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Question Number 62016 by kiplangatryan89@gmail.com last updated on 14/Jun/19

the 2 and 3 term of GP  is 24  and 12(x+1).If the sum of the   first 3 terms is 76.Find the value  of x

the2and3termofGPis24and12(x+1).Ifthesumofthefirst3termsis76.Findthevalueofx

Commented by Tony Lin last updated on 14/Jun/19

r=((12(x+1))/(24))=((x+1)/2)  S_3 =a_1 +a_2 +a_3 =((48)/(x+1))+24+12(x+1)=76   ⇒((48)/(x+1))+12(x+1)−52=0      ⇒3(x+1)^2 −13(x+1)+12=0  ⇒[(x+1)−3][3(x+1)−4]=0  ⇒x+1=3 or x+1=(4/3)  ⇒x=2 or x=(1/3)

r=12(x+1)24=x+12S3=a1+a2+a3=48x+1+24+12(x+1)=7648x+1+12(x+1)52=03(x+1)213(x+1)+12=0[(x+1)3][3(x+1)4]=0x+1=3orx+1=43x=2orx=13

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