Let α, β, γ be non zero non coplanar vectors such that γ.β =0 and α+ (γ×β) = γ×α. If angle between α and β lies between (π/4, π/6) then arithmetic mean of maximum and minimum values of |γ|² is

Let α, β, γ be non zero non coplanar vectors such that γ.β =0 and

1.	Let α, β, γ be non zero non coplanar vectors such that γ.β =0 and α+ (γ×β) = γ×α. If angle between α and β lies between (π/4, π/6) then arithmetic mean of maximum and minimum values of \|γ\|² is
Answer» Let α, β, γ be non zero non coplanar vectors such that γ.β =0 and α+ (γ×β) = γ×α. If angle between α and β lies between (π/4, π/6) then arithmetic mean of maximum and minimum values of \|γ\|² is