Assignment 6 Solutions

Assignment 6 Solutions - Assignment#6 DUE DATE This...

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Unformatted text preview: Assignment #6 DUE DATE: This assignment is to be submitted entirely on paper on Friday, April 3rd by 9pm in your TA’s drop box. Hand in one copy per pair. Learnin flb'eativt'e: This aesignm ent advert-z semi: Hi the eeneeplti in Chapter I4. ASSIGNMENT I“ mark; tatal [MUTE tjueetiena te be dene by hand]: 1. Chain Rule — [:1 marks} The iength .1- el" 2: aide era triangle is. increasing al a rale eff! int-'5. the length _|.' ef anether side is. decreasing at a rate {if 3 iIL-"S. and the eenlained angle 15' is. increasing al a rale aft} {:IF radian-'3 1 HM that is the mesa erlhe1ria|15|e changing when .1=4a.J-=5t1. and 5' = 3: HS “r Ma afmin ill" a Inult'I'I-rarialzlltI I'u nctiuns ever a L'IIJEEII and hanntled regien— {6 marks} Find the aheelute maximum and minimum 1.'a]LIe5. ef —.I:'—i" J 2 2 2 -_ fixul'i} = E ' [I + 1}” 1ieverllte dial: Hgiven by}: +J.’ L» 4_ Ab=éioin 2. i033, in=XnJvu9 so Aha-3,9}: J1— )wa M9 Tau AA “BA ck 9_A_ +33— 9 av cum}: Ralf- 6 1r=37f€+23§3€ 36 Jo ixmheifitt +(ixam93ifi 1Q. flaw) = {—XL_11(X1+1‘81) OVEL B ‘- Xl’r'féLt - Mm: UZ.\T\CAL 9mst 0? -@ OVEL [31 _ L_ L {xéx‘m = —-lx ("xi—lam(x1+la‘)+ e x "6 . 1x = 4x 64‘? (Kim; - ‘3 'L £10.11 ’— —2,n3 e,"6 "la (x‘+7_1‘\+€_x '11. Lua 3‘ = ‘1? e: 1— SET ‘Qx ){1 =0 3. $°LVE ’FOL x,na To 621' CLGnLAL Pol-ANS COP.) cusp;le x—_o s) .Q,‘ =3a |3=O=J~€1=o so (053)15 A CJO. 3: (K1*7—\I\\1-\\ , C {Elf—7.) CAMNM" (56 0 AT THE SAME T\‘ME_ \UHEU x10 (50 Q¥=o) x1+Lu87=l :0 (so {we} wE (:ET 2x314. :0 =) ta=il 50 (0:0 ,Con—O ME C(Pfs wHE )d \AT-O C $0 Qy =0) x1+2\%1——\ =0 (30 6x10) —t\ we GET x1—\—_Q =3 X- 50 C—k,o) )(lp) Ara); c.\°.'s. NOTE: ALL CY. ALE m 5 (max xH-a‘éq FoL ALL ‘5 FONTS). - COHSl-BER. {(2%) on Mummy 0-F 53 ,La. WHEN x+vr=L+¢=> 3=Lhc THEM QQchACx): e-‘fC 3w?) & 2C6 [—2ij F U .2. Q is A Fwa‘chaQ o? x am»: on THE mummy {ma cziTKCAL MUMEEILS oc <2) on L—LL’) m: ~2xe’” =0 - x=0 em. o pow coHWAfl-E 1H2 VALUES Gamma: (93mm) To GET _—& N56. MAX. Va Qe‘\ , Aflafi. mm B O - ...
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This note was uploaded on 10/02/2011 for the course MATH 1010 taught by Professor Mihai during the Spring '08 term at UOIT.

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Assignment 6 Solutions - Assignment#6 DUE DATE This...

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