Question

Using their properties of exponents which expression is equivalent to x y 3/4

Answer 1

To find an expression equivalent to \( xy^{3/4} \) using properties of exponents, you can rewrite it in different ways based on the rules of exponents.

One way to manipulate the expression is to express \( y^{3/4} \) in radical form. Recall that:

\[
y^{3/4} = \sqrt[4]{y^3}
\]

Thus, the expression \( xy^{3/4} \) can also be written as:

\[
x \sqrt[4]{y^3}
\]

Alternatively, if you're looking for a general way to express the product \( xy^{3/4} \), you might write:

\[
x \cdot y^{3/4}
\]

Both \( x \sqrt[4]{y^3} \) and \( x \cdot y^{3/4} \) are equivalent representations of the original expression \( xy^{3/4} \).

If you would like a more specific form or have a certain context in mind, please provide additional details!