Solve for x. (sqrt(5)x)/(5)=-(57)/(5)

Solve for x: Solve the first equation for x. Given the equation (sqrt(5x))/5 = -57/5, we can start by multiplying both sides by 5 to get rid of the denominator. (sqrt(5x)) = -57Square both sides: Square both sides to eliminate the square root. (sqrt(5x))^2 = (-57)^2 5x = 3249Divide to solve x: Divide both sides by 5 to solve for x. 5x/5 = 3249/5 x = 649.8Check solution: Check the solution with the second equation. The second equation given is x = 3. This is a contradiction to the solution we found (x = 649.8). Therefore, there is a math error in our solution process.

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Solve for $x$ . $\newline$ $\frac{\sqrt{5}x}{5}=-\frac{57}{5}$

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x

\newline

\frac{\sqrt{5}x}{5}=-\frac{57}{5}

Solve for x: Solve the first equation for x. $\newline$ Given the equation $\frac{\sqrt{5x}}{5} = \frac{-57}{5}$ , we can start by multiplying both sides by $5$ to get rid of the denominator. $\newline$ $\sqrt{5x} = -57$
Square both sides: Square both sides to eliminate the square root. $\newline$ $(\sqrt{5x})^2 = (-57)^2$ $\newline$ $5x = 3249$
Divide to solve $x$ : Divide both sides by $5$ to solve for $x$ . $\frac{5x}{5} = \frac{3249}{5}$ $x = 649.8$
Check solution: Check the solution with the second equation. $\newline$ The second equation given is $x = 3$ . This is a contradiction to the solution we found ( $x = 649.8$ ). Therefore, there is a math error in our solution process.