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Solve the inequalities:
log2(x+1) <= 3
-x
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in real numbers?
Yes.
x+1>0 , x>-1 \[\log_2(x+1)\le3 \] \[x+1 \le 2^3\] \[x \le 7\] so \[x \in (-1;7>\] first inequality
First one checks with my answer.
second \[x^2>-x\]and \[x^2<2x+1\] \[x^2+x>0 \] x(x+1)>0 and x^2-2x-1<0 x^2-2x-1=(x+sqrt2-1)(x-sqrt2-1) |dw:1373802205311:dw| |dw:1373802352033:dw| \[x \in ((1-\sqrt2);0)\cup(1;(1+\sqrt2))\]
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