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Solve for ss.\newline(5s3)=2s\sqrt{(-5s - 3)} = \sqrt{-2s}\newlines=s = _____

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Q. Solve for ss.\newline(5s3)=2s\sqrt{(-5s - 3)} = \sqrt{-2s}\newlines=s = _____
  1. Square both sides: Square both sides of the equation to eliminate the square roots.\newline(5s3)2=(2s)2(\sqrt{-5s - 3})^2 = (\sqrt{-2s})^2\newline5s3=2s-5s - 3 = -2s
  2. Move terms containing ss: Move all terms containing ss to one side of the equation.5s+2s=3\,-5s + 2s = 33s=3\,-3s = 3
  3. Divide by 3-3: Divide both sides by extendash33 to solve for ss.\newlines=3(extendash3)s = \frac{3}{( extendash3)}\newlines=extendash1s = extendash1

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