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Derivative of Standard Functions

if alpha and ...

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if alpha and beta are the roots of the equation e^2 . x^ lnx with alpha>beta such that alpha6m = beta^n is true where m and n are coprime to each other then value of m*n is

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β

are the roots of the equation

x^{2} - 2 x + 4 = 0

α^{n} + β^{n} = 2^{k} cos \frac{n π}{3}

, then value of

k

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u^{2} - 2 u + 2 = 0

cot θ = x + 1

[(x + α)^{n} - (x + β)^{m}] / [α - β]

α

β

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(l - m) x^{2} + (m - n) x + (n - l) = 0

and 2l =m+n, then what is the relation between

α

β

α

β

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, then which of the following is true?

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