1. What is the volume of a cube with an edge length of

   1. 4 centimeters?

   2. \(\sqrt[3]{11}\) feet?

   3. \(s\) units?

2. What is the edge length of a cube with a volume of

   1. 1,000 cubic centimeters?

   2. 23 cubic inches?

   3. \(v\) cubic units?

Find the positive solution to each equation. If the solution is irrational, write the solution using square root or cube root notation.

1. \(t^3=216\)
2. \(a^2=15\)
3. \(m^3=8\)
4. \(c^3=343\)
5. \(f^3=181\)

For each cube root, find the two whole numbers that it lies between.

1. \(\sqrt[3]{11}\)
2. \(\sqrt[3]{80}\)
3. \(\sqrt[3]{120}\)
4. \(\sqrt[3]{250}\)

Order the following values from least to greatest:

\(\displaystyle \sqrt[3]{530},\;\sqrt{48},\;\pi,\;\sqrt{121},\;\sqrt[3]{27},\;\frac{19}{2}\)

Express each of the following as a single power of 10:

1. 100

2. 100,000

3. 100,000,000

4. \(100 \boldcdot 10\)

5. \(1,000 \boldcdot 1,000\)

Find the value of each variable, in units, to the nearest tenth.