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Question Number 40667 by Tawa1 last updated on 25/Jul/18
find the value  lim_(x→0)  g(x)  must have, if g complies the statement   about limit. Suppose   lim_(x→ −4)   [x lim_(x→0)   g(x)]  =  2
findthevaluelimx0g(x)musthave,ifgcompliesthestatementaboutlimit.Supposelimx4[xlimx0g(x)]=2
Commented by tanmay.chaudhury50@gmail.com last updated on 26/Jul/18
mobile handset does not show a few   portion of problem ...so pls check ...repost the  problem or  check my answer...
mobilehandsetdoesnotshowafewportionofproblemsoplscheckreposttheproblemorcheckmyanswer
Commented by Joel578 last updated on 26/Jul/18
have u tried to scroll sideways?
haveutriedtoscrollsideways?
Answered by tanmay.chaudhury50@gmail.com last updated on 25/Jul/18
let lim_(x→0) g(x) =A  where A is independent of x  lim_(x→−4)  [xlim_(x→0) g(x)] =2  given  lim_(x→−4)  A.x=  2  so −4A=2  A=((−1)/2)   hence lim_(x→0) g(x)=((−1)/2)   pls check...
letlimx0g(x)=AwhereAisindependentofxlimx4[xlimx0g(x)]=2givenlimx4A.x=2so4A=2A=12hencelimx0g(x)=12plscheck
Commented by Tawa1 last updated on 26/Jul/18
God bless you sir.
Godblessyousir.
Commented by tanmay.chaudhury50@gmail.com last updated on 26/Jul/18
thank you,that means i have reached the _   destination...
thankyou,thatmeansihavereachedthedestination

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