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JS-If-lim-x-a-x-2-2-ax-3a-2-x-a-P-with-a-gt-0-then-the-value-of-lim-x-a-2x-2-ax-a-2-x-a-is-a-3P-4-a-b-3P-8-a-c-8




Question Number 110086 by john santu last updated on 27/Aug/20
  ((♠JS♠)/(★■.★))  If lim_(x→a) ((x^2 +2∣ax∣−3a^2 )/( (√x)−(√a) )) = P , with a>0  then the value of lim_(x→a) ((2x^2 −∣ax∣−a^2 )/(x−a)) is  ___   (a) ((3P)/(4(√a)))      (b) ((3P)/(8(√a)))     (c) ((8P)/(3(√a)))    (d) ((4P)/(3(√a) ))    (e) ((3P)/(8a))
JS◼.Iflimxax2+2ax3a2xa=P,witha>0thenthevalueoflimxa2x2axa2xais___(a)3P4a(b)3P8a(c)8P3a(d)4P3a(e)3P8a
Answered by bemath last updated on 27/Aug/20
Commented by john santu last updated on 27/Aug/20
great..
great..

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