Let Integral of dx/sq.rt.(e^x-1) from a to log4=pi/6. Then e^a and e^-a are the roots of equation

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Let integration from alpha to log4 dx/sq root over(e^x -1)=pi/6 then e^(alpha)&e^(-alpha) are roots Let integration from alpha to log4 dx/sq root over(e^x -1)=pi/6 then e^(alpha)&e^(-alpha) are roots
Q) Let Integration ∫ 𝛼^(log_𝑒 4)  dx/√(e^x−1)=𝜋/6. Then e^𝛼 and e^(−𝛼) are roots of the equation Q) Let Integration ∫ 𝛼^(log_𝑒 4)  dx/√(e^x−1)=𝜋/6. Then e^𝛼 and e^(−𝛼) are roots of the equation
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Let ∫ dx/√eˣ-1 = π/6. Then e^α and e^-α are the roots of the equation: Let ∫ dx/√eˣ-1 = π/6. Then e^α and e^-α are the roots of the equation:
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