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Fractions. We learn how to simplify x/(3/x+1/x). We learn how to simplify the complex fraction x/(3/x+1/x). Nominate a Great Teacher Here: https...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/4079846/158c3750e91115670aeafa2a92bbd9ec/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/il01aQEAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"6","reqid":"1774973034894207-18247621698377851727-balancer-l7leveler-kubr-yp-sas-220-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DEL04PLeAqVM","linkTemplate":"/video/preview/2750915685101859408?parent-reqid=1774973034894207-18247621698377851727-balancer-l7leveler-kubr-yp-sas-220-BAL&text=SimplifyX&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Simplify x/(3/x+1/x)","related_orig_text":"SimplifyX","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"SimplifyX\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=EL04PLeAqVM\",\"src\":\"serp\",\"rvb\":\"Eq4DChQxNzIzODY2MjI0Mjk4NDUzNzI1NAoTNDcwNjg5NDA3NzQ0MzE4MzMxNwoTNTIwMjg4NzU1MTU4MjY0MzY0NQoUMTUwMTA4NzU5ODMzOTU4OTI4NzMKEzYzMDE0NTQ0MzQzMDQ3MjI4NjMKEzI3NTA5MTU2ODUxMDE4NTk0MDgKFDE2ODgyODgxMjEzNDcwOTcxNjM0ChQxNTQ1NTE3Njk3NjYwNTEwMjg2MwoTNTQ2MDEyMzAwNzQ0NTU4NTM5OAoUMTYwNzMyNjI0MzQ3NjQwNTM5NDAKFDE3MDUzNDU2MTE4ODU4NTcwNjM4ChQxMjExNzQ0NzA0NjgyMjc3MzAwNAoTNjc5MjM4MjQyMDk0MzQwMzM3MQoTMzcwNzA0NDIzOTU2OTk3ODQxNgoUMTUxNTIyNjI5MTE0NzAzNzUxMTcKEzg2NTYyNzg2NzQ5Nzc5MjUwMDAKEzM3OTQyNjM5MDM3OTMzNTUxMTQKFDEyMDgzMzkzNzEzMDM5OTcyOTYwChM3ODk1MDA5NzIxMzQ5Mzg0MTgzChQxMDc1NDc5ODA2MzkyODM5NTE3NhoVChMyNzUwOTE1Njg1MTAxODU5NDA4WhMyNzUwOTE1Njg1MTAxODU5NDA4arUPEgEwGAAiRBoxAAoqaGhubGpha3p4eXJ5bXZnZGhoVUNaUVB5MGtSTVZrR1NLVkJBcS1vNjNnEgIAEioPwg8PGg8_E1GCBCQBgAQrKosBEAEaeIH2-_v7-wUA9g0FAvkE_wH9CPj9-P79APP7_fwHAQAA9fcD__gAAAACAvn4CAAAAPsLB_oA_gAABgUE-wQAAAAA-P0BAQAAAAYDBPr_AQAA9f32A_YCAAD7APwCAAAAAPkOBPIAAAAA9RD-_gAAAAD78_v5AAAAACAALVmR4js4E0AJSE5QAiqEAhAAGvABf-whAcLh6v_mC-wAABHfAZUUDP81E8gAsP4AAMsW2AD-8v4AugzrAC378f_g8fz__PjO_uLmCAAf4v7__QD7AN_57AAk1fQBNO8IAP4C-P_NIBv-5RIl_wPr3AA6B9D-HvET_C0Z7v_dC9YBD_48AfoBAgA5zBX_-AX1AvEYHwHO3c37_fDvBPLxB_erBAQAD-riAQMuGgEEEAIAEOLq_wgHIPcCH_gBCezoCMIuJQHJ5_4F9gsH9OkMIwP68w_-AQwu-7r1DPwaGA_3HO7fDPsB9fTe5PIK9eoJEfTn9O_X__r02Q_vCgEqBAMP2uv7IAAtVOkYOzgTQAlIYVACKnMQABpgKf4AC9QTw_c4Ffv71vgs4vb_6fAT_v8BBQAaGvf9DhXy1x4E__TvCPS9AAAAEwbXD_cA-VIOCQJB784b3r7aDwx_4h3w0gss693uHvwJEhUkC0EqAKsjwx8nAfQXFfEkIAAtdchKOzgTQAlIb1ACKq8GEAwaoAYAAKDBAABswgAALEIAAHjCAAC4QQAAIMEAALxCAADIQQAAoMEAAEBAAADwQQAA2MEAAJDBAADAwAAAwEEAAKBBAACIwQAACMIAAKhBAAAgwQAA8MEAABBBAABwwQAAEEIAAMjBAAAAwQAAgL8AAIrCAABcQgAAqEEAALjBAADQQQAAnMIAAMjBAACYwgAAAEIAAIC_AADKQgAATMIAADBBAAAwwQAAPEIAAJxCAAAcQgAAkEEAAMDCAAAMQgAABEIAAORCAAAIQgAA8EEAAIBBAADAQQAAMEEAAEBCAADAwAAAXMIAAABBAABgwQAAPEIAACxCAACmwgAAgEAAAJTCAACAPwAAqMEAAKTCAACGwgAALEIAANjBAADYQQAAeEIAAADCAABcQgAAXMIAAJTCAABwwQAAoMAAAIC_AAC4QQAAWMIAAFhCAAAgwQAABEIAACBCAAAYQgAAUEIAALBBAABgQgAAhMIAADTCAACiQgAAgMEAABBBAABAQQAAfMIAAMhBAAAcQgAAlkIAAIZCAAAAQQAADEIAALDBAACQwQAApMIAAADCAACQQQAAwEEAAHDBAAAkQgAAUEIAADBCAABYwgAAEMEAADDBAACAPwAAwEAAAAjCAACgwAAAcMEAAPDBAACYwgAAKMIAAMDAAAA4QgAALMIAACjCAAAwwQAA0MEAAJjBAADYwQAA8MEAACTCAABAQAAAmMIAADhCAAAAQQAA6EEAAIDAAAAcwgAA-EEAAFDBAACoQQAAKMIAACBCAADoQQAA6MEAAARCAACgwQAAgD8AAEDCAAAAwAAAuEEAAADBAACYQQAAlMIAALDBAAB4wgAAKMIAAIpCAABUwgAAAMAAAABCAABQwgAAQMEAAIA_AAAcQgAAlEIAAIC_AACAPwAA8EEAAChCAABYwgAAqMEAAIDAAAAAAAAA-MEAAPDBAAAAQgAA4MAAACDBAABAQAAAeMIAAExCAADYQQAAFMIAAIBAAADgwQAAAAAAADDBAACEwgAAcMEAAMBAAAAQwQAALEIAAMhBAADIQQAAoEAAACzCAACgwSAAOBNACUh1UAEqjwIQABqAAgAAlr4AAFw-AABEPgAAgLsAAAS-AABMPgAAdD4AAA-_AADYvQAAoLwAAOA8AAAMvgAALL4AAKC8AAA8vgAAcL0AAJY-AAC4vQAALD4AAGw-AAB_PwAAED0AAAQ-AACAOwAAyL0AAHA9AACYPQAAJL4AANi9AACIPQAAND4AAJi9AAAcPgAABD4AALg9AADovQAAoDwAAKq-AAB8vgAAVL4AAGy-AAAQvQAAfD4AAES-AACWPgAAQLwAAOg9AACAOwAAFL4AAAS-AAAsPgAA-L0AAIg9AABAPAAAyL0AAMi9AAAzPwAAoLwAAFC9AAAsvgAAUL0AAFA9AADYPQAA2L0gADgTQAlIfFABKo8CEAEagAIAAMg9AACGPgAAiL0AAAe_AACivgAAXD4AADs_AADKPgAAXD4AAIo-AABwPQAABL4AAOA8AAAkvgAA6L0AAIg9AABMvgAACz8AAO6-AAC2PgAA2D0AAJi9AAAMvgAAUL0AAIi9AACYvQAAHL4AABQ-AABkvgAAfL4AAIC7AACIPQAALL4AAES-AAAwvQAATL4AALY-AACAuwAAbL4AAEQ-AAA0PgAA2L0AABA9AAAEvgAAVD4AAJi9AAB_vwAAUD0AAPi9AADYvQAAyL0AABc_AACePgAAQLwAAJI-AAAEPgAALL4AANi9AADYPQAA2D0AAIg9AAAwvQAAQLwAAAQ-IAA4E0AJSHxQATAJOAFKAGAAaAA,\"}","related_url":"http://www.youtube.com/watch?v=EL04PLeAqVM","parent-reqid":"1774973034894207-18247621698377851727-balancer-l7leveler-kubr-yp-sas-220-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":640,"cheight":360,"cratio":1.77777,"dups":["2750915685101859408"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"920358571"},"16882881213470971634":{"videoId":"16882881213470971634","docid":"34-5-8-Z96B55263EE392952","description":"In this math video lesson we Simplify x^-1/4x^4. #minutemath #propertiesofexponents Every Month we have a new Giveaway that is FREE to Enter. See link below for details. You can enter Every...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/4574341/9c231f6f6c3f8e9c861fc8f5fc344542/564x318_1","videoSrc":"https://video-preview.s3.yandex.net/kKrYfwEAAAA.mp4","videoType":"video/mp4"},"target":"_self","position":"7","reqid":"1774973034894207-18247621698377851727-balancer-l7leveler-kubr-yp-sas-220-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DoNz59y9fnr0","linkTemplate":"/video/preview/16882881213470971634?parent-reqid=1774973034894207-18247621698377851727-balancer-l7leveler-kubr-yp-sas-220-BAL&text=SimplifyX&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Simplify x^-1/4x^4","related_orig_text":"SimplifyX","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"SimplifyX\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=oNz59y9fnr0\",\"src\":\"serp\",\"rvb\":\"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_CDw8aDz8TY4IEJAGABCsqiwEQARp4gfL6-wf_AgD5BwsG-Ab9AgYH-AD3__8A-fzyAwUE_gDqAPsL_v8AAPoQBP4GAAAA-wwH-gD-AAAH_wL1BAAAAP3wAgICAAAABf0J_v4BAAD49_f9A_8AAAD_BPr_AAAA-g78-_8AAAD2FQb5AAAAAPvz-_kAAAAAIAAtI3_YOzgTQAlITlACKnMQABpgGQYAFuck3t8oEgzv5eRD_wTw8fXs8_8SLwAAFgf9BhDyzxIC__3h8fi8AAAAFPf6GQgA_lAiDMY--NIs6Nf2_wJ_9xbf9vwN-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-MEAAAAAAACwwQAAAMEAAMDBAACgQAAAAMEAAEDBAABQwgAAMMIAACDBAAA0QgAABMIAAODBAADowQAADMIAAIjBAABQwQAAEMIAAHDBAACQQQAAiMIAADxCAAAYQgAAsEEAACDBAAB4wgAAqMEAADBBAABkQgAAIMIAAABCAAC4QQAAoMEAAIBBAADAQAAAEMEAAFjCAABQQQAAyEEAAKDBAABAQQAAjMIAADDBAABYwgAAaMIAAFBCAAAwwgAAAMEAAOBAAABowgAAiMEAAIBBAAAQQgAAuEIAAGBBAACwQQAAUEEAAIxCAAA4wgAAoMEAADDBAADAwQAAiMEAAJjBAADQQQAAsEEAAIA_AAC4wQAAcMIAAIhBAACIQgAANMIAAKBAAADAQAAAgEAAALDBAAAwwgAAuMEAAOBAAADAQAAASEIAAExCAABwQQAAoMEAADjCAAD4wSAAOBNACUh1UAEqjwIQABqAAgAAMD0AAFQ-AAAwPQAAQDwAABy-AABcPgAATD4AALq-AAAEvgAAoDwAAAy-AACgPAAAbL4AAKC8AACivgAARL4AAIo-AABEvgAABD4AAHQ-AAB_PwAAqD0AABw-AADYPQAAgLsAACS-AABAvAAAgDsAAMi9AABkPgAABD4AADA9AACIvQAAcD0AACQ-AADOvgAAbD4AAGy-AAC2vgAAhr4AAEC8AACAuwAAbD4AAEy-AADoPQAA-L0AAIA7AACYvQAA-L0AAES-AABQPQAAEL0AAOi9AABEvgAAbD4AAIi9AAAXPwAA2L0AADA9AACAuwAAPL4AAMg9AACIPQAAUD0gADgTQAlIfFABKo8CEAEagAIAALg9AAA0PgAARL4AADe_AAAsvgAAuD0AAJ4-AACIPQAAiD0AAJo-AABQvQAAuL0AABA9AACGvgAAEL0AAJi9AACevgAACT8AADy-AADuPgAAcL0AADS-AACAuwAA6L0AAIA7AAAwvQAA2L0AADA9AAD4vQAAPL4AABC9AAAQPQAAyD0AAGy-AAA8vgAAfL4AAEA8AADoPQAAuL0AAJ4-AAD4PQAAyL0AABA9AAAUvgAAQLwAACy-AAB_vwAAML0AAFC9AAAcPgAAML0AAFA9AABEPgAAoDwAANg9AACgPAAA-L0AAFC9AABMvgAAoDwAAFA9AADIPQAAED0AAKg9IAA4E0AJSHxQATAJOAFKAGAAaAA,\"}","related_url":"http://www.youtube.com/watch?v=oNz59y9fnr0","parent-reqid":"1774973034894207-18247621698377851727-balancer-l7leveler-kubr-yp-sas-220-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":640,"cheight":360,"cratio":1.77777,"dups":["16882881213470971634"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false,"censoredShock":false,"isShockDoc":false,"videoContentId":"3480558747"},"15455176976605102863":{"videoId":"15455176976605102863","docid":"34-4-15-Z7B33D02B6989C424","description":"Simplify (x-4)/(3x^2-12x). 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