Given that the meaning of a rational exponent can be connected to the meaning of a root, how can you rewrite 5–√3

using a rational exponent?(1 point)
Responses

53
5 cubed

35
3 superscript 5 baseline

51
5 superscript 1 baseline

513

1 answer

The expression \( 5 - \sqrt{3} \) isn't directly represented by a rational exponent, but if you're specifically looking to express \(\sqrt{3}\) using a rational exponent, you can do so as follows:

The square root of \(3\) can be expressed as \(3^{1/2}\).

However, if we look at your options, it seems they might not relate directly to rewriting \(5 - \sqrt{3}\) as a rational exponent. If you only need to rewrite \(\sqrt{3}\) in a rational exponent form, the answer should be \(3^{1/2}\).

If the intent was different or if your question aimed to rewrite something else entirely that wasn't properly captured here, please clarify.