4^(×)+4^(×+1)+3=0
Simplify
"4^{\\left(x\\right)}+4^{\\left(x+1\\right)}+3=0\\\\\n4^{\\left(x+1\\right)+x}+3=0\\\\\n4^{2x+1}=-3\\\\\n4^{2x}=-\\frac{3}{4}\\\\\na^{f\\left(x\\right)}\\mathrm{\\:cannot\\:be\\:zero\\:or\\:negative\\:for\\:}x\\in \\mathbb{R}\\\\\n\\mathrm{No\\:Solution\\:for}\\:x\\in \\mathbb{R}"
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