{"id":1740,"date":"2026-03-25T09:49:00","date_gmt":"2026-03-25T15:49:00","guid":{"rendered":"https:\/\/portal.pronea.gt\/?p=1740"},"modified":"2026-03-25T09:49:00","modified_gmt":"2026-03-25T15:49:00","slug":"desigualdades-de-primer-grado-como-resolverlas-paso-a-paso","status":"publish","type":"post","link":"https:\/\/portal.pronea.gt\/?p=1740","title":{"rendered":"Desigualdades de primer grado: c\u00f3mo resolverlas paso a paso"},"content":{"rendered":"<h1>Desigualdades de primer grado<\/h1>\n<p style=\"font-weight: 400;\">Las\u00a0<strong>desigualdades de primer grado<\/strong>\u00a0son una herramienta fundamental del\u00a0<strong>\u00e1lgebra<\/strong>, ya que permiten comparar dos expresiones y encontrar todos los valores que cumplen una condici\u00f3n.<\/p>\n<h2>\u00bfQu\u00e9 es una desigualdad?<\/h2>\n<p style=\"font-weight: 400;\">Una\u00a0<strong>desigualdad<\/strong>\u00a0es una expresi\u00f3n matem\u00e1tica que utiliza s\u00edmbolos como:<\/p>\n<ul style=\"font-weight: 400;\">\n<li>&gt; (mayor que)<\/li>\n<li>&lt; (menor que)<\/li>\n<li>\u2265 (mayor o igual que)<\/li>\n<li>\u2264 (menor o igual que)<\/li>\n<\/ul>\n<p>En el video explicativo aprender\u00e1s\u00a0<strong>c\u00f3mo resolver desigualdades de primer grado de forma sencilla<\/strong>. Mira:<\/p>\n<p><iframe loading=\"lazy\" title=\"YouTube video player\" src=\"https:\/\/www.youtube.com\/embed\/bbdG-z97AfU?si=nWdiE9Mbz0hkHCzj\" width=\"1120\" height=\"730\" frameborder=\"0\" allowfullscreen=\"allowfullscreen\"><span data-mce-type=\"bookmark\" style=\"display: inline-block; width: 0px; overflow: hidden; line-height: 0;\" class=\"mce_SELRES_start\">\ufeff<\/span><\/iframe><\/p>\n<h2>\u00bfC\u00f3mo se resuelven?<\/h2>\n<p style=\"font-weight: 400;\">Para resolver\u00a0<strong>desigualdades de primer grado paso a paso<\/strong>, se siguen procedimientos similares a las ecuaciones, con una regla clave:<\/p>\n<p style=\"font-weight: 400;\">\ud83d\udccc\u00a0<strong>Si multiplicas o divides por un n\u00famero negativo, debes cambiar el signo de la desigualdad.<\/strong><\/p>\n<p>Ejemplo:<\/p>\n<p style=\"text-align: center;\"><strong>2x + 3 &gt; 7<\/strong><\/p>\n<p>Paso 1: Restar 3 en ambos lados<\/p>\n<p><img loading=\"lazy\" decoding=\"async\" class=\"aligncenter\" 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2ffv2npbN42IKvPLKK567obosMIrEooojEvArVKiA0+3aa6+96aab2rVrh5luueWWW2N+zJEp9vrrr8fWDVU6G60TCPU0bdrUvE54lPEue4z0\/fffm7v8rVGjxt9\/\/+0p4PASX6O\/1PPFF19YZQ899FBGxbHade\/e3d7t1KlT7K2wpQNV5P7772\/bti0O+AxrPWzYMPD\/9NNP8+j3nXfeoUz8ZyOPKpm\/Fah1AlLH\/8V1qARHj3G\/8TDFu+VwfJQuXdoUwOXB+ld4fHWg7K8wp5xyCm5L0+Zhhx3GZDO2fWam9vKII46w6RAmAlWE+eaMGTP4UF144YWffPKJ71bIDU8mUFjnnHPOya0ASyVdu3atXLny4MGDcysThvxArROQgv5TD8sCuO6suLFvl83EljbNfNumnSfgTX9lgG4efPDBsmXLEk8wcOBAz9rtypUrbXdVq1a16RAmAlUEj\/vcuXOHDBnCGg0TH5yAzG5wfgWNA+uM1atXP\/DAA3PsaO\/evcy\/du3aNWLEiIMPPjjHMiHJDNQ6QekYxGhq6NChYMEwFbtu3rw5vouzzjrLTjQ+\/vjj+AImB9v\/8ccfOd7FP83yRI630sm85ppr\/J1wGWFyFBVSZtnL4IC7YdOmTelInpm6QSuCxd9+++0zzjgDWBgd8yCBUnCqjRo1iuCP3NpnRRIxnn766dwKhC0\/aOv4q28gvh5EZDUdo+aGBV4PSz05rhowFMIDTQQixRhM3nnnnXYlHncs43PyjzrqKGbguXFTajBdffXVQVBPjsK89dZbFoRnnnkmxzJZkem7Iow9CfMj4gl8WAR8+OGHcaNmGAomgDylPA+h8kWmAILv1klBhhyrBEU9OXZmMqdPn25fuZNPPpkPnacwnMWUrVatWn369OGb07hxY8pDQNAZgXmkiQ966aWXWIIgffnll3uqp3NJ4EZmqGfp0qWMdAwOEGv2Pt+BKsKTcOmll4ISC9vEoP7+++\/pGDfxugy1eN4Yua9YsSLxWiEsGah10tTXAfXccccd5pXj76uvvupRgK8NsYjMsbdt22Zu8RyQQ2GiEPnLIJx89t00atTItOPjExko9RDIA+3id4dAjzvuOITHB0TIpQeB8F9mWBEWIlh5xEOPJ551wByHyf6C1rNnT6zTpk0bf5vNTGsZtk7KSmWaehYuXGhnW6zBe+Lo8HcwwMZD5JnhX3LJJYZl6tevbyZxN9xwg8k5\/PDDfRyNB0o9ffv2NTKbvxUrVsz8cnLKD0psRSeKEJPB\/JqRCMujhIYR\/Bkrko9pvmQ8VNhI1vER1fimMk09l112mXnxGNCuX7\/eIxD+He6+9957nnzj3OHW8OHDzS04yLTjb2x7oNTDMz116tSJEye+++67ZubIlxzHNrEIHn1DfulQEZyA3bp1M7sfCMicNm2a71gxzefROvfcc31vOTMNOrROUgpmlHpMdBZ2rVmz5rJly+IFJcKQoZAnnzUyPnSGaJi7mruTJk0iApXgY55FT\/l0LgOlHo9gzz33nFHq6KOPhow8d7PoMvOK4PXr3bs3DiAAvOiii2Bzv+Bi5ZRZMM3279\/frzbdtpN56ySob4A71z3hAHzboZUdO3bALx988AHPjacAl\/PmzSOfVzH2FvtOW7RoQQ7+EUbdsbeSSjNEnzJlSt5V8D0xVSaKLO9ijMIaNmyYd5lE7vbq1YuAWkoSDDVy5EjwSaQWZXB1cf5GgoVzK4YKKJLb3aTyU1YkqV48hZmeP\/vvjxk3ikAWLIp5yiR7+eSTT953333UevHFF81Tl2wLlJd1EgItQYpKs9hvv\/1GTB0fkwsuuIB3O6nWzACYuh06dEiqoqcw1WnElx8DLk\/jqV0S02TlIYwlftNJbs1yvoytmHLCRzdqyorkpmCC+Tj+CD7E\/QwI6a917t69+6STTjJ4EuKYoAzxxWSdeEziczIx6mHGxPecAQtvLIvinFaTECnuL8SnjAELV6xt4V3en530v4Sl8p3MuxqOTFhy7NixeRfDR5OsFjk2yMSBZ93eYmzMUo69zCOBe55PfR4FErmFv\/+AAw5IpGS+ZVJWJN+WcysAAowTWR9kwYspEidDsQssTaN8+eWX+CLpkSOl0Ci3KOfcRLL5so6FIo9EsTzu+XKLF57XCd5hVeKpp57CqLbZrVu3su2tTp06zKRspicBbfH9MZmspnvuJnXJa5bv4WRsdDBHCCbVct6FmeUxnGF3UqzupgrRzLz\/lhDRNEHqYedRvrrkLVUKd4NQJAUxmLO\/9tprTzzxBB8JduTwULVq1cqzQyWFZqlCYIepSMhVyrxDC1G2TuLIB0s9jLII\/GNZh3AMwtLxaMRKRpALfmKC2fOgHuqafVWUYTU6tnpWpNmdRFwcovI0c2Ra\/CgDiKwia9eutemwJcKgCN8qTnRk8MsBAKxUcDZL8+bN4wk9Zei+\/vprUzd2E2LKrWWyYhisk6y+\/m8fjZWACNT333+fv8TCe3iHYmY4E3tOM7sl+JoRRM8c3rRj3lvSrKbHtkwanxERz3isPfnhuZw\/f76VH9XiN\/HDqiypWIFDy63OFSEOA6LBHYYvmchSlkr5bhGX4CPv8A3gZDtjC3uygjVNmBPOrZMaOAGOetiIzAeKwU7nzp1zFI4FcibndsjDS8iai5l9MI1n0ZRa48ePN3Xr1avnaYTNXJxpULt2bU9+eC7ZXxYrjOVTm7lmzZrYUU+DBg3srVAlHCrCrIpVJ1YemWexRnHXXXfFf4R8wYplKWb3pql0Zlu+CJNUIw6tk5ScnsJBUQ+BKqxMQSs\/\/\/wzB2LxdeIdMz+ccDt37gQvPlwMm+1oaMyYMdbrwYgaQfl\/LAj\/MRLHnrNBDi8t27vwW3OwsUel8FzixuJ0cTNh5ItNTLZHNsjX5uBv5sAaexmqhBNFONECLzIDHAAkepD9N4ShBgcLYwfbePy82N4KYcKJdXzAYT8h+Pkvxxub9c581305ktJ2bDbOUIXjWiAmxggEVtgWWP2xJfHaMiZi4O1vPCHt+x5SSOgtKpx++umwqpXfJPjGkm8UZI8+X11PgVBdZlIRFjRxArKMiM+lS5cuNo40UED4ktmHLeRnEsbjkEnrxPeeWo7\/0cxQBoMda8W8ExyjZeXGxUNhTsxisMPThmeah+\/NN99kSk8+1M4YgdHQRx99xCSL9Z3Zs2fbun4lfKceGIepIvIz6kEXgtyNqPwHLAzZDDh4u3766Se\/VAioncwowsYIc141kaXEK3OUWkDqxDcbSz233XZbfIEw52TGOv4i4D\/18DE3b1QifzlMJFYfc568qciSEGuo3GWSz7Ep0JBtsGXLlkuWLImt6Ffad+pBMLbC4u0yZ6ehArxsoiuNOhAQMwu\/5A+0nUAVwR9\/8cUXgwn7hwcMGJBs3Gn6ijPqtA8YMdLpN5jhFgK1ThC6ZCKkMKlpIQvMDGc4MaNJkyaxCw1E0LHQjuuEI36CWwmC41iKsisdSUmed2GcU\/Asu0nwm+LqgliZMDKjRJ28K4btbhCK4Dx+4YUXIGWmV8RYpxkZmDJiLFxwRiLhY+wL4UlLuR2HFYOwTkDqhI56AtIzwWaDo54EBYhmMVy8bN9jMGuP0I8mDpHSOqgVriwFERcDG3myVPjsFZuhX9aN\/rIX7ZBIrlHP\/xgCHzlr\/9kV1vE\/CuhCCGQJAqKeLDGUxBQCBQuBrPSlFSwTSBshEEUERD1RtLp0FgLOERD1ODeBBBACUURA1BNFq0tnIeAcAVGPcxNIACEQRQREPVG0unQWAs4REPU4N4EEEAJRREDUE0WrS2ch4BwBUY9zE0gAIRBFBEQ9UbS6dBYCzhEQ9Tg3gQQQAlFEQNQTRatLZyHgHAFRj3MTSAAhEEUERD1RtLp0FgLOERD1ODeBBBACUURA1BNFq0tnIeAcAVGPcxNIACEQRQREPVG0unQWAs4REPU4N4EEEAJRREDUE0WrS2ch4BwBUY9zE0gAIRBFBEQ9UbS6dBYCzhEQ9Tg3gQQQAlFEQNQTRatLZyHgHAFRj3MTSAAhEEUERD1RtLp0FgLOERD1ODeBBBACUURA1BNFq0tnIeAcAVGPcxNIACEQRQREPVG0unQWAs4REPU4N4EEEAJRREDUE0WrS2ch4BwBUY9zE0gAIRBFBEQ9UbS6dBYCzhEQ9Tg3gQQQAlFEQNQTRatLZyHgHAFRj3MTSAAhEEUERD1RtLp0FgLOERD1ODeBBBACUURA1BNFq0tnIeAcAVGPcxNIACEQRQREPVG0unQWAs4REPU4N4EEEAJRREDUE0WrS2ch4BwBUY9zE0gAIRBFBEQ9UbS6dBYCzhEQ9Tg3gQQQAlFEQNQTRatLZyHgHAFRj3MTSICkEdi7d+\/8+fN\/++23pGuqQmgQKBYaSSRIoQkTJsyaNWvBggV\/\/vnnf\/79nX\/++SeeeKKg8SAwcODAAQMGXHHFFa+99prnli6zBQFRTygs9csvv9x+++2ff\/65lWbSpEmkixYt2rp163vuuadMmTL2VsQTc+fOfeyxxyIOQgFQXxMu90bkXTrzzDO\/+eab\/v37f\/HFF4sWLXr33Xevv\/56JPvrr79eeumlBg0arFixwr2gIZBg9+7dHTt2ZMIVAlkkQloIaNSTFnzpV96xY0e7du1KlCjx\/vvv161b1zR4zDHHXHjhhfBR165d9+3bt3bt2hYtWowfP\/6QQw5Jv8esbuHRRx9duHBhVqsg4Q0CGvU4fhKYOyxevJjZluUdK1CbNm1wZ5jL77\/\/ftCgQfZWNBPz5s17\/PHHo6l7wdNa1OPYptOmTUOCBx54oEmTJtu2bfNIg5fH5rzzzjuMgOxlZhJ9+\/ZlUDZz5szMdJdHL3v27LntttvweV1wwQV5FNOtbEFA1OPSUn\/\/\/fd3331nJMDXM3r0aI801apVK126tMn89ddfWf\/yFAj68tRTT50xYwYLbUwAP\/nkk8xzn1WQ8Q4L6k8++aQFxN5SIhsREPW4tFrhwoWPPPJIK8H27dtt2iYqV65s08uXL7fpzCSY8eEFHzJkyOrVq6+99lrcT6+\/\/joDkMz0bnvBv4OX57rrroMBbaYSWY2AqMel+aCeTp06FSv2j7O\/fPnyLVu2jJcm9j0\/6KCD4gvYHJbDNmzYYC9jE1u3bmWEFZuTeLp48eIs8M+ZM2f48OEIzKynVq1aw4YNw0GeeCPplGQ9i04PP\/xwYnnSaUd1Q4WAqMexOXipcCGPGTOG2USpUqU80vB6\/\/DDDzazSpUqNh2bICyIhfmqVasef\/zx8MJdd91lF+NfffXV0047rVy5cqyadejQITduim0txzQRRjAjk6833njj6KOP7tWrV\/Xq1eGCjRs35ljex8ynnnqKaSle9sMOO8zHZtWUYwSYvesXWgSmT5\/Ogrr5nXzyyXz\/40UlEJFZG4zTp0+fp59+unHjxpQ\/5ZRTVq1a1aNHD9IEwhAcdOutt5K+\/PLL41tIIYdOL730UhqE0fCF\/\/777yk0kkgVopzQjmGXLdy2bVv65XfDDTfYTCWyDoFCWSdxpAS+4447zGvGX8Yv8bozDGHRh0UoVsfMXRxG5FD+hBNO4O\/QoUPJ\/\/HHHxs1amSa8pEmcHvjf2GwdsQRRzBzJEogXsJ0cphCsvDHUG7dunW2HVGPhSKrE6Ke8JoP3+qhhx5q+KJp06Y4fTyybtq0ideSiQ90E3vrkksuMbXq16\/P28stBggmB48Jc67YwumnmTC2b9+e2RBrTzfeeCNeofTbNC3gUUJsE1Vg2xT1WCiyOiFfj+MJbx7d33333RAHBSpVqsS6kvFGx5Z\/4okn\/vjjjwcffLBkyZKx+axGmUtGQ0WK\/GPin3\/+2eScc845vntMiAB44YUXYBxI4dNPP2XG17x5c6aKsSKlkMaB1a9fP6Z111xzTQrVVSXsCGQ1cRZg4fnUm3FKzZo1ly1blqOmNWrUYDTkubV582ZGH6bu0qVLzV02ozZr1ox9YSzPe8r7e4mDqXfv3jiAEOCiiy6aOHFiyu1fdtllrPrRoKcFjXo8gGTppSZcYTQcIwhWkXh769WrF\/\/uWYmJuFmzZo29NImxY8ca3mEw4rmVsUuWvR5++OGKFSsiydlnn82e2GS7HjFiBHUZ68VXFPXEY5KNOZpwhW5YihuYZWyW1eEd5i+MIHITkWUsGMpzd+rUqSanYcOGnlsZu8RF1bNnz4ceeohtsbNnz05299nKlSsZOrFholWrVhmTWR1lGAHtXM8w4Pl0x3Tp6quvxlnD\/IgVcY8TJ5\/K\/96ePHmyKYbPJZHyvpfBHT5y5EjohgWvsmXLsjOWcUpSvRCXxIIdu2cZ1uGrMj\/bAhCZ9JYtW2zQE+72FLCybSqReQQKM1TLfK\/qMUcEdu3ahYOWYQvrRMTREcVnixGOzLSlTp06xx13nM2MT\/BaMs0xgcvEKJKOLxNcDiM1jg3E+c3Rpez\/6NatG8MWBj7J9kjd9evXJ1Vr3LhxZ511VlJVVNgtAhr1uMX\/v73zDSDqD94hQIapClsW\/nuvUCEWjHASjxo1Km\/qobrhHYplkndgxueff54YIgJw8IuzER8OjaXOWF3yTTPf5IjY3IpxjprZ7FahQgUW7Eyx+IlnbtWVHxYEstFBVSBlZmsCjlVIJ0ftHnnkEe6yeT32LsvPgwcPZhOGjXJmqkIxfjfffHNsSdKE8+Ab4kAyT36al3ANezjYqEGneGdwcqfZYL7V2S\/yr4qKZs4XqlAX0KgnFN8AtoYzZIB3OnfunKNArI7jy4gd8uDpwJFMVCHl8a2wkk2CkwxNdVzUnnZeeeUVqKp27dqe\/JQvmVVxhAUx1syzIB1YjwjGlFtTxaghIOpxb3FmEGy\/glYI\/OvevTvzFPu1wmW7c+dO4gaZcDGRiZ2FMdgxvIMCDD34y39lQQSQ0Sf2qA1yWINnexeua6ITTYF0\/rKvCi8ykUdM7q688kp2ezCeSqfBpOoCjilvE0lVV+GQICDqcWyIKVOmsL2Tt4hBBKdS5CGN53\/FwYtsCrORAk6BBfCw2OpLliw577zzzKVZLSLNqMoWSC3BDnJOdP3www9xHuN7wpHs4bjUmk28Fj4g6wbiyGpwi6XjxNtRSecIFHEuQZQFgC9YA+J\/WUgEBA\/1sB2UWjhZXnzxRYY\/rGGzyoOvl\/hm8p999lk2l7NO9PHHHzMvI0aRQUo6jmeGXXiOWbAnQLlLly4ck8waXMZ4hwDFc889l4PKAIGZpoGLrbMM4ljYgmQtESeCpMqEAQGNelxagQ+4jVLJVw4P9bC5iTMxOLvPLCqzM+uZZ57hIEFmQGwWxeljj5S\/+OKLmdOxkT3fLnIswKI+\/+Uea2dsTyfSj2U4IgZzLBlcJlNRooQOOOAAdsnTuxnpMORhjxsxUAzr7FAoOBnUsr8IKK7HXzwz3RqTDsKFefc4XCL20GLWsyALgvE45SedwQ7OY7aG4odipEOMn8L2Mm3ggtufqKfg2tYPzZjIMLci0IZjUv1oT20Igf9HQNSjR0EICAEHCMjN7AB0dSkEhICoR8+AEBACDhAQ9TgAXV0KASEg6tEzIASEgAMERD0OQFeXQkAIiHr0DAgBIeAAAVGPA9DVpRAQAqIePQNCQAg4QEDU4wB0dSkEhICoR8+AEBACDhAQ9TgAXV0KASEg6tEzIASEgAMERD0OQFeXQkAIiHr0DAgBIeAAAVGPA9DVpRAQAqIePQNCQAg4QEDU4wB0dSkEhICoR8+AEBACDhAQ9TgAXV0KASEg6tEzIASEgAMERD0OQFeXQkAIiHr0DAgBIeAAAVGPA9DVpRAQAqIePQNCQAg4QEDU4wB0dSkEhICoR8+AEBACDhAQ9TgAXV0KASEg6tEzIASEgAMERD0OQFeXQkAIiHr0DAgBIeAAgf8D+bCZPE6dDZAAAAAASUVORK5CYII=\" width=\"203\" height=\"86\" \/><\/p>\n<p>Paso 2: Dividir entre 2<\/p>\n<p><img loading=\"lazy\" decoding=\"async\" class=\"aligncenter\" 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\" width=\"109\" height=\"114\" \/><\/p>\n<p>Resultado:<\/p>\n<p><img loading=\"lazy\" decoding=\"async\" class=\"aligncenter\" src=\"data:image\/png;base64,iVBORw0KGgoAAAANSUhEUgAAAKIAAABuCAYAAACk2MjUAAAKuGlDQ1BJQ0MgUHJvZmlsZQAASImVlwdQk9kWx+\/3pYeElhABKaE3QToBpITQQpcONkISIBBCTEHBjiyu4FoQEQF1RVdBFGwUsSOKbVFUsLsgi4iyLhZsqLwPGMLuvnnvzTszd85vznfuuefe+e7M\/wJANuaIxUJYFYBMkUwSGeBDj09IpONeAghgAB44ARMOVypmRkSEAMSm\/N\/tQzeSjdgd6\/Fa\/\/79v5oajy\/lAgBFIJzMk3IzET4BAAy4YokMABTCwGiJTDzO9xGmSpAGER4a59QJRo\/XoSZPMnUiJzqShbA5AHgShyNJBYDkiMTp2dxUpA4pGmFbEU8gQjgfYc\/MzCwewm0ImyM5YoTH6zOS\/1In9W81kxU1OZxUBU\/uZcLwvgKpWMjJ+T+P439bplA+tYYZMkhpksBIxOsg5\/Z7RlawgkXJYeFTLOBN5E9wmjwwZoq5UlbiFEuFUewp5nF8gxV1hGEhU5wi8FfkCGTs6CnmS\/2ipliSFalYN0XCYk4xRzLdgzwjRhFP47MV9XPTouOmOFsQG6boLSMqeDqHpYhL5JGKvfBFAT7T6\/orziFT+pe9C9iKubK06EDFOXCm++eLmNM1pfGK3nh8X7\/pnBhFvljmo1hLLIxQ5POFAYq4NDtKMVeG\/JzTcyMUZ5jOCYqYYhAFZEAOeEAAsgAd+CJeCsRACDggR8ZfKhvfECtLnCMRpKbJ6Ezk1vHpbBHXZhbd3tbeGYDxOzz5i7yjTdxNiHZtOra2BgCPk2NjY6emY0G3ADiaBACxYTpmvgAA1QEArpzmyiXZk7GJu4YBRKACqEAL6AEjYA6sgT1wBu7AG\/iBIBAOokECWAi4IA1kAglYApaDNaAAFIHNYBsoB7vBXlANDoNjoAmcBhfAZXAd3AJd4BHoAf3gFRgGH8AoBEE4iAxRIC1IHzKBrCB7iAF5Qn5QCBQJJUBJUCokguTQcmgtVAQVQ+XQHqgGOgqdhC5AV6FO6AHUCw1Cb6EvMAomwVRYFzaFZ8MMmAkHw9HwAjgVXgznwvnwRrgMroIPwY3wBfg63AX3wK\/gERRAKaFoKAOUNYqBYqHCUYmoFJQEtRJViCpFVaHqUC2odtQdVA9qCPUZjUVT0HS0NdodHYiOQXPRi9Er0RvQ5ehqdCO6DX0H3YseRn\/HkDE6GCuMG4aNicekYpZgCjClmP2YBswlTBemH\/MBi8XSsGZYF2wgNgGbjl2G3YDdia3Hnsd2YvuwIzgcTgtnhfPAheM4OBmuALcDdwh3Dncb14\/7hFfC6+Pt8f74RLwIn4cvxR\/En8Xfxg\/gRwmqBBOCGyGcwCPkEDYR9hFaCDcJ\/YRRohrRjOhBjCamE9cQy4h1xEvEx8R3SkpKhkquSnOVBEqrlcqUjihdUepV+kxSJ1mSWKT5JDlpI+kA6TzpAekdmUw2JXuTE8ky8kZyDfki+Sn5kzJF2UaZrcxTXqVcodyofFv5tQpBxUSFqbJQJVelVOW4yk2VIVWCqqkqS5WjulK1QvWk6j3VETWKmp1auFqm2ga1g2pX1V6o49RN1f3Ueer56nvVL6r3UVAUIwqLwqWspeyjXKL0U7FUMyqbmk4toh6mdlCHNdQ1HDViNZZqVGic0eihoWimNDZNSNtEO0brpn2ZoTuDOYM\/Y\/2Muhm3Z3zUnKnprcnXLNSs1+zS\/KJF1\/LTytDaotWk9UQbrW2pPVd7ifYu7UvaQzOpM91ncmcWzjw286EOrGOpE6mzTGevzg2dEV093QBdse4O3Yu6Q3o0PW+9dL0SvbN6g\/oUfU99gX6J\/jn9l3QNOpMupJfR2+jDBjoGgQZygz0GHQajhmaGMYZ5hvWGT4yIRgyjFKMSo1ajYWN941Dj5ca1xg9NCCYMkzST7SbtJh9NzUzjTNeZNpm+MNM0Y5vlmtWaPTYnm3uZLzavMr9rgbVgWGRY7LS4ZQlbOlmmWVZY3rSCrZytBFY7rTpnYWa5zhLNqpp1z5pkzbTOtq617rWh2YTY5Nk02byebTw7cfaW2e2zv9s62Qpt99k+slO3C7LLs2uxe2tvac+1r7C\/60B28HdY5dDs8MbRypHvuMvxvhPFKdRpnVOr0zdnF2eJc53zoIuxS5JLpcs9BpURwdjAuOKKcfVxXeV62vWzm7ObzO2Y25\/u1u4Z7gfdX8wxm8Ofs29On4ehB8djj0ePJ90zyfNnzx4vAy+OV5XXM28jb573fu8BpgUznXmI+drH1kfi0+DzkeXGWsE674vyDfAt9O3wU\/eL8Sv3e+pv6J\/qX+s\/HOAUsCzgfCAmMDhwS+A9ti6by65hDwe5BK0IagsmBUcFlwc\/C7EMkYS0hMKhQaFbQx+HmYSJwprCQTg7fGv4kwiziMURp+Zi50bMrZj7PNIucnlkexQlalHUwagP0T7Rm6IfxZjHyGNaY1Vi58fWxH6M840rjuuJnx2\/Iv56gnaCIKE5EZcYm7g\/cWSe37xt8\/rnO80vmN+9wGzB0gVXF2ovFC48s0hlEWfR8SRMUlzSwaSvnHBOFWckmZ1cmTzMZXG3c1\/xvHklvEG+B7+YP5DikVKc8iLVI3Vr6mCaV1pp2pCAJSgXvEkPTN+d\/jEjPONAxpgwTlific9MyjwpUhdliNqy9LKWZnWKrcQF4p7Fbou3LR6WBEv2SyHpAmmzjIqIpRtyc\/kP8t5sz+yK7E9LYpccX6q2VLT0Ro5lzvqcgVz\/3F+WoZdxl7UuN1i+ZnnvCuaKPSuhlckrW1cZrcpf1b86YHX1GuKajDW\/5tnmFee9Xxu3tiVfN391ft8PAT\/UFigXSArurXNft\/tH9I+CHzvWO6zfsf57Ia\/wWpFtUWnR1w3cDdd+svup7KexjSkbOzY5b9q1GbtZtLl7i9eW6mK14tzivq2hWxtL6CWFJe+3Ldp2tdSxdPd24nb59p6ykLLmHcY7Nu\/4Wp5W3lXhU1FfqVO5vvLjTt7O27u8d9Xt1t1dtPvLz4Kf7+8J2NNYZVpVuhe7N3vv832x+9p\/YfxSs197f9H+bwdEB3qqI6vbalxqag7qHNxUC9fKawcPzT9067Dv4eY667o99bT6oiPgiPzIy6NJR7uPBR9rPc44XnfC5ERlA6WhsBFqzGkcbkpr6mlOaO48GXSytcW9peGUzakDpw1OV5zROLPpLPFs\/tmxc7nnRs6Lzw9dSL3Q17qo9dHF+It32+a2dVwKvnTlsv\/li+3M9nNXPK6cvup29eQ1xrWm687XG2843Wj41enXhg7njsabLjebb7neaumc03n2ttftC3d871y+y757vSusq7M7pvv+vfn3eu7z7r94IHzw5mH2w9FHqx9jHhc+UX1S+lTnadVvFr\/V9zj3nOn17b3xLOrZoz5u36vfpb9\/7c9\/Tn5eOqA\/UPPC\/sXpQf\/BWy\/nvex\/JX41OlTwh9ofla\/NX5\/40\/vPG8Pxw\/1vJG\/G3m54p\/XuwHvH960jESNPP2R+GP1Y+EnrU\/Vnxuf2L3FfBkaXfMV9Lftm8a3le\/D3x2OZY2NijoQzIQVQyIBTUgB4ewAAcgIAFERDEOdNauwJgybfBRME\/hNP6vAJQ5RLHeLG5RHrPABHkGG6GgAVbwDGpVG0N4AdHBRjSg9PaPdxwyKvmDo3UpM56ems6nzwD5vU9X\/p+58eKKr+zf8L1WsP0oBZo38AAAA4ZVhJZk1NACoAAAAIAAGHaQAEAAAAAQAAABoAAAAAAAKgAgAEAAAAAQAAAKKgAwAEAAAAAQAAAG4AAAAABj39zgAACblJREFUeAHtnWeIFE8TxvsMH0TMEXPEHBEMoH4wZzGhGDFgQjEHFExgAFEwIopiQsGEAfWDCVERFbMi5pxzzv1W9cs2u8vu3fm\/3bnq5hk4nOnpnX666jfTXTU9mKJpU9hggUy2QJZMbh\/NwwLGAgARIIiwAEAU4QaIAIhgQIQFAKIIN0AEQAQDIiwAEEW4ASIAIhgQYQGAKMINEAEQwYAICwBEEW6ACIAIBkRYACCKcANEAEQwIMICAFGEGyACIIIBERYAiCLcABEAEQyIsABAFOEGiACIYECEBQCiCDdABEAEAyIsABBFuAEiACIYEGEBgCjCDRABEMGACAsARBFugAiACAZEWAAginADRABEMCDCAgBRhBsgAiCCAREWAIgi3AARABEMiLAAQBThBogAiGBAhAUAogg3QARABAMiLAAQRbgBIgAiGBBhAYAowg0QARDBgAgLAEQRboAIgAgGRFggmwgVEPGfLXDo0CF17tw5dfXqVfX582dVoUIF89esWTNVsWLF\/3zdoH+Ygv+dNGiTJ6a9Bw8eqNGjR6ujR4\/GvGDWrFlV\/\/791dSpU1WRIkVi1pFUCBAleSOdWi5duqRatWqlUlJS1KRJk1TTpk1VsWLF1OXLl9WuXbvU5s2b7ZUKFy5sYC1ZsqQtE7nDT0Rs7ljg69evum7duprA0mfPno0pfN26dTp37tw6V65c5q9+\/fr648ePMetKKUSwIvLxEF\/UwoUL1a1bt8ywXK9evZgVBwwYoDp16mTPXb9+XS1atMgeS9wBiFFemTFjhho4cKCip03UGRmHJ0+eNEJmz56tmjdvrr58+RJTGM8Nw7dt27YpevqFF4naB4hR7qBhT50+fVpx1NmyZUu1f\/9+MQ78+\/evunjxolV85swZtXv3bnscvlOlShWVJ08eW\/Tw4UMTXdsCYTsAMcohPKRxMLB06VL1\/Plz1bNnT0VzLBMA\/Pr1K6p2sIccnBQsWDCiUZozRhyHH5QrVy78UN2\/fz\/iWNKBaBD\/\/Pmj3r59m6q9Pn36pPhJkcgte\/bsJvVx4cIFtWbNGhOdDh8+XNWqVUutXLlSffv2LZHNpftaDOLIkSNVtmz\/T\/9yJNyjR4+4v4++cXLmzBm3bqafkBI1heugO1fPnDlTU3LWRH01a9bU48aN0zS82Grr16830SNHhoUKFdKDBw\/Wb968secTuUOg671792pKkxg9ZcqU0fPmzdN0kySymXRf69mzZ5ryh5pu1Li\/4eg6b968NnJmO1GQE7d+Zp\/g+Y+ojQ1Mw4+mp4+ePn26XrZsmW7SpIkFkp0wceJEczxs2DC9du1aPXToUHPcsWPHpPeF9bVv3960V7RoUU1BgX7y5EnS2\/3XBk6dOmU0hlI4NWrU0L9\/\/\/7XywRWXxSIFCRoegugKWrVFA1aI\/DdzeVs1PLly5t\/V6xYYc7fuHFDN27c2Bo9KCjotZru1auXydcVKFBA05Ap6okzduxYaxO224YNG6w9Je6IAfH9+\/eah7yqVatqBi96a9u2rTVso0aN7LDUp08fW54\/f\/7Ah0vK0ZlpQb58+TRFqbpv376a5pbR8gM9vnbtWsSwTG9hNM0XA9Xwr42JAZHnhHzn7tixI2Yf+G1CaJihAMLWYShD5V26dLHlQe\/wvHbMmDFmWsF6OnfurCnnF7QM016HDh2sTXh+\/fr160zR8S+NigGxWrVqmu\/cWNuHDx\/M0yYE3J07d2y1I0eO6Hbt2unevXtrhiGzN57DTps2TfP8kfW2bt1aHz58ODBZlLi2EFavXl3fu3cvsLYz0pAYECl3p1+8eBGzLwcPHrTGpURtzDrSCt+9e2ci69KlSxvtHHEfO3YsqTJ5SkCLHEx7DRo00HxTuLKJATE1g3H0HHoaDhkyJLWqos5xeoVWwmgOZlh\/MqP6x48fa1p\/aNpp0aKF5hvBpc0JEEPpG3bmxo0bxdv358+fetOmTTbPWalSJb18+fKYQVgiOsOBHq+wYfvQm6CktZMIrfGuIR5ENjJHo6EnooR5YDxjcrS\/atUqzdMH1su5UF6S9ePHj3g\/yXD59+\/fdZs2bUx7I0aMiJkr5CVge\/bs0Y8ePcpwe8m6gHgQ9+3bZyGUOj9kR9PyLE3vdo3Whg0bag4akp1A5jc+tArbtDllyhTNx7G20Bw7yKAplo7UysSASEvf9eLFi82dG+7A8ePHWxAHDRoUsy\/8qo3TFDt37ox5PlmFr1690rNmzdLFixc3Gnluxk4Paps8ebJpd+7cuak2uWDBAlMv\/BVpqj\/IhJMiQOT0DK84Dg2\/Bw4csKZgwELlq1evtuXhOwwwD993794NL07aPg9xEyZMsBEq5y+DzhkuWbLE2IVWCaXZT06LcTQd74mZ5gUCqCDiKz6avyiaC9oFIPSkMfv8ZRrlwWx59LImPkEpH0XvoxXlElXZsmVt3WTs3Lx506x05kWm5FRFSWtFr9IU3SzJaC7uNbdv364ok6BKlCih6OZTdFMo\/liKeLF\/vPKG5o+KFoIoeu+sKKdoVhHFvWhmnwgA9jSboA+A7FOPoz9eRcOpj+7du9tyfipyIBC+0eeTJmHM75+TGcRwfo4T5vwdCC\/IGDVqlA5PqodrSvb+8ePHbTooNFKk599+\/folW1qGri9iaOYlVmzMypUra3oKGifzIgJ2\/JYtW3S3bt3M+Tp16mh+k8JzMw5iateubRZDnD9\/PkNGiPdjHm75VR1r4zcl\/Mbk6dOn8aonvZxvTnoKRtyc6YGQ68yZMyfp+jLSgAgQuQP0DUaEgUuVKmVzhrQQVXft2jXiyzQ2Li0K1bdv385I\/2P+lpd6hVIivBBj\/vz5IhLEPJdOL3jR9bZu3Rqzr1IKRX3X\/PLlS0VPN\/NBEH8YFP7NBU9heLX2iRMnVJYsWRStr1P0+izhMxuK0hUFRWb+RUOw4i\/icuTIkfB2cMFIC4gCMVJa5hxduXLFfKjOS\/D5kwFswVgAIAZjZ7SShgVEfzyVhnac9sgCANEjZ7rcFYDosvc80g4QPXKmy10BiC57zyPtANEjZ7rcFYDosvc80g4QPXKmy10BiC57zyPtANEjZ7rcFYDosvc80g4QPXKmy10BiC57zyPtANEjZ7rcFYDosvc80g4QPXKmy10BiC57zyPtANEjZ7rcFYDosvc80g4QPXKmy10BiC57zyPtANEjZ7rcFYDosvc80g4QPXKmy10BiC57zyPtANEjZ7rcFYDosvc80g4QPXKmy10BiC57zyPtANEjZ7rcFYDosvc80g4QPXKmy10BiC57zyPtANEjZ7rcFYDosvc80g4QPXKmy135H+eM7sbf8L\/EAAAAAElFTkSuQmCC\" 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\/><\/p>\n<h1>Aprende con PRONEA<\/h1>\n<p style=\"font-weight: 400;\">El\u00a0<strong>Programa Nacional de Educaci\u00f3n Alternativa (PRONEA)<\/strong>\u00a0del Ministerio de Educaci\u00f3n\u00a0brinda oportunidades educativas a j\u00f3venes y adultos que desean\u00a0<strong>finalizar su formaci\u00f3n acad\u00e9mica y mejorar sus oportunidades de desarrollo<\/strong>.<\/p>\n<p style=\"font-weight: 400;\"><strong>Inscr\u00edbete y sigue avanzando hacia nuevas oportunidades a trav\u00e9s de la educaci\u00f3n.<\/strong><\/p>\n<p style=\"font-weight: 400;\">S\u00edguenos en nuestras redes sociales y visita nuestro portal:<br \/>\nFacebook: <a href=\"https:\/\/www.facebook.com\/pronea.edu.gt\">https:\/\/www.facebook.com\/pronea.edu.gt<\/a><br \/>\nYouTube: <a href=\"http:\/\/www.youtube.com\/@pronea.502\">www.youtube.com\/@pronea.502<\/a><br \/>\nTikTok: <a href=\"https:\/\/www.tiktok.com\/@pronea.edu\">https:\/\/www.tiktok.com\/@pronea.edu<\/a><br \/>\nP\u00e1gina web: <a href=\"http:\/\/www.portal.pronea.gt\/\">www.portal.pronea.gt<\/a><\/p>\n","protected":false},"excerpt":{"rendered":"<p>Desigualdades de primer grado Las\u00a0desigualdades de primer grado\u00a0son una herramienta fundamental del\u00a0\u00e1lgebra, ya que permiten comparar dos expresiones y 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