Is there any way to solve $${c_1}^x+\sqrt{\frac{\log(x)x}{2}}+3\log(x)x\le c_2,$$
for $x>1$, $0<c_1<1$, and $0<c_2<<1$?
Thanks
Is there any way to solve $${c_1}^x+\sqrt{\frac{\log(x)x}{2}}+3\log(x)x\le c_2,$$
for $x>1$, $0<c_1<1$, and $0<c_2<<1$?
Thanks
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