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Sagot :
Let's evaluate the expression step-by-step.
The given expression is:
[tex]\[ \frac{-7}{2 \sqrt[5]{3^2}} \][/tex]
First, evaluate the term inside the root:
[tex]\[ 3^2 = 9 \][/tex]
Now, we need to find the fifth root of 9. Let's denote this as [tex]\(9^{1/5}\)[/tex]. So we have:
[tex]\[ \sqrt[5]{9} = 9^{1/5} \approx 1.5518455739153598 \][/tex]
Next, multiply this result by 2:
[tex]\[ 2 \times 9^{1/5} \approx 2 \times 1.5518455739153598 = 3.1036911478307196 \][/tex]
Now, we divide the numerator by this result:
[tex]\[ \frac{-7}{3.1036911478307196} \approx -2.25537905242039 \][/tex]
So the final answer to the expression is:
[tex]\[ \frac{-7}{2 \sqrt[5]{3^2}} \approx -2.25537905242039 \][/tex]
The given expression is:
[tex]\[ \frac{-7}{2 \sqrt[5]{3^2}} \][/tex]
First, evaluate the term inside the root:
[tex]\[ 3^2 = 9 \][/tex]
Now, we need to find the fifth root of 9. Let's denote this as [tex]\(9^{1/5}\)[/tex]. So we have:
[tex]\[ \sqrt[5]{9} = 9^{1/5} \approx 1.5518455739153598 \][/tex]
Next, multiply this result by 2:
[tex]\[ 2 \times 9^{1/5} \approx 2 \times 1.5518455739153598 = 3.1036911478307196 \][/tex]
Now, we divide the numerator by this result:
[tex]\[ \frac{-7}{3.1036911478307196} \approx -2.25537905242039 \][/tex]
So the final answer to the expression is:
[tex]\[ \frac{-7}{2 \sqrt[5]{3^2}} \approx -2.25537905242039 \][/tex]
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