Solve $$ v^{2}=-25 $$, where $$ v $$ is a real number. Simplify your answer as much as possible

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The equation $$ v^{2}=-25 $$ has no real solutions. Solve the equation $$ v^{2}=-25 $$. Solve the equation(The complex numbers system) by following steps: - step0: Solve using square roots: $$v^{2}=-25$$ - step1: Simplify the expression: $$v=\pm \sqrt{-25}$$ - step2: Simplify the expression: $$v=\pm 5i$$ - step3: Separate into possible cases: $$\begin{align}&v=5i\&v=-5i\end{align}$$ - step4: Rewrite: $$v_{1}=-5i,v_{2}=5i$$ - step5: Remove the complex number(s): $$	extrm{No real solution}$$ The equation $$ v^{2}=-25 $$ has no real solutions.

Solve \( v^{2}=-25 \), where \( v \) is a real number. Simplify your answer as much as possible

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Solve \( v^{2}=-25 \), where \( v \) is a real number. Simplify your answer as much as possible

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