Question

what is this simplified x/x /34

Answer 1

so is 1 over 4 sqrt x right

Answer 2

To simplify the expression \(\frac{x/x}{34}\), we can start by simplifying the numerator \(\frac{x}{x}\).

Assuming \(x \neq 0\):

\[
\frac{x}{x} = 1
\]

So, the expression becomes:

\[
\frac{1}{34}
\]

Thus, the simplified form of \(\frac{x/x}{34}\) is:

\[
\frac{1}{34}
\]

Answer 3

To clarify your question, it seems you are asking if the simplified expression of \(\frac{x/x}{34}\) is equivalent to \(\frac{1}{4\sqrt{x}}\).

From our previous discussion, we simplified \(\frac{x/x}{34}\) to \(\frac{1}{34}\). Therefore, \(\frac{1}{4\sqrt{x}}\) is not equal to \(\frac{1}{34}\) unless there's a specific value for \(x\) that makes it true.

To determine when \(\frac{1}{4\sqrt{x}} = \frac{1}{34}\), we can set them equal and solve for \(x\):

\[
\frac{1}{4\sqrt{x}} = \frac{1}{34}
\]

Cross-multiplying gives:

\[
34 = 4\sqrt{x}
\]

Now, divide both sides by 4:

\[
\sqrt{x} = \frac{34}{4} = \frac{17}{2}
\]

Now, square both sides:

\[
x = \left(\frac{17}{2}\right)^2 = \frac{289}{4}
\]

So the two expressions \(\frac{1}{34}\) and \(\frac{1}{4\sqrt{x}}\) are equal only when \(x = \frac{289}{4}\).

In general, however, \(\frac{1}{4\sqrt{x}}\) is not equivalent to \(\frac{1}{34}\).