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Solve for b. Express your answer in simplest radical form if necessary. b^(3)=31 Answer: b=

Solve for b b . Express your answer in simplest radical form if necessary.\newlineb3=31 b^{3}=31 \newlineAnswer: b= b=

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Simplify the product of two radical expressions having same variableright chevron icon

Full solution

Q. Solve for b b . Express your answer in simplest radical form if necessary.\newlineb3=31 b^{3}=31 \newlineAnswer: b= b=
  1. Find bb: To find bb, we need to take the cube root of 3131.\newlineb=31(1/3)b = 31^{(1/3)}
  2. Calculate cube root: Now, let's calculate the cube root of 3131.\newlineb≈3.14138b \approx 3.14138 (This is an approximation; we can't simplify 3131 into a perfect cube.)
  3. Leave answer in radical form: Since 3131 is not a perfect cube, we leave the answer in radical form.\newlineb=311/3b = 31^{1/3}

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