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Q) Let 𝑎_1=1,𝑎_2,𝑎_3,𝑎_4,…. be consecutive natural numbers. Then tan^(−1) (1/(1+a_1 a_2 ))+tan

Автор: Shivang Maths Academy JEE

Загружено: 2025-11-29

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Описание: JEE MAINS 2023 ( 30 Jan – Shift 2 ) )
Q) Let 𝑎_1=1,𝑎_2,𝑎_3,𝑎_4,…. be
consecutive natural numbers. Then
tan^(−1) (1/(1+a_1 a_2 ))+tan^(−1) (1/(1+a_2 a_3 ))+…+tan^(−1) (1/(1+a_2021 a_2022 )) is

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Q) The total number of real solutions of the 𝜃=tan^(−1) (2tan𝜃)−1/2 sin^(−1) (6tan𝜃/(9+tan^2 𝜃)) is

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Q) Let 𝑎_1=1,𝑎_2,𝑎_3,𝑎_4,…. be  consecutive natural numbers. Then tan^(−1) (1/(1+a_1 a_2 ))+tan

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