Let, \alpha, \beta be the distinct roots of the equation {\x}^2- ( {\t}^2-5 {\t}+6) {\x}+1=0, {\t} \in {\R} and {\a}_{ {\n}}=\alpha^{ {\n}}+\beta^{ {\n}}. Then the minimum value of {a_{2023}+a_{2025}}/{a_{2024}} is [6 Apr 2024 Shift 1]

Quadratic Equation and Inequalities Part 2

Section: Mathematics

Question : 34 of 93

Marks: +1, -0

Let, α,β be the distinct roots of the equation x2−(t2−5t+6)x+1=0,t∈R and an=αn+βn. Then the minimum value of ‌

a2023+a2025

a2024

[6 Apr 2024 Shift 1]

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