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Assignment 1

The document appears to be a collection of mathematical problems and solutions related to probability distributions and statistical calculations. It includes various equations and examples, but the text is largely fragmented and lacks coherent structure. Overall, it seems to focus on solving probability-related questions, but the clarity and organization of the content are significantly compromised.

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jain.garv770
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0% found this document useful (0 votes)
31 views54 pages

Assignment 1

The document appears to be a collection of mathematical problems and solutions related to probability distributions and statistical calculations. It includes various equations and examples, but the text is largely fragmented and lacks coherent structure. Overall, it seems to focus on solving probability-related questions, but the clarity and organization of the content are significantly compromised.

Uploaded by

jain.garv770
Copyright
© © All Rights Reserved
We take content rights seriously. If you suspect this is your content, claim it here.
Available Formats
Download as PDF or read online on Scribd
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Noort = Mohasmmad. : Bai Lg Ansar? Coure- Bie, Matharmatic Semw hy — oth SienoA Prctabilaty cond “Stata tits Aadi gmat = Numuntculs on somdsm Vortobug : —Dote dubmiudovr = 8! 0% Pipl - pen Lain Noarnbin. op bagi = Seat Pewee: rely —~ ~~ the Veoubh ued ma a fiend. Adtnibution. —SolutiOn= 31 3+! = a @) fero2s, fre ors, fier 0:26 fess 0-25. ree luy= — 0.25 £0 whith ie_aaot. 7 thse volt —_ Cwanroot be. ds at fla. = O15 fe 20:29, faz 0-29, an fina > (4) 2 O1St O24T9It 0209, 22) =f —_____t 05 thre _voduer Coun eae. 24 thes vile of a Prob. littribution + — © fers fl sie figs fi 25 | — x ae a ay p “Ug a 7 fence tr. redid “Ca _a20k ence tha —Solsitiona=s.2 @) fo = 222 fer ze), 2, 8. cae X ea bila = 4 Ss bar 0 7s Ps ys toa fos speo Ans thet a} 2 farction Con rot sone od frrb Adinbltion. () frre—y for 2 221,0,2,3,4,5- ma Lo 1 2 3 —~ S — | ou) oO Y30] 30 Y30 | Leo 293-0 a = 2 1 = Gre 4 oo » Aaol Hoente._ the 2 Woltta Cow Avon He povb Mite, oo a a + 5 - 5 © f : fp X20/1 iat mame 8s ee a (2) YS [V5 | Ys] -1 I Ys ee ee : fou 2S 43 : Azo e fone fhe gflazaa dina a4 p> oeaety olanbedinn _ firs 2g fora 4 fyy2 f* fe RGD f* Kee) = = fiepe ek : 7 KOk+ —— Clblddddddl F | F a Spy. + a G = _ ue | meg 22) (ke c(t) (I ti) eCity ‘ = g+fitoe Bt --=- tk fo RCKtD 7 - A . : i _ : = tC Rt) eee Cue Cp me eee __ RCRD £ = _ R ma _ ob PUAN brnA Ls zt Obed i w bid “Homit_. ftom ovine. OA fob olyinbunion - © . = — - Sotution=J4 - — : ao =< fen = Cx fox 2---5 Ca_2} = Z x2! ae 22) (6)=C_ 2) Cet _! 2 fe 1s oe to =f 61 XI (S&H) SF 21 >l-:-2 fo Azar 2 OC + A20% a ho slf{ebo rit aire + 7) o1,4 4 c [sy MI 21 3 yar 4 sr | a a 1 fe Ly Poet rt) 12 24 Jad I oe ee ee fm = (= KRE 1 asO.42e-— 7 ladeep SOutOn = 3-6 - 212 --- - — = '4—a.— pooh clash flagaa ——_____ | - be a oi ee = = Az a Cleaaag = Ae, think. ae 16 valiu of 0 duel thot = fa ton dome ox _frob! olgh - Cn 0 o Solution-23 s ~ % 0 fn eC for BaD} * cS oe ; Lo) 2 2 4 7 v t Ce Cx =) a x - Ge e fi 22 ue | 5 3 _S 7 5 s : — ® fo z= 20 Ye - aaa - eae s —— G ~ _ a eg a | | 4 I |] | i) | 3 9's | | ol a I |] 4 7 | 9 | If fi tr | | lq 3a | 0) | -I]a ry Rey | olle q % | | | so} | py jis 4 | | | | | r i 7 ns) | | | J) RE a ere re i | Ly | Bal || a) |) | | | | | 1 ralP] ea] fee] EF | | | td | Fr} | | SPY SEY EL | 4 fay |] SE) IS | SESE $3 - 7 a) | e tH) | ; | | SS |! cy -| | RL LET TELL ASUS Sp] |S | | PIPPPPIPPPPPPETIITTTS | Phy dd] edeeliedvied Weld eceaddeaes = ea eo lol al eo a Solution — 3:9 _ €eee ~ Ne @) Fiiz02 | wae 0-5, Fl) 20-8 wept ces _ ~S _ — wg fe Fi =)2> | d £ douse 2g bi bution tO + Oo ~~ pve Ow s sp (0) Fuiszo5S Faiz Oo , Fs) = 0-8, Ptaal-o | mg —fbowe__ Fx) 12 prob ola P'buty Ou _frecects Oia - ~ FQ) (Not busy ™O__He7112 gia voluas Com 20 ohes0. oak my tn Bi baa furic sos - —_ _ “Po Fuso Fz = 0°Gl | £(s) 2.68 Ae)2 do “> mote Fis) 2 1-0 ermal F(x) Ss S Cofh = Ys fits Yo, fle) = flea! vax [i fa Te Tio a Clken) V3 We | 4H Ve — | | Solution = 3 (2 —_ oe an Fey 2 \ 44 -l 1am 2 ro : Ss 5 =f ay gL. Seat acer tir 2 ow) 0 “3 2 | 34 pea elosy 2 (43-2) a. Ysa ec en eee a) ay ape alae P9663) = ONG | — Fboe [2 etd gq LC genie for 2a fe ne aie pe ~ : — - aaa! esp 2 Ly? ane aga igh ch _P(y22-2) = p(y 42-2) aa) 2b [least Guna J ® —— Solution ae Fes ff eo (2 - ~ \ ot =z 0 Epos eee ~ Teo . _ 7 : aa) >to : lof 2% 2b omeiff wy 40, Bz da dt _ = 2 : att e* olt S -~e* to o z 4-6 o Tl — [ 1 E 20 C62(I-x) 7 oexel | - fonda af jut =o m2 f™ 62- Cx2da = oF o . . 7 me a = [yo = Peery] fea O_POeL)s pel) = te) epee ze [- a “Ts st ae . ee = B= G+2 - ft. eee} _ —s— 7 —— Solution = 3:52 7 Cy Oe Re} = $e Ad —Leaey — ° ce" - ; For _240 i - ge — ——— — - = { Odx = OF _ -— — _ — a _ — fox 2 SRE _ to ben Fal = —+O+ray® b| ‘i Mu + > 1c i wilt? _ Gelution-S:33 Ca eR eT = =e Smee : ao) Jew @ or to + fax~ 2] c a st 2 Ay gx-2- geet 2 cs Zz . st 2x i 2 2 ot geal = 2 onde — { 2 ne a @flogexcs) = (P" Poadx a comme —_|,., b ofpepe ta o = oe og = log Gain ae F1r-ocx fof 2(-2)— 1 [ruy- 1] 7 2L a Zz 7 28 + Oey = fous) - a2 ae . : . SYO— O22) Je ORG = PCO: 6 aexve2) 1) (CoB 2x e (2) z E(-2) F 6-8) = 0-68-32 - a 7 = |o-26 < (CO -6 cxe)-2) | al] 3) of = Fle 2 z eS Zz = 5 @ 4 (%<5) f fag, — re - —=2 |S i = 3 fi ao oe ff 2s a sey ROT ae o- | cy Sclutiou= 341 a ee 22D xe£0> @elke2) = 2). : eyes (ae © Piex<3) = FG) -En) = 1-4e*- (1=22" = l-ud3-t+2e) zoe! -ye3 PeCEX43) = 2 Pane © POON = 1- pC x45) = 4 FG) os y= ese TY = sel Lie) = be @. ~ Solution= Seye _ fim 2c Fry i An : = zd (t= (anpe*) on = [i= &*- xe*] Dee @ pixe2) =(% 2e% da. clacte* 12 —— To _z-e* [tx] = |-2¢% |ecxe2) = |=-3e © @ p(2--2) = £2) E See | t= P(zz-2) q O Ren) = Pe=2)- ee 9 ( betaunen 224: SE nett) RZ 22-5 7 norcen ene 2al66) =Onacy) © _PC x 2229-05) 2 1--p(xe 229-86] ete ff 00 ala. : - a : 9. 6S = _j{— 6 — [- L idx V2ATTO 7 = = 4 = 2: s = _ 4-o-u4 _ & Us [oss = Pixs 29-36) oe EOE anit ent ee _eoeoe ss fe fea e=33) fees 4 — ps Mote | se = cal bela) a fT te6— 28 = fee = aT = 288 oe i) oO Pex KZ z=.) vs {Fe L_( Be-m2 Jd BS a ee #15 7 2 [foe os Pe = 3x28R IB x fa Bes e]ee] —(- joo +t} | ea “ er] : #3252 plye-1) Boy Bey {P (x2-1) = 325 Boy P(=3 {2 alt _ =1~ [-loooofo~ 1 Ve y 2 L @eors | =mea|eeelooo LJ Foor i : > P[x4 lw) sn © _peexzein) = 1 fon dx a PD —l0000 = 6 3 © fase ze AZ © “Pl 12 € x 215) = FUs)- FD = |} 28-1 + 26 ie gy - ee UL ee gf _ wy zl + 225 1296 ———————— ee

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