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Answer: The...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/4411994/9cdcbae8e0bf2ef9b5136f661422c4b6/564x318_1"},"target":"_self","position":"3","reqid":"1769415199970801-1088430518685689008-balancer-l7leveler-kubr-yp-sas-105-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DBuC9Rx41IGg","linkTemplate":"/video/preview/9648867854788419879?parent-reqid=1769415199970801-1088430518685689008-balancer-l7leveler-kubr-yp-sas-105-BAL&text=tMaths&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"Find the Derivative of ln(cos x) || Differentiate ln(cosx)","related_orig_text":"tMaths","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"tMaths\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=BuC9Rx41IGg\",\"src\":\"serp\",\"rvb\":\"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_CDw8aDz8TS4IEJAGABCsqiwEQARp4gfr__PcB_wD8AAwP-Ar7Ahz2Ev72AgEA__n3_QcE_gDpAwcAAv8AAPMHAgf2AAAAD_v-C_b_AAAQAff8BAAAABQA8wP_AAAADv_sAf8BAAD_8fsBA_8AABAE-PH_AAAA-Qb-9_7_AAD2Cfj1AAAAAPX_-u___wAAIAAtyzPOOzgTQAlITlACKnMQABpgFBUAJSAD9fMDH-gC5-H0FuIDBdjiIwDt5QD3C8X3IOfn0eb9_xrpGfzGAAAAE_gKHv4ACUbj58b0CAr_Gsna_Cx_7gYA8u8G5cveDeQC8_AUEg8KALX-Ew4F7vwgCBgWIAAtEmZnOzgTQAlIb1ACKq8GEAwaoAYAACRCAACCwgAAiEIAAGDCAACQwQAAAEAAAJZCAAAAwAAAFMIAAKBAAAAQQQAANMIAAPjBAAB4wgAAQEAAAPhBAAAAQQAAQEAAABBBAABIwgAAoMAAAIA_AAAQQQAAgMEAAJbCAAAAQgAAoMEAACDCAAAYQgAAIMEAACjCAAAQQgAAqMEAABDCAADYwQAAgMAAAFBBAACIQgAAIEEAAIhBAABAwAAAAEEAAJJCAACAwAAAgMAAAAzCAACQQQAA4EEAALJCAACIQQAAmMEAAODAAADgwAAAAMAAAABBAACAwAAAuMIAAIA_AABAQQAAOEIAAIC_AADQwQAAqMEAAILCAACYwQAA1sIAAABAAAAwwgAAwMAAAMjBAACuQgAAlEIAAJbCAAC0QgAABEIAAFDBAABIwgAA0EEAADBBAACYQQAA0MEAAAhCAABgwQAAmEEAAHBBAABAQQAAUEIAAMBBAAC4QQAATMIAANrCAACsQgAAIMIAACTCAACWQgAAJMIAAADBAAAEQgAAikIAAMBBAAAcwgAA4EAAAIBBAAA8wgAAJMIAAPhBAABwQQAAmkIAAIDAAACgQgAAuEIAAIDAAADQwQAAiEEAAODBAAD4QQAA4MEAAGDBAAAIQgAADMIAAHDBAAC6wgAAAMEAAAzCAACQwQAAMMIAALjCAACYQQAAAMIAAIjBAAAAwgAAyEEAAFDCAACoQQAAcMEAADxCAABgQQAA2MEAAPBBAAB0wgAAuMEAAOhBAACAwAAA0MEAAI5CAADwQQAA-MEAAGxCAABwwQAA8MEAAOBAAAAAQQAAEEIAAETCAAB8QgAAgD8AAKhBAAAQwgAAIMEAAADBAABQwgAAYEEAAFDBAAA8wgAAcMEAAHhCAAAAAAAAmEIAABhCAACAQAAAkEEAAIC_AACIQQAA-MEAAGjCAAAMQgAAiMEAAFjCAACAQAAAkkIAAPjBAACowQAAQMAAABDCAAC4QQAAXMIAAAjCAAC4QQAAFMIAACRCAAAwwQAAkMIAAPhBAAAkQgAAwMEAACxCAAAAwQAAwEAAAADAAABQwiAAOBNACUh1UAEqjwIQABqAAgAAMD0AAHC9AACOPgAAbL4AALa-AACSPgAAEL0AAEG_AAC4vQAAcD0AAFC9AABsvgAAiD0AACQ-AAAUvgAAyL0AAHQ-AACAOwAA4LwAAIo-AAB_PwAAML0AACw-AAAEvgAAiL0AAOC8AAAEvgAADL4AAOC8AAAcPgAALD4AAKg9AADgPAAAdL4AAOK-AAD2vgAAoLwAADC9AAC6vgAANL4AAIg9AAA0vgAAND4AALi9AACAOwAAiD0AANg9AADuvgAALL4AADS-AACKPgAAQLwAAEQ-AAAQvQAAHL4AADA9AABTPwAAuj4AACS-AACuPgAAbD4AAJK-AAC4PQAA4r4gADgTQAlIfFABKo8CEAEagAIAAJK-AACaPgAAVL4AADm_AACavgAA2D0AAA0_AACAOwAAvj4AAHA9AADgPAAA6L0AAAy-AABAvAAAUL0AADA9AACgPAAA0j4AANa-AAC6PgAAgDsAABS-AAAwvQAAuL0AACS-AAC2PgAAcD0AACQ-AAAUvgAAUD0AAAQ-AAAEPgAAE78AAFC9AAAcvgAAyD0AAII-AABEPgAAgr4AAIa-AADoPQAAmD0AAFQ-AAB8PgAA2D0AALg9AAB_vwAAoDwAAFy-AABcPgAAoLwAANo-AABkPgAAbD4AAOg9AAAMPgAAcL0AAHA9AADIPQAAVL4AAFw-AACAOwAATD4AAHC9IAA4E0AJSHxQATAJOAFKAGAAaAA,\"}","related_url":"http://www.youtube.com/watch?v=BuC9Rx41IGg","parent-reqid":"1769415199970801-1088430518685689008-balancer-l7leveler-kubr-yp-sas-105-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["9648867854788419879"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false},"12694664449656513432":{"videoId":"12694664449656513432","docid":"34-4-0-ZC1AD0BCC7E911FC2","description":"Topic: What is the Laplace transform of 2 (two)? Answer: As the Laplace of a constant c is c/s, the Laplace transform of 2 is equal to 2/s. That is, L{2}=2/s. #tmaths #LaplaceTransform #Laplace...","preview":{"posterSrc":"//avatars.mds.yandex.net/get-vthumb/368212/40b89b45f26475a6391450761efd637d/564x318_1"},"target":"_self","position":"5","reqid":"1769415199970801-1088430518685689008-balancer-l7leveler-kubr-yp-sas-105-BAL","summary":{"fullTextUrl":"/int_search_summary?data=http%3A%2F%2Fwww.youtube.com%2Fwatch%3Fv%3DfSiR-xCUWK0","linkTemplate":"/video/preview/12694664449656513432?parent-reqid=1769415199970801-1088430518685689008-balancer-l7leveler-kubr-yp-sas-105-BAL&text=tMaths&t=%%timestamp%%&ask_summarization=1"},"isAdultDoc":false,"relatedParams":{"text":"What is the Laplace Transform of 2? | Laplace of 2 | Find L{2}","related_orig_text":"tMaths","related_porno":false,"related_less_3m_off":true,"client":"d2d","no_cnt":1,"related_src":"serp","related":"{\"porno\":false,\"vfp\":1,\"orig_text\":\"tMaths\",\"url\":\"http:\\/\\/www.youtube.com\\/watch?v=fSiR-xCUWK0\",\"src\":\"serp\",\"rvb\":\"EqoDChI0MzE2NDQ0MDk5MTAxMDM2MzYKFDEwMTcxMzE1NTYxMzY4MjU0NTI2ChQxNTg4MzEwMjk2NzE2MDY2NjQyNgoTOTY0ODg2Nzg1NDc4ODQxOTg3OQoUMTI2OTQ2NjQ0NDk2NTY1MTM0MzIKFDEwODg5NDYxODc4Njk5NzEwMzQxChM3NDcyMDQwNTg3OTkyOTUxMDU0ChM2NjI4MTQ3MjQ0MjU5MjMzNDE0ChQxNDIxMzI4MDcyNTQxMzY0Njg5MAoTODM0NDEzMDcyMTc1MDI0MTE2NwoTMzAxMzc3NjI2MDYzNjA2NDU4MgoTMjQ3OTIzNzA5ODUyMjkwNTgwMwoTMzQ5MTMxMjYzMTQ4MDQzMDEyMQoTNDQyOTI1MjgxMDMyODI0MDgwMgoUMTI2MjAyOTE4ODY5NTU1OTk0OTgKEzkxMzc2NTA1MzI3MjMxOTU5MDQKEzgyMzY1NDM2MDYyMzA0MzU0OTAKEzI5MzQ4NTc1OTg5ODcyMDc5OTIKFDE2MDYzODI4Mzg2NzU1NDMyNDAzChM0NTI2ODYxMTY1OTM0MDI3Mjk1GhYKFDEyNjk0NjY0NDQ5NjU2NTEzNDMyWhQxMjY5NDY2NDQ0OTY1NjUxMzQzMmquDRIBMBgAIkQaMQAKKmhod3pucmxseWJrY2lrZmJoaFVDT01ldWhwTmxQbWxQVUc2eDdZaWQyURICABIqD8IPDxoPPxMjggQkAYAEKyqLARABGniB9wX3_P4CAOsI_gIBAQAACwoHAPcBAQDyAQYJAwL_APkJBg0BAQAAAfz4__8AAAAFCfQN_f0BAAb39Q0CAAAA_fACAgIAAAAL-vcB_wEAAP4BEvYCAAAA_vYADP8AAADw_An8_v8AAPQDCQIAAAAA-AAGBP__AAAgAC1aINg7OBNACUhOUAIqcxAAGmAlCwAmDOqx-_Qn9BP28AAH5iP3ufUFAAzdAPgU7_cdBf7H_AQA_s0O9sAAAAAFGe4qDwAETRHd1SLnIvcRyvPz8n9D7w7_B_0Jv_D38BUQ_fcTCg4A4u8F_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-EEAACBBAAC4wQAA-EEAAJjBAAAEQgAASMIAAEDCIAA4E0AJSHVQASqPAhAAGoACAABQvQAAHL4AAAw-AACYvQAAVL4AAAw-AACSPgAALb8AADS-AABMPgAAoDwAAES-AABMPgAAcD0AAJg9AAAQvQAAdD4AAOA8AABkPgAAwj4AAH8_AABQvQAAQDwAADA9AACyvgAA-L0AAKC8AADgvAAA-L0AAAS-AAAMPgAAUL0AAFy-AAA8vgAA2D0AAFS-AACqPgAA6D0AABS-AAAQvQAAcD0AABQ-AADovQAAmD0AAEC8AACAOwAATD4AAAS-AAB0PgAAjr4AADA9AAAcvgAAfD4AAEQ-AACIPQAADD4AAEM_AAC2vgAA4DwAABA9AAB0vgAAgDsAAHA9AABwvSAAOBNACUh8UAEqjwIQARqAAgAAhr4AAIo-AADYPQAAXb8AACS-AABcvgAAgDsAABA9AACoPQAAtj4AAEQ-AABwvQAAyL0AAN6-AACSvgAA4LwAAPi9AAAtPwAAND4AAAw-AACYPQAA6D0AADw-AACIvQAAur4AABw-AAAcvgAAqj4AACS-AAAcvgAAHD4AAHw-AAAMvgAAQDwAABC9AAAUvgAAMz8AALY-AADivgAA4DwAAPg9AAB0vgAAAb8AAMg9AABkPgAAhj4AAH-_AAAwvQAAFL4AAJI-AABcPgAAmD0AANI-AAAsPgAADD4AABA9AADgvAAAUD0AADQ-AACavgAAqD0AAAw-AAAEvgAAyD0gADgTQAlIfFABMAk4AUoAYABoAA,,\"}","related_url":"http://www.youtube.com/watch?v=fSiR-xCUWK0","parent-reqid":"1769415199970801-1088430518685689008-balancer-l7leveler-kubr-yp-sas-105-BAL","related_vfp":1,"relatedVideo":"yes"},"cwidth":1280,"cheight":720,"cratio":1.77777,"dups":["12694664449656513432"],"episode":0,"season":0,"isEmbedOnly":false,"greenHost":"YouTube","hasTranslation":true,"contentTypeId":null,"censored":false},"10889461878699710341":{"videoId":"10889461878699710341","docid":"34-10-1-Z5C521593C6252AED","description":"Topic: Differentiation of 2x with respect to x. Differentiate 2x. 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this video, we will solve the Homogeneous Differential Equation: y dx = 2(x+y) dy. 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Differentiate e^cosx. 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