1

The prces of Ruwlsion, Ine_ (Xt) and ihe volume stuck (Y) ovcr of cxchange (I1 millions } pcnud 0f (2 dya, thc nurnber o/aharn (in 1C06} of company'$ blocka sn...

Question

The prces of Ruwlsion, Ine_ (Xt) and ihe volume stuck (Y) ovcr of cxchange (I1 millions } pcnud 0f (2 dya, thc nurnber o/aharn (in 1C06} of company'$ blocka snk an M Ncv York Sutt Exchungc (Xa) arc thorkn aelow9S0Mm 11,25 TSKo R4 83 Ou 8,50 8,00 82m 80.0045URMq IaOmFccl Annlysis Toxlpak below,used detcmme he Icast-squars rcFression cquation; The computer owpul 4eadttSUVMARY OUTPUTELLTLAAA _tuetun DeOscunt nnnda 5 Senaaem44odo 0 ood T1oe4aor 79417Aenonaeso Lndelt Anam 4}3EMinaeden ILSDb 0,9

The prces of Ruwlsion, Ine_ (Xt) and ihe volume stuck (Y) ovcr of cxchange (I1 millions } pcnud 0f (2 dya, thc nurnber o/aharn (in 1C06} of company'$ blocka snk an M Ncv York Sutt Exchungc (Xa) arc thorkn aelow 9S0 Mm 11,25 TS Ko R4 83 Ou 8,50 8,00 82m 80.00 45 URMq IaOm Fccl Annlysis Toxlpak below, used detcmme he Icast-squars rcFression cquation; The computer owpul 4eadtt SUVMARY OUTPUT ELLTLAAA _tuetun DeO scunt nnnda 5 Senaaem 4 4odo 0 ood T1oe 4aor 79417 Ae nonaeso Lndelt Anam 4} 3EMinaeden ILSDb 0,9t' 0 010 L neb Aeen Llsa I4J AnTu" that cun be Uscd prexlict the pnec 0fthc stack: shown abave and write an cquation 14. Usc the output 33.575 0,03[x1 0.35912 [S506 0.016x1 1,573X1 -0.125X1 Oox: Y=353-0.5176x1- 438lxi



Answers

The clcctronic configurarions of four clemcnts arc givcn as undcr: (I) $1 \mathrm{~s}^{2} 2 \mathrm{~s}^{2} 2 \mathrm{p}^{5}$ (II) $1 \mathrm{~s}^{2} 2 \mathrm{~s}^{2} 2 \mathrm{p}^{4}$ (III) $1 \mathrm{~s}^{2} 2 \mathrm{~s}^{2} 2 \mathrm{p}^{3}$ (IV) $1 \mathrm{~s}^{2} 2 \mathrm{~s}^{2} 2 \mathrm{p}^{6 \mathrm{i}} 3 \mathrm{~s}^{2} 3 \mathrm{p}^{1}$ Which of rhe following arrangemcnts gives thc corrcct ordcr in rerms of increasing clectroncgariviry of the clcments? (a) $\mathrm{III}<\mathrm{II}<\mathrm{IV}<\mathrm{I}$ (b) $\mathrm{II}>\mathrm{III}>\mathrm{I}>\mathrm{TV}$ (c) $\mathrm{IV}<\mathrm{III}<\Pi<\mathrm{I}$ (d) $I<$ II $<I I I<\Pi V$


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