The potential solutions to the radical equation are a = −4 and a = −1.
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Practice question 1
Caleb is solving the following equation for xxx.
x=\sqrt{x+2}+7x=x+2+7x, equals, square root of, x, plus, 2, end square root, plus, 7
His first few steps are given below.
\begin{aligned}x-7&=\sqrt{x+2}\\ \\ (x-7)^2&=(\sqrt{x+2})^2\\ \\ x^2-14x+49&=x+2 \end{aligned}x−7(x−7)2x2−14x+49=x+2=(x+2)2=x+2
YOUR ANSWER IS
Practice question 1
Caleb is solving the following equation for xxx.
x=\sqrt{x+2}+7x=x+2+7x, equals, square root of, x, plus, 2, end square root, plus, 7
His first few steps are given below.
\begin{aligned}x-7&=\sqrt{x+2}\\ \\ (x-7)^2&=(\sqrt{x+2})^2\\ \\ x^2-14x+49&=x+2 \end{aligned}x−7(x−7)2x2−14x+49=x+2=(x+2)2=x+2
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