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logA(x2+15)>logA(8x)\log_{A}(x^2+15)>\log_{A}(8x)logA(x2+15)>logA(8x) The values of xxx satisfying the above inequality are?
Details & Assumptions :
A=13×Area of triangle whose vertices are roots of z3+iz2+2i=0A=\frac{1}{3} \times \text{Area of triangle whose vertices are roots of } z^3+iz^2+2i=0A=31×Area of triangle whose vertices are roots of z3+iz2+2i=0
i=−1i=\sqrt{-1}i=−1
z∈Cz \in \mathbb{C}z∈C
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