Kn tdapdrnturn md 4 abk abkds md lns omdnk vnrán ránc md >4: n 0:: I. Hnkhuknr kn vnro ron nhoøc md kn dctrbpán pnrn kbs soluodctds prbhds dsb bs6 n) N vbku bkuadc adc hbcstnct nctd, e) n prds rdsoøc hbcstnctd.
n)
e)
0:: 15:. ൜ Ü 85 Ü >.?7< hnk ൜ ab Ü kc ∀ 1 kc 1 4 ?8 abk.k.II >4: 1 5:.044?8 ∀1 kckc 1 4 Ü 45 Ü >.?7< >.?7< hnk hnk ab ൜ abk.k.II Ü kckc0:: 0:: 1 8=.=8 =8 ൜ >4: 18=.
8.
Hnkhuknr dk hnaeob md dctrbpán qud dxpdroad oadctnc >5 abkds md uc lns omdnk, huncmb sd dxpncmdc mdsmd uc vbkuadc md >5: K n 5< bH gnstn uc vbkuadc md 0:: K n kn tdapdrnturn md >5< bH.
∀X 1 cHv kc ]] + cUkc PP =:: I + >5 ab 0:: K hnk ∀X 1 >5 abk abkÜÜ 85 Ü >.?7< Ü kc >.?7< hnk ൜ ab Ü kc abk k Ü >. ?7< ? 7 < ൜ abk.k.II 8:: I abk.k.II >5: K ab ∀X 1 =7.00=0 hnk ൜ I
=. >: abkd abkds s md lns lns om omdn dnkk sd dxpn dxpncm cmdc dc osbt osbtïr ïrao aohn hn adct adctd d gnst gnstn n mupk mupkoh ohnr nr su vb vbku kuad adc c ocoh ocohon onk. k. Hnkhuknr kn ΝX pnrn dk hotnmb prbhdsb.
5 ∀ 1 kc 1 >: >: Ü >.? >.?7< 7< hnk hnk ab ൜ abk.k.II Ü kc 1 >8.: bH y = nta md prdsoøc, sd kkdvnc n kn tdapdrnturn md 5: bH y :,7 nta md prdsoøc. Hnkhuknr ΝX pnrn pnrn dstd dstd prbhdsb.
∀X 1 cHp kc ]] cUkc ZZ 5?8 I 4abkÜ >.?7< hnk ൜ Ü kc :.7nta ∀X 1 44aabkÜ bk Ü 45 Ü >.?7< hnk ൜ ab Ü kc abk.k.II 578 I abk.k.II = nta ab ∀X 1 >0.7458 hnk ൜ I
0.
Tc abk md lns omdnk brolocnkadctd n uc vbkuadc md 7,5> K y >::: I sd mdfn dxpncmor nmoneîtohn y rdvdrsoekdadctd gnstn uc vbkuadc md >0,=5 K. Hnkhuknr kn tdapdrnturn `ocnk, ΝX mdk prbhdsb y dk trnenfb \.
] P ∀X 1 cHv kc ] + cUkc P 05?.?4I +>abkÜ >.?7< hnk ൜ Ü kc >0.=5 K ∀X 1 >ab > abkk Ü 85 Ü >.? Ü kc >.?7< 7< hnk ൜ ab abk.k.II >::: I abk.k.II 7.5> K ab
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