Rewrite Radical and Rational Exponent Expressions: CCSS.Math.Content.HSN-RN.A.2 - Common Core: High School - Number and Quantity
Card 0 of 48
Rewrite
, in radical form.
Rewrite , in radical form.
To determine what the root is, we look at the denominator of the exponent. In this case the root is
, so we will write it in the following way.
![84^{\frac{1}{3}}=\sqrt[3]{84}](https://vt-vtwa-assets.varsitytutors.com/vt-vtwa/uploads/formula_image/image/977945/gif.latex)
To determine what the root is, we look at the denominator of the exponent. In this case the root is , so we will write it in the following way.
Compare your answer with the correct one above
Rewrite
, in radical form.
Rewrite , in radical form.
To determine what the root is, we look at the denominator of the exponent. In this case the root is
, so we will write it in the following way.
![17^{\frac{1}{5}}=\sqrt[5]{17}](https://vt-vtwa-assets.varsitytutors.com/vt-vtwa/uploads/formula_image/image/978209/gif.latex)
To determine what the root is, we look at the denominator of the exponent. In this case the root is , so we will write it in the following way.
Compare your answer with the correct one above
Rewrite
, in radical form.
Rewrite , in radical form.
To determine what the root is, we look at the denominator of the exponent. In this case the root is
, and the numerator tells us what power we are raising the entire expression to, which is
.
![92^{\frac{3}{4}}=(\sqrt[4]{92})^3](https://vt-vtwa-assets.varsitytutors.com/vt-vtwa/uploads/formula_image/image/978199/gif.latex)
To determine what the root is, we look at the denominator of the exponent. In this case the root is , and the numerator tells us what power we are raising the entire expression to, which is
.
Compare your answer with the correct one above
Rewrite
, in radical form.
Rewrite , in radical form.
To determine what the root is, we look at the denominator of the exponent. In this case the root is
, and the numerator tells us what power we are raising the entire expression to, which is
.
![59^{\frac{3}{8}}=(\sqrt[8]{59})^3](https://vt-vtwa-assets.varsitytutors.com/vt-vtwa/uploads/formula_image/image/978203/gif.latex)
To determine what the root is, we look at the denominator of the exponent. In this case the root is , and the numerator tells us what power we are raising the entire expression to, which is
.
Compare your answer with the correct one above
Rewrite
, in radical form.
Rewrite , in radical form.
To determine what the root is, we look at the denominator of the exponent. In this case the root is
, and the numerator tells us what power we are raising the entire expression to, which is
.
![56^{\frac{5}{4}}=(\sqrt[4]{56})^5](https://vt-vtwa-assets.varsitytutors.com/vt-vtwa/uploads/formula_image/image/978119/gif.latex)
To determine what the root is, we look at the denominator of the exponent. In this case the root is , and the numerator tells us what power we are raising the entire expression to, which is
.
Compare your answer with the correct one above
Rewrite
, in radical form.
Rewrite , in radical form.
To determine what the root is, we look at the denominator of the exponent. In this case the root is
, so we will write it in the following way.
![116^{\frac{1}{5}}=\sqrt[5]{116}](https://vt-vtwa-assets.varsitytutors.com/vt-vtwa/uploads/formula_image/image/978122/gif.latex)
To determine what the root is, we look at the denominator of the exponent. In this case the root is , so we will write it in the following way.
Compare your answer with the correct one above
Rewrite
, in radical form.
Rewrite , in radical form.
To determine what the root is, we look at the denominator of the exponent. In this case the root is
, so we will write it in the following way.
![86^{\frac{1}{6}}=\sqrt[6]{86}](https://vt-vtwa-assets.varsitytutors.com/vt-vtwa/uploads/formula_image/image/978170/gif.latex)
To determine what the root is, we look at the denominator of the exponent. In this case the root is , so we will write it in the following way.
Compare your answer with the correct one above
Rewrite
, in radical form.
Rewrite , in radical form.
To determine what the root is, we look at the denominator of the exponent. In this case the root is
, and the numerator tells us what power we are raising the entire expression to, which is
.
![111^{\frac{5}{6}}=(\sqrt[6]{111})^5](https://vt-vtwa-assets.varsitytutors.com/vt-vtwa/uploads/formula_image/image/978226/gif.latex)
To determine what the root is, we look at the denominator of the exponent. In this case the root is , and the numerator tells us what power we are raising the entire expression to, which is
.
Compare your answer with the correct one above
Rewrite
, in radical form.
Rewrite , in radical form.
To determine what the root is, we look at the denominator of the exponent. In this case the root is
, and the numerator tells us what power we are raising the entire expression to, which is
.
![58^{\frac{2}{7}}=(\sqrt[7]{58})^2](https://vt-vtwa-assets.varsitytutors.com/vt-vtwa/uploads/formula_image/image/978174/gif.latex)
To determine what the root is, we look at the denominator of the exponent. In this case the root is , and the numerator tells us what power we are raising the entire expression to, which is
.
Compare your answer with the correct one above
Rewrite
, in radical form.
Rewrite , in radical form.
To determine what the root is, we look at the denominator of the exponent. In this case the root is
, and the numerator tells us what power we are raising the entire expression to, which is
.
![31^{\frac{5}{6}}=(\sqrt[6]{31})^5](https://vt-vtwa-assets.varsitytutors.com/vt-vtwa/uploads/formula_image/image/978447/gif.latex)
To determine what the root is, we look at the denominator of the exponent. In this case the root is , and the numerator tells us what power we are raising the entire expression to, which is
.
Compare your answer with the correct one above
Rewrite
, in radical form.
Rewrite , in radical form.
To determine what the root is, we look at the denominator of the exponent. In this case the root is
, and the numerator tells us what power we are raising the entire expression to, which is
.
![79^{\frac{2}{3}}=(\sqrt[3]{79})^2](https://vt-vtwa-assets.varsitytutors.com/vt-vtwa/uploads/formula_image/image/978361/gif.latex)
To determine what the root is, we look at the denominator of the exponent. In this case the root is , and the numerator tells us what power we are raising the entire expression to, which is
.
Compare your answer with the correct one above
Rewrite
, in radical form.
Rewrite , in radical form.
To determine what the root is, we look at the denominator of the exponent. In this case the root is
, so we will write it in the following way.
![134^{\frac{1}{2}}=\sqrt[]{134}](https://vt-vtwa-assets.varsitytutors.com/vt-vtwa/uploads/formula_image/image/978364/gif.latex)
To determine what the root is, we look at the denominator of the exponent. In this case the root is , so we will write it in the following way.
Compare your answer with the correct one above
Rewrite
, in radical form.
Rewrite , in radical form.
To determine what the root is, we look at the denominator of the exponent. In this case the root is
, so we will write it in the following way.
![84^{\frac{1}{3}}=\sqrt[3]{84}](https://vt-vtwa-assets.varsitytutors.com/vt-vtwa/uploads/formula_image/image/977945/gif.latex)
To determine what the root is, we look at the denominator of the exponent. In this case the root is , so we will write it in the following way.
Compare your answer with the correct one above
Rewrite
, in radical form.
Rewrite , in radical form.
To determine what the root is, we look at the denominator of the exponent. In this case the root is
, so we will write it in the following way.
![17^{\frac{1}{5}}=\sqrt[5]{17}](https://vt-vtwa-assets.varsitytutors.com/vt-vtwa/uploads/formula_image/image/978209/gif.latex)
To determine what the root is, we look at the denominator of the exponent. In this case the root is , so we will write it in the following way.
Compare your answer with the correct one above
Rewrite
, in radical form.
Rewrite , in radical form.
To determine what the root is, we look at the denominator of the exponent. In this case the root is
, and the numerator tells us what power we are raising the entire expression to, which is
.
![92^{\frac{3}{4}}=(\sqrt[4]{92})^3](https://vt-vtwa-assets.varsitytutors.com/vt-vtwa/uploads/formula_image/image/978199/gif.latex)
To determine what the root is, we look at the denominator of the exponent. In this case the root is , and the numerator tells us what power we are raising the entire expression to, which is
.
Compare your answer with the correct one above
Rewrite
, in radical form.
Rewrite , in radical form.
To determine what the root is, we look at the denominator of the exponent. In this case the root is
, and the numerator tells us what power we are raising the entire expression to, which is
.
![59^{\frac{3}{8}}=(\sqrt[8]{59})^3](https://vt-vtwa-assets.varsitytutors.com/vt-vtwa/uploads/formula_image/image/978203/gif.latex)
To determine what the root is, we look at the denominator of the exponent. In this case the root is , and the numerator tells us what power we are raising the entire expression to, which is
.
Compare your answer with the correct one above
Rewrite
, in radical form.
Rewrite , in radical form.
To determine what the root is, we look at the denominator of the exponent. In this case the root is
, and the numerator tells us what power we are raising the entire expression to, which is
.
![56^{\frac{5}{4}}=(\sqrt[4]{56})^5](https://vt-vtwa-assets.varsitytutors.com/vt-vtwa/uploads/formula_image/image/978119/gif.latex)
To determine what the root is, we look at the denominator of the exponent. In this case the root is , and the numerator tells us what power we are raising the entire expression to, which is
.
Compare your answer with the correct one above
Rewrite
, in radical form.
Rewrite , in radical form.
To determine what the root is, we look at the denominator of the exponent. In this case the root is
, so we will write it in the following way.
![116^{\frac{1}{5}}=\sqrt[5]{116}](https://vt-vtwa-assets.varsitytutors.com/vt-vtwa/uploads/formula_image/image/978122/gif.latex)
To determine what the root is, we look at the denominator of the exponent. In this case the root is , so we will write it in the following way.
Compare your answer with the correct one above
Rewrite
, in radical form.
Rewrite , in radical form.
To determine what the root is, we look at the denominator of the exponent. In this case the root is
, so we will write it in the following way.
![86^{\frac{1}{6}}=\sqrt[6]{86}](https://vt-vtwa-assets.varsitytutors.com/vt-vtwa/uploads/formula_image/image/978170/gif.latex)
To determine what the root is, we look at the denominator of the exponent. In this case the root is , so we will write it in the following way.
Compare your answer with the correct one above
Rewrite
, in radical form.
Rewrite , in radical form.
To determine what the root is, we look at the denominator of the exponent. In this case the root is
, and the numerator tells us what power we are raising the entire expression to, which is
.
![111^{\frac{5}{6}}=(\sqrt[6]{111})^5](https://vt-vtwa-assets.varsitytutors.com/vt-vtwa/uploads/formula_image/image/978226/gif.latex)
To determine what the root is, we look at the denominator of the exponent. In this case the root is , and the numerator tells us what power we are raising the entire expression to, which is
.
Compare your answer with the correct one above