log((5)/(8))(2x^(2)-x-(3)/(8))geqslant1...

log_((5)/(8))(2x^(2)-x-(3)/(8))geqslant1

log((5)/(8))(2x^(2)-x-(3)/(8))geqslant1
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Solve the following inequality: log((5)/(8))(2x^(2)-x-(3)/(8))>=1
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Find x if it is given by log(8)((8)/(x^(2)))=3(log(8)x)^(2)
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Equation 2log(8)(2x)+log(8)(x^(2)+1-2x)=(4)/(3) has
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If 8^(log(27)3)+27^(log(8)4)=5^(log(x)11), then x is equal to
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The product of roots of the equation (log(8)(8//x^(2)))/((log(8)x)^(2)...
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The solution set of the inequality log(5/8)(2x^(2)-x-3/8) ge1 is-
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if log(3) (x-5) + log(3) (x+2) =log(3)8 then x =
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If log(4) x + log(8)x^(2) + log(16)x^(3) = (23)/(2), then log(x) 8 =
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