Let α>0,β>0 be such that α3+β2=4 . If the maximum value of the term ....

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Let α, β positive be such that α^3 + β^2 = 4. If the maximum value of the term independent of x in

Let a 0, ẞ 0 be such that a³ + β² = 4. If the maximum value of the term independent of x in the bino

Let α0,β0 be such that α^3〖+β〗^2=4. If the maximum value of the term independent of x in...

\[\lambda \ne 0\] . Let \[\alpha ,\beta \] be \[14{x^2} - 31x + 3\lambda = 0\] and \[\alpha ,\g

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Let A=[■(α&-1@6&β)],α 0, such that det⁡〖(A)=0〗 and α+β=1. If I denotes 2 × 2 identity matrix, then