Question

Using the properties of exponents, which expression is equivalent to  xx34 ?(1 point)Responsesxx1​x√4Start Fraction 1 over root index 4 Start Root x End Root End Fractionx4x superscript 4 baselinex−−√4

Answer 1

To simplify the expression \( x^{x \cdot 34} \), let's first interpret what you may be looking for with the options provided. The expression seems to be a combination of \( x \) raised to a power.

Assuming you meant to express \( x \) raised to the power of \( \frac{1}{4} \), we can look at that:

The expression \( x^{x \cdot 34} \) can be interpreted as \( x^{34x} \).

Now, let's break it down based on exponent properties.

However, since the choices you provided are somewhat unclear, here’s how the expression might relate to various forms:

1. \( x^{1} \) remains \( x \).
2. \( x^{\sqrt{4}} \) simplifies to \( x^2 \).
3. \( \frac{1}{\sqrt[4]{x}} \) simplifies to \( x^{-\frac{1}{4}} \).
4. \( x^{- \sqrt{4}} \) simplifies to \( x^{-2} \).

If you are looking for an equivalent representation for \( x^{34} \):

- None of the options seems to directly match \( x^{34}\).

If you can clarify or specify which expressions or transformations you are aiming for, I could help in finding the equivalent form more accurately!