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Determine k so that k^2+4k+8, 2k^2+3k+6, 3k^2+4k+4 are three consecutive terms of an A.P.
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Class X Arithmetic Progressions
Chapter – 5
Q265: Determine k so that k^2+4k+8, 2k^2+3k+6, 3k^2+4k+4 are three consecutive terms of an A.P.
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Chapter – 5
Q265: Determine k so that k^2+4k+8, 2k^2+3k+6, 3k^2+4k+4 are three consecutive terms of an A.P.
Previous Videos related to this chapter are mentioned in the below link:
#CBSE #ICSE #Boards #8th #9th #10th #Foundation #Competition #IIT #JEE #Advanced #Mains #NTSE #Olympiads #Exams #Examination #Achiever #Topper #Zenith #ZenithInstituteOfMathematics #InderSir #Ludhiana #ModelGram #BestMathsCoaching #BestTutorials #BestTuition #BestInLudhiana #MathTricks #VIII #IX #X #XI #XII #Important #Excellent #Question #Mensuration #SurfaceAreas&Volumes #Area #Volume #CSA #TSA #Circles #Tangents #Chord #SemiCircle #Radius #Theorems #QuadraticEquations #ArithmeticProgression #GeneralTerm #Sequence #Series #Sumofnterms
#cbse #icse #boards #8th #9th #10th #foundation #competition #iit #jee #advanced #mains #ntse #olympiads #exams #examination #achiever #topper #zenith #zenithinstituteofmathematics #indersir #ludhiana #modelgram #bestmathscoaching #besttutorials #besttuition #bestinludhiana #mathtricks #viii #ix #x #xi #xii #important #excellent #question #mensuration #surfaceareas&volumes #area #volume #csa #tsa #circles #tangents #chord #semicircle #radius #theorems #quadraticequations #arithmeticprogression #generalterm #sequence #series #sumofnterms