JEE MAINS 2025 | SEQUENCE AND SERIES SOLUTION | Let be a sequence such that a0​=0,a1​=1​/2..

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Let {an}∞n= 0 be a sequence such that a0=a1=0 and a_(n+2)=2a_(n+1)−a_n+1 for all n⩾0. Then, Let {an}∞n= 0 be a sequence such that a0=a1=0 and a_(n+2)=2a_(n+1)−a_n+1 for all n⩾0. Then,
let {an } be a sequence such that a1=1,a2=1 and a(n+2)=2a(n+1)+a(n) for all n greater than 1.Then let {an } be a sequence such that a1=1,a2=1 and a(n+2)=2a(n+1)+a(n) for all n greater than 1.Then
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This chapter closes now, for the next one to begin. 🥂✨.#iitbombay #convocation This chapter closes now, for the next one to begin. 🥂✨.#iitbombay #convocation
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