This problem requires us to calculate the result of dividing a small decimal number by another decimal number. We need to find the value of $\frac{0.000033}{0.11}$.
To make the division easier, we can eliminate the decimal in the divisor ($0.11$). We do this by moving the decimal point to the right until the number becomes a whole number. In this case, we move the decimal point two places to the right in $0.11$ to get $11$.
To keep the division problem equivalent, we must perform the same operation on the dividend ($0.000033$). We also move its decimal point two places to the right.
The problem is now simplified to:
$0.0033 \div 11$
Now, we can perform the division:
When we divide $0.0033$ by $11$, we get:
So, the calculation looks like this:
$ \require{enclose} \begin{array}{r} 0.0003 \\ 11 \enclose{longdiv}{0.0033} \\ \underline{0} \phantom{0000} \\ 0 \phantom{000} \\ \underline{0} \phantom{000} \\ 00 \phantom{00} \\ \underline{00} \phantom{00} \\ 33 \phantom{0} \\ \underline{33} \phantom{0} \\ 0 \end{array} $
Therefore, $0.0033 \div 11 = 0.0003$.
The result of the division $0.000033 \div 0.11$ is $0.0003$. This matches one of the given options.
$ \sqrt[3]{0.99}$ is closest to
$\frac{ ( 20^{2} - 10^{2} ) +5 \times 3 +10 } { \frac{1}{3} \text{of} 27 + 10 + 2 + 1 } =?$
$\frac{2.70 \times 2.70 + 4.30 \times 4.30 + 8.60 \times 2.70}{2.70 \times 4.30} = ?$