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MSBTE BMS (M1) 311302 K-Sum 2026r𝑸𝟐. 𝒂) 𝒊𝒇 {𝟓[■8(𝟏&𝟎@𝟎&𝟏@𝟏&𝟏)]−𝟑[■8(𝟏&𝟐@−𝟐&𝟑@𝟑&𝟏)]}[■8(𝟐@𝟏)]=

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MSBTE BMS (M1) 311302 K -Sum 2026Q 3 b) Prove tha〖𝒕𝒂𝒏〗^(−𝟏)⁡(𝟏)+〖𝒕𝒂𝒏〗^(−𝟏)⁡(𝟐)+〖 𝒕𝒂𝒏〗^(−𝟏)⁡〖(𝟑)=〗 𝝅

MSBTE BMS (M1) 311302 K -Sum 2025 Q5. b) ii) 𝑷𝒓𝒐𝒗𝒆 𝒕𝒉𝒂𝒕 tan^(−𝟏)⁡𝟏+tan^(−𝟏)⁡𝟐+tan^(−𝟏)⁡𝟑=𝝅

MSBTE BMS 311302 K -Sum 2025 𝑸𝟐𝒃)𝑭𝒊𝒏𝒅 𝒙,𝒚,𝒛{𝟒[■8(𝟏&𝟐&𝟎@𝟐&−𝟏&𝟑)]−𝟐[■8(𝟏&𝟑&−𝟏@𝟐&−𝟑&𝟒)]}[■8(𝟐@𝟎@−𝟏)]=

MSBTE BMS (M1) 311302 K -Sum 2025 Q3 b) Prove〖𝒄𝒐𝒔〗^(−𝟏)⁡(𝟒/𝟓)+〖𝒕𝒂𝒏〗^(−𝟏)⁡(𝟏𝟐/𝟏𝟑)=〖 𝒄𝒐𝒔〗^(−𝟏)⁡(𝟑𝟑/𝟔𝟓)