Solve {l}{3+3}{(9.9^2+22/3)}

$$\left. \begin{array} { l } { 3 + 3 } \\ { ( 9.9 ^ { 2 } + 22 / 3 ) } \end{array} \right.$$

Sort

$$6,\ \frac{31603}{300}$$

Solution Steps

Add 3 and 3 to get 6.

$$sort(6,9.9^{2}+\frac{22}{3})$$

Calculate 9.9 to the power of 2 and get 98.01.

$$sort(6,98.01+\frac{22}{3})$$

Convert decimal number 98.01 to fraction \frac{9801}{100}.

$$sort(6,\frac{9801}{100}+\frac{22}{3})$$

Least common multiple of 100 and 3 is 300. Convert \frac{9801}{100} and \frac{22}{3} to fractions with denominator 300.

$$sort(6,\frac{29403}{300}+\frac{2200}{300})$$

Since \frac{29403}{300} and \frac{2200}{300} have the same denominator, add them by adding their numerators.

$$sort(6,\frac{29403+2200}{300})$$

Add 29403 and 2200 to get 31603.

$$sort(6,\frac{31603}{300})$$

Convert decimal numbers in the list 6,\frac{31603}{300} to fractions.

$$6,\frac{31603}{300}$$

Evaluate

$$6,\ \frac{31603}{300}$$