a)
[tex]x-1\geq 0 \wedge x^2+9\not=0\\x\geq 1 \wedge x^2\not =-9\\x\geq 1\wedge x\in\mathbb{R}\\x\in\langle1,\infty)[/tex]
b)
[tex]\sqrt{x+3}\not =0 \wedge x+3\geq0\\x+3\not=0 \wedge x\geq-3\\x\not=-3 \wedge x\geq-3\\x\in(-3,\infty)[/tex]
c)
[tex]x+1\geq0 \wedge \sqrt{5-x}\not=0 \wedge 5-x\geq0\\x\geq -1 \wedge 5-x\not=0 \wedge x\leq 5\\x\geq -1 \wedge x\not =5 \wedge x\leq 5\\x\in\langle-1,5)[/tex]
d)
[tex]2-x\geq 0 \wedge \sqrt{x+4}\not=0 \wedge x+4\geq0\\x\leq 2 \wedge x+4\not=0 \wedge x\geq-4\\x\leq 2 \wedge x\not=-4 \wedge x\geq-4\\x\in(-4,2\rangle[/tex]
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a)
[tex]x-1\geq 0 \wedge x^2+9\not=0\\x\geq 1 \wedge x^2\not =-9\\x\geq 1\wedge x\in\mathbb{R}\\x\in\langle1,\infty)[/tex]
b)
[tex]\sqrt{x+3}\not =0 \wedge x+3\geq0\\x+3\not=0 \wedge x\geq-3\\x\not=-3 \wedge x\geq-3\\x\in(-3,\infty)[/tex]
c)
[tex]x+1\geq0 \wedge \sqrt{5-x}\not=0 \wedge 5-x\geq0\\x\geq -1 \wedge 5-x\not=0 \wedge x\leq 5\\x\geq -1 \wedge x\not =5 \wedge x\leq 5\\x\in\langle-1,5)[/tex]
d)
[tex]2-x\geq 0 \wedge \sqrt{x+4}\not=0 \wedge x+4\geq0\\x\leq 2 \wedge x+4\not=0 \wedge x\geq-4\\x\leq 2 \wedge x\not=-4 \wedge x\geq-4\\x\in(-4,2\rangle[/tex]