of Review section 3 ˋ ˋ - 3 0 . Devivatives (d) ' lxn ) of Basic Enctims = (d) ' = ' @S ' (Siuxj = X ) = cotxi (Secx ' (ix) ( Se ix) ( lnlxl ) = @s " ) ' ' = g = X ) = ' x ) ' = ' = (C) (taux ) = ' = ' ' = ' = (cscx ) = (taix ) ( 109 ' = ' a X ) = Basic Diffeventid l.la fx ) ) 2 3 4 5 . ( ' fcx) ± g = ' IX) ) ( fcx ) g … ) . . . . ( ( 我) g … ' g ' ) = ' ) = = ' = Rules ǎfcgcx The Chaiu Rule 1 2 ǎfcax . 3 4 ⻮ . . [ (f… = " ) ǎlhfcxi d . d 5、 ) x ] = ) ( lnlfcx ) 1 = ) = ddxflgl.hn/)))= ) ) = Ex Computeǎ xtxt.xEX.com : pute ⻮ (4 3 " ) 、 Ex : Ex : Comput Compute lnllogzllogxt ǎtaicx 3 ) 。 1) ) Implicit Exi Diffeveutiatiou Logavithmic Exi Compute Differeutiatim ǎ lhx ) "" for X > 1 , Exi Special Limits lim x→ Ex : o limosx Sinx X l.im x→ o X→ " 1 - ⼼ ) WSX o lim -1 X ) X - Ex : lim xsi cosx X o Sin ( X X 2 -1 2 - 1 tx -2 ) e = lim Cltxi xsoe-li.nl 1 ⼗点 X-e-liw.CI Exi i ixse-l.im ( n ) 的 - ⼗ 1⼗ 六 六 ) "