{"id":23696,"date":"2022-10-19T06:32:56","date_gmt":"2022-10-18T23:32:56","guid":{"rendered":"https:\/\/pustaka.ut.ac.id\/lib\/?p=23696"},"modified":"2025-07-06T16:45:47","modified_gmt":"2025-07-06T09:45:47","slug":"mata4111-kalkulus-ii-edisi-2","status":"publish","type":"post","link":"https:\/\/pustaka.ut.ac.id\/lib\/mata4111-kalkulus-ii-edisi-2\/","title":{"rendered":"MATA4111 &#8211; Kalkulus II (Edisi 2)"},"content":{"rendered":"<p>[av_layout_row border=&#8221; min_height_percent=&#8221; min_height=&#8217;0&#8242; color=&#8217;main_color&#8217; mobile=&#8217;av-flex-cells&#8217; id=&#8221; av_element_hidden_in_editor=&#8217;0&#8242; mobile_breaking=&#8221; av-desktop-hide=&#8221; av-medium-hide=&#8221; av-small-hide=&#8221; av-mini-hide=&#8221;]<\/p>\n<p>[av_cell_one_fifth vertical_align=&#8217;top&#8217; padding=&#8217;30px&#8217; background_color=&#8221; src=&#8221; background_attachment=&#8217;scroll&#8217; background_position=&#8217;top left&#8217; background_repeat=&#8217;no-repeat&#8217; mobile_display=&#8221;]<\/p>\n<p>[\/av_cell_one_fifth][av_cell_three_fifth vertical_align=&#8217;top&#8217; padding=&#8217;30px&#8217; padding_sync=&#8217;true&#8217; background_color=&#8217;#f4f3f2&#8242; src=&#8221; attachment=&#8221; attachment_size=&#8221; background_attachment=&#8217;scroll&#8217; background_position=&#8217;top left&#8217; background_repeat=&#8217;no-repeat&#8217; mobile_display=&#8221;]<\/p>\n<p>[av_one_fifth first min_height=&#8221; vertical_alignment=&#8221; space=&#8221; custom_margin=&#8221; margin=&#8217;0px&#8217; padding=&#8217;0px&#8217; border=&#8221; border_color=&#8221; radius=&#8217;0px&#8217; background_color=&#8221; src=&#8221; background_position=&#8217;top left&#8217; background_repeat=&#8217;no-repeat&#8217; animation=&#8221; mobile_breaking=&#8221; mobile_display=&#8221;]<\/p>\n<p>[av_image src=&#8217;https:\/\/pustaka.ut.ac.id\/lib\/wp-content\/uploads\/2022\/10\/MATA411102-1-222&#215;300.jpg&#8217; attachment=&#8217;24830&#8242; attachment_size=&#8217;medium&#8217; align=&#8217;center&#8217; styling=&#8221; hover=&#8221; link=&#8217;lightbox&#8217; target=&#8221; caption=&#8221; font_size=&#8221; appearance=&#8221; overlay_opacity=&#8217;0.4&#8242; overlay_color=&#8217;#000000&#8242; overlay_text_color=&#8217;#ffffff&#8217; animation=&#8217;no-animation&#8217; admin_preview_bg=&#8221;][\/av_image]<\/p>\n<p>[av_button label=&#8217;FULLTEXT MATA4111&#8242; link=&#8217;manually,https:\/\/pustaka.ut.ac.id\/reader\/index.php?modul=MATA411102&#8242; link_target=&#8217;_blank&#8217; size=&#8217;small&#8217; position=&#8217;center&#8217; icon_select=&#8217;yes&#8217; icon=&#8217;ue85d&#8217; font=&#8217;entypo-fontello&#8217; color=&#8217;theme-color&#8217; custom_bg=&#8217;#444444&#8242; custom_font=&#8217;#ffffff&#8217; admin_preview_bg=&#8221;]<\/p>\n<p>[av_hr class=&#8217;default&#8217; height=&#8217;50&#8217; shadow=&#8217;no-shadow&#8217; position=&#8217;center&#8217; custom_border=&#8217;av-border-thin&#8217; custom_width=&#8217;50px&#8217; custom_border_color=&#8221; custom_margin_top=&#8217;30px&#8217; custom_margin_bottom=&#8217;30px&#8217; icon_select=&#8217;yes&#8217; custom_icon_color=&#8221; icon=&#8217;ue808&#8242; av-desktop-hide=&#8221; av-medium-hide=&#8221; av-small-hide=&#8221; av-mini-hide=&#8221;]<\/p>\n<p>[av_textblock size=&#8221; font_color=&#8221; color=&#8221; av-medium-font-size=&#8221; av-small-font-size=&#8221; av-mini-font-size=&#8221; admin_preview_bg=&#8221;]<\/p>\n<p style=\"text-align: justify;\"><strong>Untuk menggunakan layanan RBV secara fulltext, Anda gunakan login yang teraktivasi pada UT-Online (http:\/\/elearning.ut.ac.id) dan terdaftar sebagai mahasiswa Universitas Terbuka<\/strong><\/p>\n<p>[\/av_textblock]<\/p>\n<p>[av_button label=&#8217; elearning.ut.ac.id&#8217; link=&#8217;manually,http:\/\/elearning.ut.ac.id&#8217; link_target=&#8221; size=&#8217;small&#8217; position=&#8217;center&#8217; icon_select=&#8217;yes&#8217; icon=&#8217;ue836&#8242; font=&#8217;entypo-fontello&#8217; color=&#8217;theme-color&#8217; custom_bg=&#8217;#444444&#8242; custom_font=&#8217;#ffffff&#8217; admin_preview_bg=&#8221;]<\/p>\n<p>[\/av_one_fifth][av_three_fifth min_height=&#8221; vertical_alignment=&#8221; space=&#8221; custom_margin=&#8221; margin=&#8217;0px&#8217; padding=&#8217;0px&#8217; border=&#8221; border_color=&#8221; radius=&#8217;0px&#8217; background_color=&#8221; src=&#8221; background_position=&#8217;top left&#8217; background_repeat=&#8217;no-repeat&#8217; animation=&#8221; mobile_breaking=&#8221; mobile_display=&#8221;]<\/p>\n<p>[av_heading tag=&#8217;h3&#8242; padding=&#8217;10&#8217; heading=&#8217;MATA4111 &#8211; Kalkulus II (Edisi 2)&#8217; color=&#8221; style=&#8221; custom_font=&#8221; size=&#8221; subheading_active=&#8221; subheading_size=&#8217;15&#8217; custom_class=&#8221; admin_preview_bg=&#8221; av-desktop-hide=&#8221; av-medium-hide=&#8221; av-small-hide=&#8221; av-mini-hide=&#8221; av-medium-font-size-title=&#8221; av-small-font-size-title=&#8221; av-mini-font-size-title=&#8221; av-medium-font-size=&#8221; av-small-font-size=&#8221; av-mini-font-size=&#8221;][\/av_heading]<\/p>\n<p>[av_textblock size=&#8221; font_color=&#8221; color=&#8221; av-medium-font-size=&#8221; av-small-font-size=&#8221; av-mini-font-size=&#8221; admin_preview_bg=&#8221;]<br \/>\n<strong>Hidayat Sardi<\/strong><\/p>\n<ul>\n<li>Edisi 2 \/ 4 SKS \/ 12 Modul<\/li>\n<li>422 Halaman: ilustrasi; 27 cm (A4)<\/li>\n<li>ISBN 9786234802825<\/li>\n<li>Tangerang Selatan: Universitas Terbuka, 2022<\/li>\n<li>Kelas DDC [23] 515<\/li>\n<\/ul>\n<p>[\/av_textblock]<\/p>\n<p>[av_textblock size=&#8221; font_color=&#8221; color=&#8221; av-medium-font-size=&#8221; av-small-font-size=&#8221; av-mini-font-size=&#8221; admin_preview_bg=&#8221;]<\/p>\n<p style=\"text-align: justify;\">Materi BMP MATA4111 Kalkulus II ini adalah lanjutan dari materi BMP MATA411 0 Kalkulus I dan masih merupakan materi dasar dalam matematika. BMP ini membahas tentang integral tak tentu, integral tentu, fungsi transenden, teknik pengintegralan, penggunaan integral, integral tak wajar, barisan dan deret tak hingga termasuk deret Taylor dan deret Maclaurin, serta persamaan diferensial orde satu dan orde dua. Setelah mempelajari BMP ini, pembaca diharapkan dapat menentukan integral, barisan dan deret, serta persamaan diferensial orde satu dan orde dua, serta menggunakan konsep integral dalam menyelesaikan masalah nyata.<\/p>\n<p>[\/av_textblock]<\/p>\n<p>[av_tab_container position=&#8217;top_tab&#8217; boxed=&#8217;border_tabs&#8217; initial=&#8217;1&#8242;]<br \/>\n[av_tab title=&#8217;Tinjauan Mata Kuliah&#8217; icon_select=&#8217;no&#8217; icon=&#8217;ue800&#8242; font=&#8217;entypo-fontello&#8217;]<br \/>\n[pdf-embedder url=&#8221;https:\/\/pustaka.ut.ac.id\/lib\/wp-content\/uploads\/pdfmk\/MATA411102A-TM.pdf&#8221;]<br \/>\n[\/av_tab]<br \/>\n[av_tab title=&#8217;Daftar Isi&#8217; icon_select=&#8217;no&#8217; icon=&#8217;ue800&#8242; font=&#8217;entypo-fontello&#8217;]<br \/>\n[pdf-embedder url=&#8221;https:\/\/pustaka.ut.ac.id\/lib\/wp-content\/uploads\/pdfmk\/MATA411102A-DI.pdf&#8221;]<br \/>\n[\/av_tab]<br \/>\n[av_tab title=&#8217;Katalog Dalam Terbitan&#8217; icon_select=&#8217;no&#8217; 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