Questions: √3(x+4)/(x^3+5)=

Transcript text: \(\frac{\sqrt[3]{x+4}}{x^{3}+5}=\)

Solution

Solution Steps

To solve the equation \(\frac{\sqrt[3]{x+4}}{x^{3}+5} = 0\), we need to find the value of \(x\) that makes the numerator zero, since a fraction is zero when its numerator is zero and the denominator is not zero. Therefore, we solve \(\sqrt[3]{x+4} = 0\) and ensure that \(x^3 + 5 \neq 0\).

Step 1: Simplify the Expression

The given expression is:

\[ \frac{\sqrt[3]{x+4}}{x^{3}+5} \]

There are no obvious simplifications or factorizations for the numerator \(\sqrt[3]{x+4}\) or the denominator \(x^3 + 5\) that can be performed without additional information or constraints on \(x\). Therefore, the expression is already in its simplest form.

Final Answer

The expression \(\frac{\sqrt[3]{x+4}}{x^{3}+5}\) is already in its simplest form. Thus, the final answer is:

\[ \boxed{\frac{\sqrt[3]{x+4}}{x^{3}+5}} \]

Was this solution helpful?

Unhelpful

Helpful

Questions asked by other users

< Previous Next >