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Homework 7

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Laura Dragan
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0% found this document useful (0 votes)
38 views11 pages

Homework 7

Uploaded by

Laura Dragan
Copyright
© © All Rights Reserved
We take content rights seriously. If you suspect this is your content, claim it here.
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Homecnrock 7 lona- homogenous 62: The 4box 2, nae 4-0 coc KP: ee Off for “4c oe: car) Zeger ay "44 4 y, 9/7 any = Gx) Case 7: WeBog Bf vee Gtx) (3 @ poynemac The parkaclar 30: Setr)= 4a POG ROM aL lof rbe save ata ase) Aeelace 4-2/0 “JE a2 aer Ae cx % ax. Sote BA -¢ Borg = vry ex3 Je Pt Gxt 0x2 16 x7 R= Or 27x 43sx* =z, Bat 22° r6 Sx Evating cof of egval pooers ¢ x ae (are ésx)-¢0g4 ere 4 35xi)t Ypres 40x 4 sxoi 2r-¥¢ 4¥p-0 65-8 t¥g= = 2410 exp 2x? co y Je xt Sguerat $y * Ip Jb: (At Bx)e™ 2 W- 12 $=0 5-8 0-929 4419 206 complementary eg. axe Case 2: Gtx) 1s of th farm Ce) where CR: cork ch fake 2s a trad cf a function of th sam form fe (4) fe a because +e derrvakves of @ are 4 moleples fe & Gase 3° Cex) 1s ather Coos bx or Csmke Because off the roles for aperenta hing 4he sia aad Cos punch ors oc “sake as a “1al parhtula- sod a function a Ye form: feces fi cas kx + B sin Bx Case v2 Cex) 13 panned of furctions te previous 4ypes Ke rede fe 4vaC 506 fo 2 2. preccac” YL functions of te samc fype Fer (pstarce, 2 sotving fhe $F < wave fg: Le ay/s ty = x cos 3x fo A= (Bx+ B)cos 3x + COx+h) 812 3x lax 5: Gtx) 1s a sun of functions of hese /yocs Ce use be casey varfeek jprrnegole of sperposchon, hich says i jy, 27K Yo. 2 200. of ay." 1 by" ey = Ccx “y “+e “4 oy = Bcx) respectively, L402 gy + (Gog 12 2 S20 Oa ay"r Sy! 10g = Gtx) 4 Gt) Yummacy of vadeterrnined —cochl’: Gex) = | First poy gp Gxt ¢ Oxt Ix... r4 xt Ao ak De ax Ccos kys Coin hx Boos khrt Bio bx Summary of vnade. coc ZL IX) | “po Cx) : at 1 Bex) = 8p Kt ay, X°% | X90 Ay x? +Apy, x 4.. ¢ Alo) 4 @o 2 wx s/h, x? at A)e™ 2. GG CKJE x (An thy, X t.. tfha)e 3 Bene” sin Bx ALM 24 Py, 2%... Boe at ae cos (3x * (By x "+ By, x4. x Qm tx)e~ cas [2x At Bes Bx J n=max Cr, p) Lote: 8 ys the pwltipaaty of 4. feo iL r20 76 a 100 of He Charachkris Ko $gvale on, 2 ree ren i$ a rool of the characteristic epvaleon 3. r= Kt BE Hi gher der Kintar Ce. Table ee 4 _Llang const ) A 2 5x47 Px+8B 3 3x?-2 Bx* +Bxole y x3- KH Bx2t Brin Car € 5 Sia YX Lica ¢vx7 Bsa¢x 6 COS Ox Bcos vx + B sin vx 7 en fer & (9x-2) 6 (Ax + B)e™ g xe (Ax te Ber Ce , oe axe. 70. C0 4X Ae casvx¢ Be™ sia vx YU Sx? 8/10 YX (Ax*¢ Ber) cosvne (Ex Fee G) sing" 3 12, #O°COS YX (Bx + Be * cas var (Cet Oe si ¢x vw fe nbiy es ies 2(, ‘ge 429+ Gp pensoy bye baru ye pen outy0e op yt (49d (Gta zs by % Wp oy 104.7 1Y 47. Wt | pe) 08 ,,219784 1/50, 2 49S. | fo) tm zt A 2294 0,» UW)? /I 0, 22 + 19/503,,,2 P| 2 ow fo why = food by 7 YO ‘tb Jeep Ob 1 Ge eae wf te)2d Used é ie a * goneou fed by ae we 60 Y Udit pve ph r1d 5079 |g of 2 Jf PF 7 his bp deol pJ ase +4/s02/),7 79 U8 % tye s02 7 | 7 wed (ut + “4p U+Y), 2 peor Ge DP Wd 7 2d) © 0=|/ 27 - $y 0 27 oC or | eee 12 tbe | porvoclye EP ya Gyd| yoo! 24¢f¢ Je Aion spores OF sopmgreid cag) by 72.9 Lip /0e “t #7 soprqeu: vayt IX Pro, bic Lac LE using rhe re FBO Of ondetermuncel CocfF: 2 YY. be** | @aplementary fanchow The AUK sod: qe ee Ye comptermentary furckon Js: feck) = fem etx) = 2 Ae etx)? ¥ Ae 2 fe. yhe™ = 8¢**s0 SptX)= Axe *™ Spo'= Ale** rare) So "= fle gyn fe ve 40x BEO 9 x EO = ae '* A=2 Dp (x)= 2X ex 2 Ycx)= cot 4a 4axe™ “2x | get Ge" Ge gt ey tMy = 20°" 4¥K-12 ay r by't cy = Gx) Cc sod: ? JE? * Ip 2 4 GeCX) ay"? by" + cy =O Jecx)= g2- ty 4 ¥ =e Py: 22 Lr2fe"r+7Q¢ fe txa= AB +Cxrh px’: 2ABe "+l Sa Cx)" +B e oy = AB 2 -0C2ABe™ + C)+¥(ABe's Cath) = 20% 4 K-72 per 5 OBe** - Cr tA BE ¢ Ce robe zx = 2¢ 4G K-S2 -2x D> OF 2c" %Cx=¥ XD Cx -¥Cr¢h =-712 9 -¥ + whe 12 » yvb-=-8 > \=-2 Sp Ke X -2 -2x Dy) = ce 4Ge + X-2 xe dD Loe ee" I * Spt ie Iptx)= g*- 720 Py= Zs Yp* ce *rge* Je Ay"t_Bp2 © Se ie 2fy + 8B ‘2. 2ff te > 2A - (By *+ By 40) ~ ac” 3 A- Ayi- By -C = 8¢ - Ay? - By t2A- C= e* wg y"-y" 4 2% 4 fp? fe fp= firg*- yore 2 y= t/ =) Ge +Ge fer hyir By! ely rb = x ’ 23 hy?r 2 By + C te 2 6hy 12 B “a: 6B 2 6 + 6hy +2 B -3 Ay*-2 BurC - ty -GY-b =x a -3 Ay By? =2 2 B= 6 Ay - 2 By- Y= x Ee re “Ay v7) yoy by 6K o ge BN GEN Yer (x)= Axis Bute Ce4d Lp c= 3AxereBX 7O Spe Gy" = 6Axr 2B DEN xt 2B -GAK 42 BxAO)-6CA KH Batt Coy D)= - 6 x24 3x ebx > 6 Ax 2B -3 Ax? eBx-C-6 Ax? - 6Bx'-6Cx- 6h: Fo 644 ax bx > -64+-6 oA -3A -6B=3~ Bes 6A -1B -6C +69 Cx 3 2B -C- s6hze9 > A= 3 2 Sp x7 KF 7 rt -) Gor € 2 Lf -0-6 2423 m~ -2 ex Yy, (WD Get Ge 2, x Zz 3x 2x Dye OOK - Ft! eG I Sy! =2x > vet- x46 Yo C2 Ake Bx?¢ Crt yp = 3Ax*+ 2Bx7C gp": 6Axr 2B » gAre 2B- sC3Axniee BxreCJ= 2x X*LKes 2 6Axs 2 B- (sAx*- 70 Bx -SC= 2K YK re 2 +15 Ax?+ x Ce A- 708) #2 B- FC 20° KR Kh ~j)-3A = -4) A= Zn 6A-70 Bz Ref oe + 6y = - 2 2B-5Cz ove 22 x = 2, 2B x, % v2 = yp 5% x + & x LZ ow od 2 os ees sips OFX 7 - a re4 yh Os Gr G-e* 2,3 ,.% BF . Y= Bx + Fa Bix rOrGe

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