Let \{a_n\}_{n=0}^{\infty} be a sequence such that a_0-a_1-0 and a_{n+2}=3 a_{n+1}-2 a_n+1, \forall n \geq 0. Then a_{25} a_{23}-2 a_{25} a_{22}-2 a_{23} a_{24}+4 a_{22} a_{24} is equal to [29-Jul-2022-Shift-2]

Sequences and Series Part 2

Section: Mathematics

Question : 29 of 100

Marks: +1, -0

Let {an}n=0∞ be a sequence such that a0−a1−0 and an+2=3an+1−2an+1,∀n≥0.
Then a25a23−2a25a22−2a23a24+4a22a24 is equal to

[29-Jul-2022-Shift-2]

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