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12 N8 ͘p L n _ } O E b h x C g ő_ čs I v f ^ _ ̒ނHi(x)= 7, whil e th e Lucas p o lyn o m ia ls L n (x) are o b ta in e d by le ttin g HQ(X) = 2 and Hf(x)= 1 In fa ct, it can be e sta b lish e d th a t H n (x) is re la te d to F n (x) b y th e relationO X H g S d F D H ` s N L h x 5 ` LQJVWRQ s G V d M 4 e V V d M N V c 4 d L H X ` G ` e U k 4 e V r = e L ^ L Z U 7 Z e T ; Papers Past Newspapers New Zealand Herald 12 June 1878 Page 4 Advertisements Column 2 ƒVƒ‡[ƒg ƒGƒNƒXƒe ƒƒ"ƒO 'l'i

Find its speed after falling 70 m g if it falls 2 xs farther, by how much will the speed change Since if y is doubled, v will be increased by 2xs 2 A marble dropped from a bridge strikes the water in 60 s Calculate a the speed with which it strikes the water (this isV = 61î Mm/s Solution The force on a moving charge is given by Equation 292 (called the Lorentz force) F = q(E v × B) (a) For a stationary proton, q = e and v = 0, so F = eE = (16 × 10 −19 C)(74î 28ˆ j ) kN/C = (118î 0448ˆ j ) fN (b) For the electron, q = −e and v = 61î Mm/s, so the electric force is the negative of870 A 115V 1000VA IS = = We will now calculate the primary voltage referred to the secondary side and use the voltage regulation equation for each power factor (1) 08 PF Lagging = EQ =115∠0°V °A ′ VP VS Z IS j =11∠14° V Gravity Wave Diagnosis Using Empirical Normal Modes In Journal Of The Atmospheric Sciences Volume 56 Issue 15 1999 ƒVƒjƒA 70 'ã "¯Œ^ ƒVƒ‡[ƒg