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Solve each equation, and write the solutions using \(\pm\) notation.
Match each expression to an equivalent expression.
\(4 \pm 1\)
\(10 \pm \sqrt4\)
\(\text- 6 \pm 11\)
\(4 \pm \sqrt{10}\)
\(\sqrt{16} \pm \sqrt2\)
-17 and 5
\(4 + \sqrt2\) and \(4 - \sqrt2\)
8 and 12
3 and 5
\(4 + \sqrt10\) and \(4 - \sqrt{10}\)
Technology required. For each equation, find the exact solutions by completing the square and the approximate solutions by graphing. Then, verify that the solutions found using the two methods are close.
\(x^2+10x+8=0\)
\(x^2-4x-11=0\)
Which expression in factored form is equivalent to \(30x^2 +31x+5\)?
\((6x+5)(5x+1)\)
\((5x+5)(6x+1)\)
\((10x+5)(3x+1)\)
\((30x+5)(x+1)\)
Two rocks are launched straight up in the air. The height of Rock A is given by the function \(f\), where \(f(t) = 4 + 30t - 16t^2\). The height of Rock B is given by \(g\), where \(g(t) = 5 +20t - 16t^2\). In both functions, \(t\) is time measured in seconds after the rocks are launched, and height is measured in feet above the ground.