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Check out the next lesson and practice what you’re learning: https://www.khanacademy.org/math/ap-c... 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Infinity! In this video, we'll dive into: Evaluating limits as x approaches infinity Perfect for calculus students and math enthusiasts! #LimitsAtInfinity #Calculus #Math...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/4237322/22442f932d345326700ff7c0ef4f17f5/564x318_1"},"target":"_self","position":"16","reqid":"1769626103282973-11646247171197895665-balancer-l7leveler-kubr-yp-sas-31-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3D94w8WC2zcIM","linkTemplate":"/video/preview/10134057488196874006?parent-reqid=1769626103282973-11646247171197895665-balancer-l7leveler-kubr-yp-sas-31-BAL&text=Limit+Infinity+Academy&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Limit at Infinity #limits","related_orig_text":"Limit Infinity Academy","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Limit Infinity Academy\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=94w8WC2zcIM\",\"src\":\"serp\",\"rvb\":\"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_AUA-_4C_wME_gH2A_34-f39AO4E_PkFAAAA7gMFCgUAAAD1DgcA-wAAAPkEAQD__wAA_AcBAPAA_wAIAAQE_AAAAAYJAQn-AQAAAwAA_AIAAAAA__T6_wAAAPEEBPz-_wAA9v38CAAAAAAA-vz5AAAAACAALaLU4Ts4E0AJSE5QAipzEAAaYOILADL-BskA8Bzd9fnxE8nFBQDtvQz_6vwA3QnHuuAE0c4UHQAN0RYVtwAAACjy-_vlANxd7evdOw381-G0_xYCfyn1vRfo-NSt2NUkN_RB_wD_7gDQDvYcJwfkEAMpJiAALZHUNTs4E0AJSG9QAiqvBhAMGqAGAABYwgAAyEEAAEhCAABwwgAAuMEAALDBAACQQgAAUMEAABDCAABAwgAAmMEAALBBAAAAwAAAAEIAADBCAADwQQAAWEIAADTCAABAQgAAKMIAAIC_AAAAwgAAcMIAAGRCAADYQQAAQMEAABzCAAAgQQAAYEIAALJCAADgwQAA2MEAABDCAAA8QgAApMIAAIBAAACYQQAAFEIAAATCAABcQgAAkMEAADDBAADgwQAAmMEAAGBBAABQwgAAYMEAAIDAAABUQgAAAEEAAIBBAACYwQAALMIAACDBAADAQAAAwMAAAIzCAAD4QQAAiEEAAKxCAADAwAAAsMEAAETCAAAUwgAAEMEAAKbCAADAwAAArsIAABjCAAAgwQAAyEEAAJBBAADwwQAAMEEAADzCAAAIwgAAqsIAAIC_AAAwQgAAUMEAAITCAAC4QQAA0EEAAEDCAACUQgAAvkIAAPjBAAAAwQAAoEAAAJjBAAA0QgAAAEEAAKDBAACgQAAABEIAAITCAADIQQAAZMIAAIhBAABoQgAADMIAAGRCAAC4QQAAXMIAAHDCAACgQQAAiEEAAIhCAACAwgAAmEIAABBBAAB4QgAAEMEAAKBBAABgQQAAsEIAAMBBAAA0wgAAHMIAAETCAAAAQgAAAMIAANBBAABAQQAAFEIAANjBAAC4wQAAWMIAAAzCAAAAwgAAVMIAABjCAABgQQAAlEIAACBBAADAQAAAqEEAAHBBAADQwQAAUMIAAGRCAAAAQAAAVEIAAATCAADgwAAAAEEAABBBAAB8wgAAwMAAAHBBAADQwQAAoMAAAIC_AACIQQAAQEAAABjCAACIwgAAqEEAAGzCAADYQQAAdMIAADBCAADAQQAALMIAAFRCAAAAwQAAiEEAABRCAAAIQgAAjsIAAIDCAAAAQQAAUEIAAOBAAACQQQAAsEEAAMBAAACwwQAAEEIAAFRCAABYwgAAXMIAAMhBAACgwQAAgEEAADTCAACkwgAANEIAACzCAACAQAAAgEAAAEDBAABwwQAACEIAAMDAAAAAQAAAUMIAAKBBAAA0wgAAFMIgADgTQAlIdVABKo8CEAAagAIAAPg9AADqvgAAND4AAJ6-AABsPgAA1j4AAFw-AAApvwAAPL4AAKi9AABMPgAAfL4AABw-AAC2PgAARL4AALi9AACIPQAABD4AAFw-AAAdPwAAfz8AAGy-AADgPAAAkj4AAOi9AABMvgAAXD4AAOA8AACYvQAACT8AAMo-AACGvgAANL4AADA9AABEPgAAED0AAIg9AACivgAAUb8AAOg9AABEvgAAVL4AABw-AACavgAAgLsAAJi9AAAUPgAAML0AAMg9AABkvgAARL4AAOK-AADGPgAA0j4AAFA9AAD4PQAAZT8AAEw-AAA8vgAAHT8AAEw-AACmPgAAqD0AAJi9IAA4E0AJSHxQASqPAhABGoACAAAQPQAA4LwAAGS-AABFvwAAqL0AAEQ-AAA8PgAABD4AADA9AABUPgAAiD0AAOA8AADIvQAAqD0AAMi9AAAwvQAAgr4AACs_AACGvgAA-j4AAKi9AACCvgAAED0AABy-AABAvAAADL4AAGy-AABQPQAABD4AAOC8AADgPAAAgDsAABC9AADoPQAAgj4AAJ6-AABsPgAA-L0AABS-AABQPQAAfD4AANi9AABMvgAAyL0AAKK-AABAvAAAf78AAGQ-AAC4PQAAgDsAAGS-AABUPgAAyL0AAL4-AACAOwAAHD4AAMi9AAAEvgAAgj4AAJg9AADgPAAANL4AAIC7AACIPSAAOBNACUh8UAEwCTgBSgBgAGgA\"}","related_url":"http://www.youtube.com/watch?v=94w8WC2zcIM","parent-reqid":"1769626103282973-11646247171197895665-balancer-l7leveler-kubr-yp-sas-31-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["10134057488196874006"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false},"1364803777272679424":{"videoId":"1364803777272679424","docid":"34-4-8-Z2D809A35E60703CE","description":"We analyse the limit of (x²+1)/sin(x) at infinity. 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We will discuss about evaluating limits at infinity. We will solve several examples to illustrate them. Happy learning and enjoy watching! #enginerdmath #limitsatinfinity Watch also...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/2394968/98115cd2a88eca817e85cb7baad3dfd5/564x318_1"},"target":"_self","position":"18","reqid":"1769626103282973-11646247171197895665-balancer-l7leveler-kubr-yp-sas-31-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DZIENwD7-IX8","linkTemplate":"/video/preview/242191455204245239?parent-reqid=1769626103282973-11646247171197895665-balancer-l7leveler-kubr-yp-sas-31-BAL&text=Limit+Infinity+Academy&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Limits at Infinity","related_orig_text":"Limit Infinity Academy","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"Limit Infinity Academy\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=ZIENwD7-IX8\",\"src\":\"serp\",\"rvb\":\"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-Qj8BQD7_gL_AwT-AfYD_fj5_f0A8_v9_AcBAADuAwUKBQAAAPcECf3_AAAA-QQBAP__AAD5BwAD_AAAAAsEAAAFAAAABQH9Bv8BAAD_Bfv_A_8AAAYE7vb_AAAA8AgCBv4AAAD1BfYEAAAAAAD6_PkAAAAAIAAtotThOzgTQAlITlACKnMQABpg3RoAPfoEzQPnJtf8DusI6uEGCfTFCgDj8wDdBMvW1wrhyh4X_yLWCAm_AAAAEPgCFtwA0ljr8dwgJg7l67sECwN_Gwq6ENoN4cTu8yQ89Tb7-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_AABAQgAA2MEAACDBAABgQQAAFEIAAPhBAADAwQAAyMEAAAzCAACowSAAOBNACUh1UAEqjwIQABqAAgAAHD4AAKK-AAA8PgAANL4AAPg9AACGPgAAVD4AAD2_AADIvQAADL4AAGw-AACSvgAA4DwAAHw-AADIvQAAJL4AAOg9AAAkPgAA2D0AAPI-AAB_PwAAUL0AAOi9AAA0PgAAoDwAAGS-AACIPQAAEL0AABQ-AAD2PgAApj4AAPi9AAAsvgAAQLwAAOA8AAAkPgAARD4AAHy-AAD-vgAAgLsAABy-AAB0vgAAED0AAAy-AAAsPgAA4LwAALg9AAAQPQAAUL0AACS-AABAPAAAhr4AAGw-AABEPgAAML0AABQ-AABjPwAAEL0AALi9AADaPgAAVD4AAKI-AAAUPgAA-L0gADgTQAlIfFABKo8CEAEagAIAAIg9AAC4vQAABL4AAEG_AACIvQAAFD4AANg9AACIPQAABL4AAFQ-AADgPAAA6L0AAHC9AAAQPQAAML0AAKi9AAAMvgAANT8AABy-AADaPgAAUL0AAAy-AAAQPQAAJL4AAIC7AAB0vgAAJL4AAEA8AAAkPgAAyD0AAJg9AACAOwAAiL0AANg9AACCPgAAfL4AAHw-AADovQAAZL4AAFA9AAAsPgAAML0AAFy-AACAuwAAur4AAPg9AAB_vwAABD4AAEA8AABAvAAALL4AAAQ-AABQvQAAnj4AAEC8AAAEPgAAML0AAOA8AABsPgAAcD0AAIg9AAAwvQAAgLsAADC9IAA4E0AJSHxQATAJOAFKAGAAaAA,\"}","related_url":"http://www.youtube.com/watch?v=ZIENwD7-IX8","parent-reqid":"1769626103282973-11646247171197895665-balancer-l7leveler-kubr-yp-sas-31-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["242191455204245239"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false},"1052593913824911905":{"videoId":"1052593913824911905","docid":"34-2-5-Z9E27AA82D5AE2C6F","description":"Epsilon Definition of a Limit In this video, I illustrate the epsilon-N definition of a limit by doing an example with an infinite limit. 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