Solve {|c|}hline2005hline6.4*10^9hline1.3*10^9hline1.1*10^9hline3.0*10^8hline

$$\left. \begin{array} { | c | } \hline 2005 \\ \hline 6.4 \times 10 ^ { 9 } \\ \hline 1.3 \times 10 ^ { 9 } \\ \hline 1.1 \times 10 ^ { 9 } \\ \hline 3.0 \times 10 ^ { 8 } \\ \hline \end{array} \right.$$

Sort

$$2005,300000000,1100000000,1300000000,6400000000$$

Solution Steps

Calculate 10 to the power of 9 and get 1000000000.

$$sort(2005,6.4\times 1000000000,1.3\times 10^{9},1.1\times 10^{9},3\times 10^{8})$$

Multiply 6.4 and 1000000000 to get 6400000000.

$$sort(2005,6400000000,1.3\times 10^{9},1.1\times 10^{9},3\times 10^{8})$$

Calculate 10 to the power of 9 and get 1000000000.

$$sort(2005,6400000000,1.3\times 1000000000,1.1\times 10^{9},3\times 10^{8})$$

Multiply 1.3 and 1000000000 to get 1300000000.

$$sort(2005,6400000000,1300000000,1.1\times 10^{9},3\times 10^{8})$$

Calculate 10 to the power of 9 and get 1000000000.

$$sort(2005,6400000000,1300000000,1.1\times 1000000000,3\times 10^{8})$$

Multiply 1.1 and 1000000000 to get 1100000000.

$$sort(2005,6400000000,1300000000,1100000000,3\times 10^{8})$$

Calculate 10 to the power of 8 and get 100000000.

$$sort(2005,6400000000,1300000000,1100000000,3\times 100000000)$$

Multiply 3 and 100000000 to get 300000000.

$$sort(2005,6400000000,1300000000,1100000000,300000000)$$

To sort the list, start from a single element 2005.

$$2005$$

Insert 6400000000 to the appropriate location in the new list.

$$2005,6400000000$$

Insert 1300000000 to the appropriate location in the new list.

$$2005,1300000000,6400000000$$

Insert 1100000000 to the appropriate location in the new list.

$$2005,1100000000,1300000000,6400000000$$

Insert 300000000 to the appropriate location in the new list.

$$2005,300000000,1100000000,1300000000,6400000000$$

Evaluate

$$2005,\ 6400000000,\ 1300000000,\ 1100000000,\ 300000000$$