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7 I CMIS I 1 I 2 I 3 I 4 S VSS S UL S SI SIGL LH JU IM H SUH ~ 5m 10sec ~ 4m 40sec ~ 5m 20sec ~ 6m 0sec JU IM H H ~ 4m 55sec ~ 4m 20sec ~ 5m 0sec ~ 3m 50sec UL SUVIC esobe oo Good Good CSSIGS ow voume usgzed ow voume usgzed Hghwy 97 & ow vo usgzed Hghwy 97 & ow/modete vo usgzed VIML IMCS ew bdge coss M Ceek ew bdge coss m ceek ew bdge coss m ceek Lest - uses exstg m ceek bdge VHICL L IMC oe oe ~ 10sec ~ 4sec CSUCI CMLXI Modete Sgfct Low Low MIC CSS Modete Hgh Low Low CSUCI CSS ~ $6 Mo ~ $8.2 Mo ~ $2.1 Mo ~ $2.4 Mo Houghto od ctve spotto Codo Coecto
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CBSE , ˆj. cos CBSE_2015_SET-1. SECTION A 1. Given that a 2iˆ ˆj. We need to find. 3. Consider the vector equation of the plane.
CBSE CBSE SET- SECTION. Gv tht d W d to fd 7 7 Hc, 7 7 7. Lt,. W ow tht.. Thus,. Cosd th vcto quto of th pl.. z. - + z = - + z = Thus th Cts quto of th pl s - + z = Lt d th dstc tw th pot,, - to th pl.
XII. Addition of many identical spins
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Minimizing spherical aberrations Exploiting the existence of conjugate points in spherical lenses
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BSE SMLE ER SOLUTONS LSS-X MTHS SET- BSE SETON Gv tht d W d to fd 7 7 Hc, 7 7 7 Lt, W ow tht Thus, osd th vcto quto of th pl z - + z = - + z = Thus th ts quto of th pl s - + z = Lt d th dstc tw th pot,,
such that for 1 From the definition of the k-fibonacci numbers, the firsts of them are presented in Table 1. Table 1: First k-fibonacci numbers F 1
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BINOMIAL THEOREM hapte 8 8. Oveview: 8.. A epessio cosistig of two tems, coected by + o sig is called a biomial epessio. Fo eample, + a, y,,7 4 5y, etc., ae all biomial epessios. 8.. Biomial theoem If
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8. Oveview: 8.. A epessio cosistig of two tems, coected by + o sig is called a biomial epessio. Fo eample, + a, y,,7 4, etc., ae all biomial 5y epessios. 8.. Biomial theoem BINOMIAL THEOREM If a ad b ae
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