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'kSf{kd ekiu rFkk ewY;kadu




                    uksV
                                                            σ = σ   (1 −  r u )
                                                                 x
                                                             e
                                  tcfd                      s = izekf.kd ekiu =kqfV gksrh gS = SE M
                                                             e
                                                           SE M  = σ   (1 −  r u )
                                                                 x
                                  mijksDr ewyHkwr fo'oluh;rk dh ifjHkk"kk osQ vkèkkj ij pj =kqfV vFkok ekiu osQ izkekf.kd =kqfV dh x.kuk dk
                                  lw=k fodflr fd;k x;k gSA =kqfV pj dks gh ekiu dh =kqfV (Error of measurement) dgk tkrk gSA bl =kqfV dh
                                  igpku nks ?kVdksa ls dh tkrh gSA izFkeμiwjd =kqfV (Compensating error) rFkk f}rh;μO;fDrfu"B =kqfV
                                  (Baised error)A
                                  Lo&ewY;kadu  (Self Assessment)

                                  1- fuEufyf[kr dFkuksa esa ls ^lR;* vFkok ^vlR;* fyf[k, (State whether the following statements
                                  are 'True' or 'False')μ
                                    1. fo'oluh;rk ls pj =kqfV dk cksèk gksrk gSA

                                    2. lkaf[;dh esa fo'oluh;rk Lo lg&lEcUèk gksrk gSA
                                    3. fo'oluh;rk ijh{k.k dk lkekU;hÑr xq.k gksrk gSA
                                    4. izkIrkadksa esa okLrfod vad rFkk =kqfV lfEefyr gksrs gSaA
                                    5. fo'oluh;rk lkèkkj.kr% pkj izdkj dh gksrh gSA
                                    6. fo'oluh;rk rFkk oSèkrk esa lEcUèk gksrk gSA

                                  7-2 fo'oluh;rk osQ izdkj vFkok fo'oluh;rk dh fofèk;k¡ (Types of Reliability

                                       or Methods of Computing Reliability)

                                  fo'oluh;rk osQ izdkj rFkk fo'oluh;rk dh x.kuk djus dh fofèk ,d gh gksrh gSA tcfd oSfèkrk osQ izdkj vkSj
                                  mldh fofèk;k¡ vyx gksrh gSA
                                  fo'oluh;rk dh x.kuk djus osQ fy, euksoSKkfudksa us dbZ fofèk;ksa dk fodkl fd;k gSA fdlh ijh{k.k dh
                                  fo'oluh;rk dh x.kuk djus dh izeq[k leL;k ;g gS fd okLrfod vadksa dh pfjrk dk vuqeku 'kq¼ :i esa oSQls
                                  fd;k tk; vFkok =kqfV vad pfjrk dk vuqeku 'kq¼ :i esa dj fy;k tk;s rks okLrfod vad pfjrk fudky ldrs
                                  gSaA fo'oluh;rk xq.kd okLrfod vad pfjrk dk va'k gksrk gSa izkIrkad pfjrk miyCèk gksrh gSA euksoSKkfudksa us
                                  bu fofHkUu fofèk;ksa }kjk ;gh vuqeku yxkus dk iz;kl fd;k gS fd izkIrkad pfjrk esa okLrfod vad pfjrk fdruh
                                  gks ldrh gSA tSlsμ
                                                         izkIrkad = okLrfod vad pfjrk + =kqfV pfjrk

                                                                 okLrfod vdapfjrk
                                                fo'oluh;rk xq.kd =
                                                                   ikz Irkad pfjrk
                                                                 ikz Irkdapfjrk  − =kqfV vd
                                                                                  a
                                                fo'oluh;rk xq.kd =
                                                                      ikz Irkdapfjrk
                                                                  2
                                                                 σ− σ 2   σ 2
                                                                                     2
                                                            r =   x   1  =  e  ,    σ  = r  σ 2 x
                                                                                     e
                                                             u
                                                                                        u
                                                                   σ  2 x  σ  2 x
                                                                                     2
                                                                     2
                                                                                         2
                                                             2
                                                                 2
                                                            (σ = σ  + σ ),          σ  = σ  – σ 2 1
                                                                                     e
                                                                                         x
                                                             x
                                                                 1
                                                                     e
                                  fo'oluh;rk dh x.kuk esa okLrfod vad pfjrk vFkok =kqfV pfjrk dk vuqeku yxkus dk iz;kl fd;k tkrk gSA
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