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solve 49b^2-4=0
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49b^2-4=0 (7b-2)(7b+2)=0 7b-2=0 or 7b+2=0 7b=2 or 7b=-2 b=2/7 or b=-2/7
\[b = \pm \sqrt{\frac{4}{49}}\rightarrow2/7\]
\[b = \pm \sqrt{\frac{4}{49}}\rightarrow \pm \frac{2}{7}\]
\[49b^2-4\] \[a^2-b^2=(a+b)(a-b)\] \[(7b)^2-(2)^2=(7b+2)(7b-2)\] \[(7b+2)(7b-2)=0\] either 7b+2=0 or 7b-2=0 \[7b+2=0\] \[b=\frac{-2}{7}\] \[7b-2=0\] \[7b=2\] \[b=\frac{2}7\] \[b=\pm{\frac{2}7}\]
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