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Simplify:

(-s^(3))^(3)
Answer:

Simplify:\newline(s3)3 \left(-s^{3}\right)^{3} \newlineAnswer:

Full solution

Q. Simplify:\newline(s3)3 \left(-s^{3}\right)^{3} \newlineAnswer:
  1. Identify base and exponent: Identify the base and the exponent in (s3)3(-s^{3})^{3}.\newlineIn (s3)3(-s^{3})^{3},\newlineBase: s3-s^{3}\newlineExponent: 33
  2. Apply power of power rule: Apply the power of a power rule which states that (am)n=amn(a^m)^n = a^{m*n}.\newline(-s^{3})^{3} = (-1)^3 \times (s^3)^3\(\newline= -1 \times s^{3*3}\newline= -1 \times s^9\)
  3. Simplify expression: Simplify the expression.\newline1×s9=s9-1 \times s^9 = -s^9

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