Derivatives - 4d;r°“’rite 1‘00 W” f‘(x = 4L...

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Unformatted text preview: 4d; ;r°“’rite 1‘00 W” f‘(x) = \\ ' 4L :- rewrjte RX) . f TX) : \ 4% Z I ; III. Quotients. Use Quotient Rule if necessary. If not, rewrite. Find f ‘(X) and then simplify. 16—1 1. f x = ; uotient Rule? M15 If no, rewritef (> H 2 Q +_ (x) f“ (X) = simplified, f ‘(x) = {M22 315 . 2. f : ; tient Rule? ‘3‘ If no, rewrit f x (x) 2m Quo 4.; e <) f ‘ (x) = simplified, f‘(x) = " x2 -1 3. f x = ; uotient Rule? ‘3‘: If no, rewrite f X ( ) 3x Q j_w Q ( ) e "L 2‘ ’3. m . )5 r" _ 2A ‘“ \ f‘ (x) t “ILQZ-‘V/E} simplified, f ‘(x) = /' 2 f/ gQuotient Rule? No Ifno, rewrite f(x) W * ‘f xz—l 4.f(X)= f‘(X)= EX I , simplified, Hie): ’2’ X 4x + 1 ' Quotient Rule? If no, rewrite f(x) 5. f(x)= xzis , m .r' ' \ G x72 203 — 6AZ+Z>< f‘ (x)= @Cx‘ré) — Hxflyéfl " z QQJSN‘L- - a"Z—X —‘ ZS — H x1 4.x 10 ‘w simplified, f ‘(x) z @511 _ 4 5 3x + J; ; Quotien‘ Rule? no, rewrite / 6. f(x) = x Q \/ r: , I.“ I ‘i’ "A f‘ (x)= ‘5+%x£7” (>0 “E'Exifia 'i (7 simplified, f ‘(x) = IV. Trig - Find f “(XL then simplify. 1.f(x)=x-r4sinx+2cosx;f‘(x)= . {7‘ {-11.4’2“ V ~, 2.f(x)=smxcosx; f‘(x)= 99%“ “"“gflé simplified, f ‘(x) = 3.f(x)=secxtanx; f‘ (X): simplified, f ‘(x) = / 7 SC 4. f(x)= “2:” ; f‘(x)= simplified, f ‘(x) = 5.f(x)= Sm"; f‘ (x): x \ simplified, f ‘(x) = ...
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