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CLEI I
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Propósito
<p>Reconocer como funciona una cadena alimentica e identificar los eslabones que la conforman</p>
Motivación
<p><iframe width="500" height="281" src="//www.youtube.com/embed/LtDpx5HCG_Y" frameborder="0" allowfullscreen=""></iframe></p><p>Observe el video y responsa las siguientes preguntas</p><p><br></p><p>1.¿Porque se le llama a las plantas productores?</p><p>----------------</p><p><br></p><p>2. ¿Porque a los animales se les llama consumidores?</p><p><br></p><p>3. ¿De que se alimentan los carnivoros ?</p><p><br></p><p>4. ¿Porque los seres humanos se llaman omnivoros?</p><p><br></p>
Explicación
<p>¿Qué es una que es la cadena alimenticia?</p><p><span class="ILfuVd"><span class="hgKElc">La <b>cadena alimenticia</b> es la secuencia mediante la cual los seres vivos obtienen alimentos unos de otros en el ecosistema. Se conoce también como <b>cadena</b> trófica o pirámide trófica. La función de la <b>cadena alimenticia</b> es transferir energía de un ser vivo a otro mediante la alimentación.</span></span></p>
Ejercicios
<p>Dibujar estas cadenas alimenticias en su cuaderno y explicar cada una</p><p><br></p><p><img src="data:image/jpeg;base64,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" alt="Cadenas Tróficas - Concepto, tipos, características y ejemplos"></p><p><br></p><p><br></p><p><img src="data:image/jpeg;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wCEAAkGBxISEhUQEhQWFhUWGBMVGBgSGBkTHRcXGBYXGBUYGBcbHCgsGBolGxcWITEjJykrLjAuGx8zODMsNygtLy0BCgoKDg0OGxAQGzAlICAtLS0vLy0tLy0rLy8tLS0tLy0rKy0rLS0tLS0tLS0tLi8tLS0tLS0tLS0tLS0tLS0tLf/AABEIAKgBLAMBIgACEQEDEQH/xAAcAAEAAgMBAQEAAAAAAAAAAAAABQYCAwQHAQj/xAA+EAACAQIEAwUFBgMHBQAAAAABAgADEQQSITEFQVEGEyIyYQdCcYGRFCNSYrHwM6HRFTRDgpLB4SRTcoOy/8QAGgEBAAMBAQEAAAAAAAAAAAAAAAECAwQFBv/EADQRAAICAAQDBwIFAwUAAAAAAAABAhEDITFBElFhBBNxgZGh8OHxIjKxwdEVQoIFFCMzUv/aAAwDAQACEQMRAD8A9xiIgCIiAIiIAiIgCJqFTrv+/wCo+s+hrn0H6/v9ZXiRNGyIiWIEREAREQBERAESE4p2lw+Hqd1WZlOUOSEZgFJIBOUEgXB1tbfXQyVw9dXUOjBlYXDKQwI6gjeAboiYOwAuTYDUk6WgGcTlwOOpVlz0aiVFuVzUmVxcbi6k6idUAREQBERAEREAREQBERAEREAREQBERAEREAREQBNRfTYj9+l5tmDi/wAJWV1kSiMxuLKHKup0ud/UACMHis91YC9r+h2uCPpGNwhc5l30uNr9CJ8wWFKasdTsN7cyTafOp/6h/v8AP/qvpw8Nc/8A1fW2+h0/8Xd9fckg5Ow+pH+15tnEMdT7wUc4LkFrDkBbfpv8Z2z6KLvc5bTERIviVDEVGFOm4pUyLvUXWpv5UBFl097X4TSEVJ03XiQ3RvxvE6NH+LVROgZgCfgNzOIdpcNuDUI6ijWI+uSdOA4RRo6ogzHd28bserOdTJGaXgrZvzS9qf6kVJ/LIR+0+FsD3oPiVSNQVzGwLKbELfc20k3I/ifB6GIy99TD5b2uSLXtfYi+wneNNJWfd0uC73uvKnl+iCvc819rtLI2FxDXFIs1CqV/MVemW11XwOOozaamx09nHbBNemz92xW9NmZ0KAADJmUd24XQEaNYZuRFm9pXE/s/Dq1Xukqk5EC1lD0wXYKGcNoVF7+psOc8/oYBaQVCzg2uctSpYkclVjZVPiOiKLDQWE58eUlGLTrXzrzWl19jt7LBTtSV/PA9RxfHKVOl3xYEACwGhcsDkAvtcanpY35zyPtpj69dalWvVcoMrCkpaki5WDCwK+K2UeI6m51AsB8XhL02d3ZyGIAUMwZMwLaG5uG5DoBI6o9Ki1J6itiaTVFp1KT1q/jD7ZFDWLc8pJG+g3GivvEk+W3zw8yYYcI4cpNXr7M9Y9l3CXw+AQ1BleuzYhl/DnChF+ORUv63lwmIFtBNWJRmUhGyMRowAax62Ohkt27ONs3xIUYbGpqtalV9KtM0j/rRj/8AMywvGRnFGujUKraKHIZXPSnUGjH00PpNXguri1Lw19Gk/Yrxc8vnoTERExLCIiAIiIAiIgCIiAIiIAiIgCIiAIiIAmDLf+kziQ1YKV2k4vWpYq1PQKqgKdQ+YgnT42HXwycx/EQgprTytUc+EXsGAID+LbQdenynNUo1WxFXwsNFanUazqrAAeAFdCdyL7ruNJx0MRhsKyUGS7E5u8sCFLgBiLm6rdbETz7lGcm5ZN77ZrTx55LTVs505RbbeTe+33/g4uF4AUsUHq1lABqMDm1e1wc3JeZIOuhFpnwfG12x3iJP8RWB2VdxYW0Hlsedx1k2/CMOyEtTUXN2Ot8xsWNxqL2Gnr6znrYOqi0f8QIxd3bwZVUeHwKRewJsBfbneVWDKLXDpfFlbvbPf0sr3Tjps7+5ZYkSe0GGtm7z12a50voLa3AJHUAkaAmZ/wBt0P8AuDnrY20te5tYWBBPQa7T0zqJOJwYXilGq2Wm4Y+I2F/dtm5csw/YnfAEREAj+L4CjiKT4auA1OqChUm1+en5ha4I1Frzz7DdhMalVKBrU3w4Yk1nuappG90YE61LeENtYX/LLtxtqeZFqUqr3BW9MGwV2UEGx1F1QnpYddYpaWFu+TD1zkaohK5tSGKtY5/F/DI/5IEaqnmWjOUfyujZ2m7NLVpVRSP3p7lqaEhRmpK6hQeRZC635b8pVuxnZDE1MUuMxlM0qdE5qVJipZ6uvjfKTlVb3A/FrtvZqWDwbAsMNWAXLurjzFl0Utqd76cxvcA/cHUw9N+9TC4hWUZx4WJ8uU3GbU2qHTnvva8p14jjfDw7FuiIkFRObF4RKqGnUUMp3Da/P0PrOmJKbTtArtDH/ZWNDEPdApelVfUsi+ZHtu63GvMa73likVxfgdDE5TVW5QggjQ2vcqeqnp+klZriShJKS/Nvy6NeO/sVimstthERMSwiIgCIiAIiIAiIgCIiAIiIAiIgCIiARvGqFZ6RWg4VvoSOgb3T6/pvIzB8KY074tVeoL5DfUaaBmHmv63+sss+EXmM8FSlxP029NCjgm7f0IMcHVFqrQYipV8WdjfLbVdQNNee/PW0+9n+GVqKsK1TPm92+YD1zMLknptJlEA0AAHppM4jgQUlLlybr0Cw4pprY0vQQ6lVPxAPT+g+gmP2Sn+BeXujkbjl1nRE2LmkUFBuFAPUAA8ufyH0E3RNKVlJKhgSNwCCR8RAN0TWKovluL9L6/SYrXQnKGUnoCL/AEgG6JobEIDYsoPQkCZCqpJAIuNxfb4wMzbE1Gsts2YZetxb6zbAESHqjFh/C1HKzN/EzGy+6EVQNcoN7sbnUWGkwccQ5HDDU6kVTpc2Fr72y6367QCbmqqSFJUXIBIF7XNtBflIn/rgdWw2pUC4fqL9NSM3ztO7hwr5T35pltLGkGA8ozXDE+9m57WgHmPFcdWxb94aliMuWmPKi5gTdGF89ri5308vuyeH7TYqjlAPeoPCQ9mKgDfNoT88x1Ghlj4rwLDszNVTwsS2ddMrHzZ+WpuQxB3tppetYnhBTEnDobZtU7y3i8F/MoFh4XGx8tp5OM8fDlSl9b+ZfU55xxFTT+fNCwYLtpQcEOrowJBFr7HUqdCV21trfS8sODxaVVD02DKeY/QjkfQ6zzTEUGpsUdSrDWx/UEaEeonLVxVen48LUZai62BOR7e46+VvnqPSThdvkpVNZFY47upI9eicmAxiVkFRCCDvbkbag9COhnXPVOoREQBERAEREAREQBERAEREAREQBERAEREAREQDi4pm7mrkvnyPltvfKbW9ZAcNfBgYfIPvALk0rBlIX7w1jcWXff5S2TAIOm+/rKShbs6cLtHBhuGefJ1qms8na9N+ZScHXqLWTGstqdWqyliw1p1LLTBXkFyA35zCsaGTELYHE/aKvd5B95fP4bEagb/zl7tFpl3GWvtzOz+pri4uGqqqk1km2k9cknW2VZIpGIdRia3enC5rUL/aVza92M2Tp6/KbKpK4nEYlNQhpBwOdF6QzH/LZW+Rlyy+k+2lu5673+v8lP6jklw/2qLzyr8N7bqPld6oolK9ahhsMi57I1VxmC6Asian8zE/ISy9m8UalBQ3npk0n9GTTX1tY/OS1otJhh8LuzLtHbFjQ4eGs3LXdtt9M7rbRXZwcS4RRxBU1VzZM2XxMts1s3lIvsJC8Tw+H7yp9xXLg3LJfKS2Um12trYbC/TcXtUTU4iscN4RhK17YeqlspvVLgnMCdPGb21+ssVKmFUKugUADnoBYTbPhgFe7SVserocK2GWkRZzicwsdSTcMNLW0sb67W1rfDsHUZkFOo+IqLXNQ1Avd0UQlS1JSb2AZbiw2Y2B0l0x/CKWIy98ocobqdQRqL8+drH0JHMzuRAAFAAA0AGgA6ATOWHxa6fPQq1ZTO2WMXKtFls973zKSABqFytmGa43AuL87WrVHM1hTUkcvCTpysg1P8pfq3ZXCtVNcp4i/eNawDGxFmFtVuxY9TvcEgz05J9hU5W3ly+/1M8TC7x22VLsdgayM7upRGUCz+EswOhy7iwzbgbiW2InXhYaw4KC2NIxUVSERE0LCIiAIiIAiIgCIiAIiIAkXjuFCq/ed5UQ2Rfu2y6Kxbe1wDmsRfWw6SUnNj0qGm4pMFqFSEZhmCtbQkc4BFV+FKg8eKrqOrVsvIC1/l8dTMMNwpXuVxdZxf3K1xawFiQd99dPrrKXX7D4lSauIrGoSRmfNc3JsNCBpqNOU8xq8UxD1DUwgxCp4sjURUVmXm2ZBfW+w2vrOVdofHTjXibd1GspH6GPZ+5DfaMTcZte8/E2Y8ttALDSw+E7cFw7u3Z+9qvcEZajlwLsW0B2te3wnlXsr7cYj7QvDsWzuHzd21bMaiOAWyOW1ZSAbE6g6XIOnss6U7VmcotOhKd/ar/au9zVO673uLeLu8tsufN5b59etpcZx/YKXddzkXu/w8t8366ys4uVUdHZsbDw+Ljjd5eT189K/U4eBVCWxOYk2xFQDMSbDKugvsPQSBx9WsyOqVKgY4ysikOwNghKrv5b8tpZanBcOzF2pKWJzEm9773m8cOpXvkFw5q/+w7t8Zm8OTVfzzOjD7Xg4c3NRu6ypUmlXPO/LkVqjxJ62KoVAzCmcqZQxylu6NR7gGxILqPlM+zC1XWnUbv21qXc1iyGxcC9Mtc7W231k/R4ZRTLlpqMpZltyZhZj8xpMKPBcOjB1pKGGoIvpJWHK7b3+bEz7ZguDjGNZJLyc9aa1UleuazTyqn0eJVkwoD1HJq5KiOXbN4aoSoma99gD8CZOYvA/wDVJS72uFdajkCtUGoItbXQa7SXfhVEotM01yIbqv4Trt9TN7YZC4qEDOoIB5gHcSI4TSpvl7ajF7dBycoRq+Pluqj6Vb629ysVsS6h0FRwGxiUScxulMoL5SfLtv8AGbOLp3NPECnXqEhFbKXZmQ5wMwctcAjlJ9uH0iHU01IqHM4IvmPU+uk10+E0FRqYprle2Yfittc7mO6ln9eoXbcK4vhyTVqo064Xb65Uv2torvHeJVBVGQ1bUER2FMMVLFlZhVI0C92Dv1PrLZQrB1V11DAMD6EXE1pgqYDgKPvLl/zXFjf5TZQoqihFFlUWAHIdJeMWpN3qcuNjYcsOEIqnHfnazv8AytrXU3RETQ5hERAEhuz7XOJbkcTUA/ypTQ/zUzr4vjhQpNVtcjRV5s50RR6kkCY8EwRo0EpsbsAWc9XYlnP+ombRfDhSfOkvLN/sVecvAkIiJiWEREAREQBERAEREAREQBERAEjOPYZ6mHq06dR6TMjAPSF3Xrk/MRcA7i95JxAPKeB9lTgi9TDV6tWm4XvkID5nLZs4KgeIZLbE2aSnCV7tqqWWk9rUs6ZQV3zW8OcZmI0OwA5T0Eiaq1BHFmVWA1swB1+c5Jdk4tZbV72ad50Kl2Y4YlWs+JqrTqPTZe7qBCuVsrK+U5iDoRyuLnXpc5iBbQTKdGHBQiorYpJ27EREuQIiIAiJz4vFJSRqtRgqIpZmY2CqBckn4QDoieY432kF2WlSVkJfM+RDUqimDmXD06fv4p1F292kH8RuJaOy3akYssjBRUBY5KJNcUkFgFrVlGQVibnIDcba2JgFmiJrFQEkAi43HT4wDZETFWB2MAyiVyt2PoOLO1ZvEza1Du1r678h+yZx8Sb7HiKDLXqt3z5DSbK1x4VzKNLAEoCdTdh63o5SW3v9CS3yP4nxajhwprNlzGw0JJIF9gP3cdZISN4lwajXKtUUlkvlZWZCL9CpE2w+7413l8O9a+5WV1kcmEoVK9RcRWUoia0aTbgnTvanR7HRfd+MnZ8tPsTm5vklouQSoREShIiIgCIiAIiIAiIgCIiAIiIAiIgCIiAVjGYjE08ajMwXD1GFEA6i+QMp08rM5ZRfoOolnnLj8Ilam1KoLqwseXwIPIg2IMi8LxJqDChijblTrHRavQMfcqeh35Toa76K4V+KKqlulv1fP151T8rzJtibG2p6bSIPEMSB/diTa/nC666W1/dzppeamqvTzKy3IuCLjQi4tcHrOcuRn9o4k7YVh8ai3+Q5/UT5S4jiTvhSNR/iDYsB05A3+R2mFXgbGwGIrKBrZSORBXcaWsP3ed2FpdyjGpVLC5bNVIGUWAtfpoTr1MA3YOqzorOhRjupOa3zG88M9s3bQ16v2HD1FNCmQ1Q0yfHWVj4GNhohANhcXsb3Gkz7S/akmRsHw+oGZgVqYhD4UU7rSYeZz+MaDlc+XxUCVbLJGSOQbg778wRe9mB0YXF7G4npns67e8QfEYfh2aj3bsUBNKnTKqFZrLkyry2ykmeYkz3b2J9jquGV8diFZHqqEpo1wRT0bMy8iTawOoA5XIkImR6og03v69ZW8WMOarhqVZigqPpfK1hdwNQNfXe/Q62aJcoVEUsIQGNLEEXvZs++ce6WudamunW8YijhE8XcV2ICPYZjvZlBObrYam242U5bdEArWHxtHD0az0kqKERn+9DAE01CgXJ02W//ABYcvY3h71AcdiXWtUqMWpkDSmozKMl9VuCdOQ9SSbTicOtRGpuLq6lWHUEWMpOFw+N4ey0aVIVsJrcgsWU3JLZRql76gBhz0vM56ptWvmfP0LIvkxZgNSbfGefcT7X1KxNJAaGUuGLE+OxsuUgAgH5bjXkYzhvD8Riw1RWQMDZDWreXbMAgzFDbqAfTaVeLnUVenTX3rnl5MUerRPOMHiq+EqGhfPUZGZhSfOuiswKAjzaE6i/hGhvLCnCaYod+K1Vagpn716hJB3OYHTQ3GovykxxW/wC3QiizROLheIapRp1HGVmUEjf9PrO2aJ2rIEREkCIiAIiIAiIgCIiAIiIAiIgCIiAJpr0VdSjqGU6EMAQfiDN0QCDXgjU/7vXqUl/A9qyD4BtVHwaSeDWoEAqsrPrcopQHU2spJtpbnOmebe2XtgcHhxhaLWr4gEEg2NOjszDozeUH/wAiPLL4mLKa/E760r83qyFFLQk6ntKwP2xMBSLVXZyjOgHdoVBLDNfxHQ+UEX5ibe0faXhT4arRxlfDsCh7yiKiVGuNcqqNS4IFtAbgbT8zUahQhkJUjUFSVIPoRtMNAOg+kxt30NOFH396/wC8S99kfZZjcZ46oOFpfirIc7beSkSDbXc2HxnsnDvZ3wylTVPstJyoH3lRQzkj3i3I6coSDkiq+zL2c4amlLHYi9Wqyo6JUptTWi181wrgFj5bMQNtN56sDOHAcLp0bhM2tvMxba+1zpvOtEtzkxus189EVdXkZMQN5lILtHwBMWKec2yNf4q1g67ix0Fj6c5mOE110TF1bdKiUqnyvlE6FDDcU+PPdNPLzV36LzKW70JqRPEOMLTbukBq1jtSTf4udqa+p/nNR4K7fxcTXcfhUrRB9D3ag2+c78BgKVBctJFQHU5RqT1Y7sfUxWFHV8XRWl6un7eY/E+huolsozgBrDMAbgG2tidxeboiYljVVpKwKsAynQhgCCOhB3kNiOymEfTIQCb2Vja/wNwPlJ6JDinqSnRDU+zeGAA7u9ha5JvbpodBPtXs3hWGXu9MwewJ1YCwJudZMRK93HkhbImjRrUWAztVpMxvntnp3tlC5VGZL3vfUXBuQDJaIlkqIEREkCIiAIiIAiIgCIiAIiIAiIgCIiAIiIB8Jn5e4ya/E8XUxbhlWpXpUUzKfAjBygAP4KVJnI6kn3p+opEU+zuEVAi0EVVBC5Ra16Qokgj3u6ATNvbSQSnR+buF9icbiXSnQp5syYdyWuoprXDEFzyUZGva52sDe09s7DezTDYAis332It53AyoefdL7vMZt7GXHCYKnS0poq+FE8IAOVBZATzABNviZ1wkG2IiJJAiIgCIiAIiIAiIgCIiAIiIAiIgCIiAIiIAiIgCIiAIiIAiIgCIiAIiIAiIgCIiAIiIAiIgCIiAIiIAiIgCIiAIiIAiIgCIiAIiIAiIgCIiAf/Z" alt="Cadena Alimenticia ? Qué es, características y ejemplos"></p><p><br></p>
Evidencia
Evaluación
Bibliografía
Foro
calificable?
Activo
Actualizar