91影视

The correct way to express the number of zeros is to multiply the powers of 10 directly with the decimal number. The powers of 10 are used before the multiplication operator in the same number.

For example, the number $7.89脳{10}^5$can be written in full as $789000$.

The number $8.69脳{10}^4$can be written in full as

$\begin{array}{c}8.69脳{10}^4=8.69脳10000\\ =86900.\end{array}$

Thus, $8.69脳{10}^4$can be written in full with the correct count of zeros as $86900$.

The number $9.1脳{10}^3$can be written in full as

$\begin{array}{c}9.1脳{10}^3=9.1脳1000\\ =9100.\end{array}$

Thus, $9.1脳{10}^3$can be written in full with the correct count of zeros as $9100$.

The number $8.8脳{10}^{-1}$can be written in full as

$\begin{array}{c}8.8脳{10}^{-1}=8.8脳\frac{1}{10}\\ =0.88.\end{array}$

Thus, $8.8脳{10}^{-1}$can be written in full with the correct count of zeros as $0.88$.

The number $4.76脳{10}^2$can be written in full as

$\begin{array}{c}4.76脳{10}^2=4.76脳100\\ =476.\end{array}$

Thus, $4.76脳{10}^2$can be written in full with the correct count of zeros as $476$.

The number $3.62脳{10}^{-5}$can be written in full as

$\begin{array}{c}3.62脳{10}^{-5}=3.62脳\frac{1}{100000}\\ =0.0000362.\end{array}$

Thus, $3.62脳{10}^{-5}$can be written in full with the correct count of zeros as $0.0000362$.