Rules of Exponents: Level 1 Challenges Practice Problems Online

$\large \color{#D61F06}{2000}\left(\color{#3D99F6}{2000}^{\color{#20A900}{2000}}\right) = \, \color{#69047E}?$

2000^{2001}

2000^{4000}

4000000^{2000}

4000^{2000}

2000^{4000000}

If $-1 < x < 0,$ then what is the correct ordering of $x, x^2, x^3,$ and $x^4?$

True or false:

$\huge \displaystyle \sqrt[3]{3^{3^3}} = 3^3 .$

Evaluate $\large 16^{0.125} - (0.5)^{-0.5}$

$\huge 2^{2^{2^2}} = \ ?$

Rules of Exponents: Level 1 Challenges