9. Bc uc `ujthvn kb ai`tbrhis, ji vbjn`hkik kb rbi``hðc kb uc bczhdi B lub kb 1= κg/dhc piri uci `nc`bctri`hðc kb sustritn kb 0 dD. Ph ji `nc`bctri`hðc kb sustritn bs hguij n supbrhnr i 7 dD, ji vbjn`hkik cn supbri jns ;= κg /dhc. Ij iùikhr uc hcohahknr `ndpbththvn, ji vbjn`hkik kb ji rbi``hðc lub kb 1= κg/dhc piri uci `nc`bctri`hðc `nc`bctr i`hðc kb sustritn kb ? dD. @ij`õjbsb ji Fd, ji \ dix y ji F h piri bstb bczhdi, siahbckn qub ji `nc`bctri`hðc kb hcohahknr iùikhkn bs kb < dD. 1. Jis vbjn`hkikbs hch`hijbs i virhis `nc`bctri`hncbs kb sustritn piri uci rbi``hðc `itijhziki pnr uc bczhdi ohpntèth`n snc5 VPT (dnjbs/j) \ (κdnjbs/dhc) (κdnjbs/dhc) 2x9=-1 =.12 -0
i) a) `) k) b) l)
2x9= =.12 2x9=-; =.12 -2 2x9= =.1= 2x9=- ¾]nr què ji vbjn`hkik hch`hij pbrdicb`b `ncstictb i uci VPT diynr kb 2x9=-; D ¾@uéj bs ji `nc`bctri`hðc kb bczhdi jharb piri uci VPT kb 2x9= -; D> ¾@uéj bs ji Fd kb ji bczhdi> @ij`ujir ji vbjn`hkik hch`hij (\n) piri VPT 4 9x9=- VPT dD κg prnku`tn/o κg prnku`tn/o κg prnku`tn/o (shc hcohahknr) (< dD hcohahknr) 1 908 ?? 0 ; 9= 92
978 190 090 07=
919 9;8 127 090
;.
Oiahècknsb `ncsbguhkn ihsjir kb Pijdncbjji typohdurhud uci bczhdi qub `itijhzi ji rbi``hðc I↑], sb kb`hkhð oi`br uc bstukhn bstru`turij y `hcèth`n kb kh`oi bczhdi5 VIT dD 9,== =,22 =,12 =,1= \ (ddnj ]/dhc) 9,== =,79 =,2= =,;9 \ (ddnj ]/dhc) `nc E =, @ij`uji ji F h. `) @uéj sbrhi bj blb`tn snarb ji \ dix kb ji bczhdi, kb uc iudbctn kb ji `nc`bctri`hðc kb E>
2.
Ji `hcèth`i kb uci bczhdi vhbcb kbtbrdhciki `ndn luc`hðc kb ji `nc`bctri`hðc kb sustritn bc prbsbc`hi y iusbc`hi kbj hcohahknr H. VPT, VPT, Dx9=-2 \ (κdnj/dhc) shc hcohahknr hcohahknr \ (κdnj/dhc) `nc hcohahknr 9=-; D
=.0 9=.; 1.9
i) @ij`ujir ji Fd y ji \dix bc prbsbc`hi y iusbc`hi kb hcohahknr a) Yuè thpn kb hcohahknr bs> @ij`ujir ji F h.
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