx7dV8LPVE5KniYNjznyPo1+SjFe/oJm5/IE7vm9P+3PB17ZviksEK/sfRn49Wp399WHu13rRx/LfXpvT2/rHlfxwgAFrAAniAKJAD6sAI2AFPEAqSQTYoAbXgBngM3oIFCAOxQtLb3k+ECqFGqB/6jKJCyaFcUOmoa6gPMBfsAZ+H59GK6Az0EEYEk4oZRXxfigO4ANwQmT5ZG7kUeR1eBH+ZQp7iDsGKMEWZQCQnFlHxUDUi+esbmnhaRtpWOge6z/T7GfAMpxglGB8xhTMzMd9lCWSlZ73LFs7Ozz7KUcLpxMXM9Yq7nMeHV5oP8L3gvySQIegmJI/kcrMifaLXkVMsTyJdcp9UjLS3jJYsQbZfLkfeVIFJYVHxlVKPcotKleoRtaQ9cerZGm2aP7TldHx0c/Wq9VsMbhreNLpl3GsyYYYyF7VwsDxk1Wo9b8tv52Ff7jDmxOsc5NLihtvr6H7ao9tzkNTpVeud5RPoa+Nn5O8ckBZ4N5gyxCu0I5w1IinybbROTG0cVXxEwuMknuS4fQMHFFLOp7KlFWbgDyVnzmeRsidzk45K56GOvy24WhhXLH/yW8nV0thy1TO/zlZXyZ4rP/+pWqgm4GJjHdOlsivq9Z8bS66pXO9vJrWstVW1W3eAW7V3zO4udlZ0eT1QfcjzCP34yZO4p9iBnGeE51VDHiPmr0Le1Lz9NM41afU+9ePtGaa5418EF558L1w5smq8Jrt+ZuP978Vd/6MBOaBGVj8PEAOKQBdYAXfE9/uRlV8JmsBDMIasewIkCGlBe6FkqBS6BU2gyBGvk1BFqAGYAfaFb6HZ0QfRsxhnzBOsLvYWTh13j8yM7C15NJ4K30jhQIAJrZSRRBniT6pu6hKaWFpnOmN6EwZrRhMmJWYRFgVWD7ZE9hgOL047Lgtucx5zXjM+c34bAQ/BaKGjwnUiD0VnxCkllCT9pE5LD8uyyvnINyisKVkpP1HN3uOsgdE8rrWuY6qbjniw1aDD8LZRv/GaqalZi4Wk5WVrSZsWO137YcdQZ7zLZTcHdxpPCi8PH1ff9/5qAbmBH4NtQvrCzMOfRbpGTcckx3HGjyU+SL67vzzF/uCvtMoMh0yuwwvZt3KPHPXLM8xnKXhc6Fe0cjK9hOZ0VZli+ZMKv0qoquy88oWhmthatrqHl1PqDRulrhk0pbRUteW1O3cw3Rq5U3rP+T6u68ID+Z6bvfqPRvoS+qUG4MGF59NDgyP5r4Rel7/5/VZ/LOfd4wmqSfups+9nPsp8Cp4+O/NwdnYe85n9i/RXvQXHRdI3n+9WS7xLy8tHV9hX6n6o/Dj9Y/Wn48+WVcbVqNWW1bVfWr8yfvWuEdds106uDayTrWutJ6xfXZ/Z4Nlw3ijYeLSx8Vvmt8/vk78f//69KbPpu3lqs2/L/9F+crLbxwdE0AEAM7a5+V0QAFwBABv5m5trVZubG+eQZGMUgLshO992ts8aagDKtr7xgMdtk0H//sbyXxNzx933AlfGAAABnWlUWHRYTUw6Y29tLmFkb2JlLnhtcAAAAAAAPHg6eG1wbWV0YSB4bWxuczp4PSJhZG9iZTpuczptZXRhLyIgeDp4bXB0az0iWE1QIENvcmUgNS40LjAiPgogICA8cmRmOlJERiB4bWxuczpyZGY9Imh0dHA6Ly93d3cudzMub3JnLzE5OTkvMDIvMjItcmRmLXN5bnRheC1ucyMiPgogICAgICA8cmRmOkRlc2NyaXB0aW9uIHJkZjphYm91dD0iIgogICAgICAgICAgICB4bWxuczpleGlmPSJodHRwOi8vbnMuYWRvYmUuY29tL2V4aWYvMS4wLyI+CiAgICAgICAgIDxleGlmOlBpeGVsWERpbWVuc2lvbj4yMjI8L2V4aWY6UGl4ZWxYRGltZW5zaW9uPgogICAgICAgICA8ZXhpZjpQaXhlbFlEaW1lbnNpb24+MTczPC9leGlmOlBpeGVsWURpbWVuc2lvbj4KICAgICAgPC9yZGY6RGVzY3JpcHRpb24+CiAgIDwvcmRmOlJERj4KPC94OnhtcG1ldGE+Cg7AOG8AABR9SURBVHgB7Z0JfBXVvcd/gSTsIQkJO8gSiIgIVREQERBlEUVApEpfXYoFKhWqFou2gJbXIu9pqxVbQS1VC31VUdawKEr7sMgiiEoJ++v7PAFZkrAkQBLgnf+Em5tzb5abO3NnDvf+zuczmTmTmbN8z/nfOXPm/M6JO378+MXU1FRcvHgRcXFxCMfl5OSAYfjJkYefhRyRRzCP+BMnTlgGd+HChbANj2HoYMmDPHQCuk/qR3xycjJSUlL0/1TTJ09KhuGHRh5+FnJEHsE84uVJJ81MO01NhqGDJQ/y0AnoPqkf8fJrJJs4316/rGofw9AZkQd56AR0n9SPGvop+kiABNwgQMNzgzLjIIEAAjS8ACD0koAbBGh4blBmHCQQQICGFwCEXhJwgwANzw3KjIMEAgjQ8AKA0EsCbhCg4blBmXGQQAABGl4AEHpJwA0CNDw3KDMOEgggQMMLAEIvCbhBgIbnBmXGQQIBBOID/J54n3vhRWTv3oOmTZrYir+oqBAJCYkM4xIB8vBXhSNHjyKzQwZ+9vhk/0kPj4wQwu7YmY0TJ0+icXqakicpGuEJ4SFyiwsXzjOMSxWKPPyWdeTYMUv6lpuba9WTcJU4TomcjRDCNm3aBC1bNMesZ6f7SYVxJFDtCnIZhg4+WnhM+cUMxNesabt+iMHarWMShhlCWHnKqY2CXH+lp5jWz0KObPMwrI6ZIYSVpqXafI9/315HX7VP7vPd69tXfZd+BcOIUh6G1TH2aur1jD4ScIUADc8VzIyEBHQCNDydB30k4AoBGp4rmBkJCegEaHg6D/pIwBUCNDxXMDMSEtAJ0PB0HvSRgCsEaHiuYGYkJKAToOHpPOgjAVcI0PBcwcxISEAnQMPTedBHAq4QoOG5gpmRkIBOgIan86CPBFwhYIQQtqiwCBfjL8AUkaIoFESGEq7CwSmxJNPhtwG7TE2rY0YIYRMSE4wSKTohdGQYfqORHxCveZhWxyiE9dcP68i24FKFwjB0qEbwoBBWLxTLZ5hI0dfE9O3LSXGlp+Q+372+faU3lPNPhqFDsc3DsDrGzhW9fOkjAVcI0PBcwcxISEAnQMPTedBHAq4QoOG5gpmRkIBOgIan86CPBFwhQMNzBTMjIQGdAA1P50EfCbhCgIbnCmZGQgI6ASNWCzp//ryaSFq+cNKRQGwQ8PSJt/2rrzH2kUnYtGUr/rFxEyZMfhw7d+2ODfLMZUwT8MzwvvjyK0yaMhV5eXm4uWd39OlxPQ5/ewQTH5tirZUX06XCzEc9Ac8M76Xfz0V6aioG9u2NNq1aoG3rlhjc7yYkJTXAnFdfi3rwzGBsE/DE8PLzC7Bn335kZrQrHUwsxVCjRg1ktm+D7V/vgLz30ZGAUwSOHD2Go2pxSlOcJ0LYgjNnLuVftBoB7tKpHLXIZE1liNVxdsWSEhfD0IlHC48L6of8vFKNmCK29kQIm6rKtmNGe2TvPYDWaiVYn3RGdFu79h1At2u6ID0tTa8BIfgkHK8Fl5JMpkMvLBN4yKrDXBFWlcvkR8arzpWnsHrdenRUzUtZDXaXMsSTp/Px4/EPW369+Kr2GSG4VMlkOvSyMoIHhbAlhdK1y9WY88JsvKw6UtZv/Nw62bVLZzw3YRwyO2ToJReiT35ZZRPn24d4a+llDKMUhXUQNTwME8J6+gG9S+erMO/l3+KJp6dZzYDZM58J60mnVxX6SMB8AtXrvYhQfqQ3UzY6EogVAqztsVLSzKdRBGh4RhUHExMrBGh4sVLSzKdRBGh4RhUHExMrBGh4sVLSzKdRBGh4RhUHExMrBGh4sVLSzKdRBCJueF/t+KfS2X1rVKaZGBLwmkDEDW/df3+K/f/zL6/zyfhjmIDMdLB7zz4cOmzOA8DTIWMxXBeY9QgTOFdYiA8/Xof3Fi/FXqX9bN6sKfr16R3hWEMPnoYXOiteeRkQ+PbIUSxetgJLs1bh9OnT6NO7Fx6bOAEyKD8nJ8eYHDguhD146DDmzn+rNIPfHDyIzZ9vxcJ3FlnnaqlFKH8+5fHS/8uBaat1yoh8kbKEq3CIFvGolM3lkpcdO7OxbOUafLZ5C+rVq4tBA/rj9oG3Iq1RI8mGZXQm5cVxIWxSUpJmWG8u/C9cfVUnXNetqwUgrkYcUtVcK2Wdaat1UkzrLx358TGdh0wTcvZcIU6cPGH9YCY3bIgrWrdGq5atUKdO7dLMmJQXx1eEjY+PR9MmjUszW69uHaQkN9TOiehVc4aJFCV9soX7xDNC+KkAx0o6RNlya/++1ibTQ8p7nUym9err8zF08ECMHHYHWjRvZhSPeKlcvgrm22tGEYKn8jBKwq80bMNEir60+vYhINAuqZyHdmmFHoahowmVx1VXZmL61CnWLAZLlq/E4uUr8O4HS3Bjj+4YqJqfA/r1tQL2umwj/jkhPa0R6tWtq1OkjwQiTCA1JQUPfX8MFi14E9Om/hR5J05gxq9m43tjx+MD1fly5szZCKeg8uAj3qt576iRlaeA/yWBCBKQV5+Bt/S3to2bNmO1+sTwuz/Mw9w//glDBw3E3XfdaTVDI5iEcoO2bXivqR7M5avWKAV5yVwn5cZSxcmTJ0/JJCkYcd/3q7iy8n8PUb1Y4x56oPKL+N+YJdBBzWzX44bumDhuLJauWFXaDO2lzo0aMQw3XHeta2xsG17PG663XlrrqE4USCdJGPZXXFyMs+rRX79B/bDDkDZ7x/btXAPHiC5fAr5mqHS8PDXjl9a6HRvU01BaZz96+CFXpiGxbXgyYVELNSpAPhHY6QmUj5tOhHH5Vgem3C0C2bv3YNHiZfho3d9Qq1YiRo+8SzU5h7na5LRteG7BYjwkYIeAtKr+/ukGrPxwLeRje+tWLfHohB9CXk/q1lGtNZcdDc9l4IzOXQK5uXlYvCJLvc9lqdEruZBXoxd+PRM3XH9t6Wc0d1NUEhsNzwvqjDPiBLLVh/R31Yf0tev+bjUnhw66DQP63ozOahSVnVcipxLuiuGdUoNVi4uKK02zfGeJi6tRIZTExERrDF6lgfCfMU1AmpMiQ5MP5uU1J40aJB3pkhIN1Oj7f2AZlJ24ZOWgJe8sgIzDC82pntLT6iNpfG3Url3m96X4LOR07fq1UeZsaEHyKiMJFKuxmgvfeU91mCzFcdWclNErv5n17+h+3XdsNyeLz56FfGqXuiKPjnPnnFk+LuJ1r5lapUXWSBB9VGXu1KlTaNCgQYWfE+rUrl0NoxNKBzBtxGRswHfw9spfoa2V02KsfX4kZqwFfjLvfYxq6x9AW1na+D+zCcgqQIMG3IKCggLr+9wu1Wu5fNVq1KpdC12v7mwj8afx5x+OxuuHA4Jo0Av/8cpU3NgsIeAfoXsjbniSFNFCVeWc+JygxRHfAd8d0QYbPtiGD/+Zh3HXJANn92CVMjo0HYV+NDoN1+XuadI4HRPGPqSGiX0Pa9Z+Yj39ZFnvDurb7j0j7sIANYg6HJdojXasj++OfQAZKcCBraux8OMNePLNz7B+ap9wgrTuifhYzbBT5sCNVw+5zQplSdY2a5+3Y4N6AgLdRvRB9VffcyBBDCLiBGqpvoA7hwzCn+a+YrW0mjdrhud+8xJG3nc/3v7LO5CVYavvWmHQvUMxZNBQ3PvgSHSUAA4fw+nqB1R6h+NC2HBHfUdEpNiwEwbXg3rKZWHbuK44qLqUgboYck2jCtXIEUlHKe7QD5gOnVU4PFq3bIEnHv0R7r9vNLLWfGR9w1u0dDl6qU8KYpzyLli5y0eB1Se4E0+PnYRU9Wbyr917ka9uurFHWxSqQR/haNolL44LYSvPSMX/FYN1XnCZipH3dsKqN3Zg8xfbcXR9AdDuQfTNSIUanFaui0w6yo2q0pNMh47HDg8ZEZXZsQPG3DMSm7Z+YTVDp86YqTVD5UkZ7BJR99LL2OHCUzj8vyWTJfX/6TzMHNQy+PIQz0hebAthZY6LL9UsTtIxouSjaqhmGIM1VYJ9nSt2wkhrlIrk5GTtk0SnvkPR8I2deGvWf1pYBo/uhXoidK0AUqyIRyvIftDpaOIhSoU71PhM+aYnM4+JYFaaoa/MewPDbh+M4XcOReP0si8hvlrSCXPfeh7NN/4Rd05bhE+en4/sPj9HZp3w6rowtS2Enf/2AqxY/WFQgXlxQuA9+dgkK2r5VbFcs2txjxo7/fp+8bXB4B6tRAhRoZP7fPf69hVeXME/GIYOxkQe0uF3Oj8f3xw8hL37D1jjNlNSkjFq+LAyg6TjUNIXfwZn8lWLrOdYPHXL3zBLda7MmPsp/vpYeJ0rwsN2r6ZU9DGj71bTO6RoTxodfdW+3Lxc22EUFp4rJ6JkDBjZD68/vw4NbxqObhW1Mcu5k6eij8BJ9dlq+crVeF+96x3+9giuVXMBzXp2Gnr37FHG4Pz5TrSGcTZD0iVL6aXe9fpvno5PsmZh6fDuGBZm77htw6upvqE0qF8fSUmqqamacOE+JYqLi2yHkZNT5CdW5qjVoCexXm10sUtAJlVe8Nd3rZEtQmHwrbfgbvV0a9fmikqg1MeYF7MwpuwV8e0w8/0sW3VdgrNteGXTxGMSMImAvEt9+tlGNYRsKbaqzjV5fxt7/7+p97zb1I98kqdJpeF5ip+RR4JASXNyjWpOLtOak51Uz2ZaWpr1tIpEvNUJk4ZXHVq81mgC0pyU8ZqrPvrYSmdgczKmBkkXFhZZ3baFRRWP1dSnflBduOV0O8pYTelxkndKOhIoS0AGSb/4yh/U1O0yQAKQWRF+/cw0az7XsteZdBzxJ5489lesXqNGdZfX41iCIi/vhDVXS2XKgzpKJSxq4SQZSE1HAmUIyCDpJx6diD69eikN3hJ8tmkLHpwwESPUd7m7ht5upAFG3PDko/aC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1 .3333333 0 0 #sol1 <question><wirisCasSession><![CDATA[<session lang="es" version="2.0"><library closed="false"><mtext style="color:#ffc800" xml:lang="es">variables</mtext><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a1</mi><mo>=</mo><mi>aleatorio</mi><mo>[</mo><mn>1</mn><mo>.</mo><mo>.</mo><mn>12</mn><mo>.</mo><mn>1</mn><mo>]</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a2</mi><mo>=</mo><mi>aleatorio</mi><mo>[</mo><mn>1</mn><mo>.</mo><mo>.</mo><mn>12</mn><mo>.</mo><mn>1</mn><mo>]</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a3</mi><mo>=</mo><mi>aleatorio</mi><mo>[</mo><mn>1</mn><mo>.</mo><mo>.</mo><mn>12</mn><mo>.</mo><mn>1</mn><mo>]</mo></math></input></command><command><input><math 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definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>M</mi><mo>=</mo><mi>x3</mi></mrow><mrow><mi>sol</mi><mo>=</mo><mfrac><msub><mi>M</mi><mn>4</mn></msub><msub><mi>M</mi><mn>7</mn></msub></mfrac></mrow></apply></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol1</mi><mo>=</mo><mi>a_decimal</mi><mo>(</mo><mo>(</mo><mi>redondear</mi><mo>(</mo><mi>sol</mi><mo>*</mo><mn>1000</mn><mo>)</mo><mo>/</mo><mn>1000</mn><mo>)</mo><mo>)</mo></math></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><maction actiontype="comment"><comment><math xmlns="http://www.w3.org/1998/Math/MathML"><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>M</mi><mo>=</mo><mi>x1</mi></mrow><mtable><mtr><mtd><mi>sol</mi><mo>=</mo><msub><mi>M</mi><mn>4</mn></msub><mo>*</mo><msub><mi>M</mi><mn>7</mn></msub></mtd></mtr><mtr><mtd/></mtr></mtable><mtable><mtr><mtd><mi>M</mi><mo>=</mo><mi>x2</mi></mtd></mtr><mtr><mtd><mi>sol</mi><mo>=</mo><mfrac><msub><mi>A</mi><mn>7</mn></msub><msub><mi>A</mi><mn>4</mn></msub></mfrac></mtd></mtr><mtr><mtd><apply><csymbol definitionURL="http://www.wiris.com/XML/csymbol">if</csymbol><mrow><mi>M</mi><mo>=</mo><mi>x3</mi></mrow><mrow><mi>sol</mi><mo>=</mo><mfrac><msub><mi>A</mi><mn>4</mn></msub><msub><mi>A</mi><mn>7</mn></msub></mfrac></mrow></apply></mtd></mtr></mtable></apply></math></comment></maction></group></library><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>a1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>1</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>A</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfenced close="]" open="["><mrow><mi>R</mi><mo>,</mo><mi>Omhs</mi><mo>,</mo><mi>V</mi><mo>=</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>,</mo><mi>Voltaje</mi><mo>,</mo><mi>I</mi><mo>=</mo><mn>2</mn><mo>,</mo><mn>2</mn><mo>,</mo><mi>Ampere</mi></mrow></mfenced></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>M</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfenced close="]" open="["><mrow><mi>R</mi><mo>,</mo><mi>Omhs</mi><mo>,</mo><mi>V</mi><mo>=</mo><mn>1</mn><mo>,</mo><mn>1</mn><mo>,</mo><mi>Voltaje</mi><mo>,</mo><mi>I</mi><mo>=</mo><mn>2</mn><mo>,</mo><mn>2</mn><mo>,</mo><mi>Ampere</mi></mrow></mfenced></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>R</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>text1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>Omhs</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>V</mi><mo>=</mo><mn>1</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>text2</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>Voltaje</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>p3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>I</mi><mo>=</mo><mn>2</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>text3</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>Ampere</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>pa</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>1</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>pb</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mn>2</mn></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mfrac><mn>1</mn><mn>2</mn></mfrac></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol1</mi></math></input><output><math xmlns="http://www.w3.org/1998/Math/MathML"><mi>sol1</mi></math></output></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group><group><command><input><math xmlns="http://www.w3.org/1998/Math/MathML"/></input></command></group></session>]]></wirisCasSession><correctAnswers><correctAnswer>#sol1</correctAnswer></correctAnswers><assertions><assertion name="syntax_expression"/><assertion name="equivalent_symbolic"/></assertions><options><option name="tolerance">10^(-3)</option><option name="relative_tolerance">true</option><option name="precision">4</option><option name="times_operator">·</option><option name="implicit_times_operator">false</option><option name="imaginary_unit">i</option></options><localData><data name="inputField">popupEditor</data><data name="gradeCompound">and</data><data name="gradeCompoundDistribution"></data><data name="casSession"/></localData></question>