Assume that the population of Mexico is $128$ million and the population of the United States is $323$ million. Write a program called Population that accepts two values from a user: an assumption of an annual increase in the population of Mexico and an assumption for an annual decrease in the U$.$S$.$ population. Accept both figures as percentages; in other words, a $1\mathrm{.}5$ percent decrease is entered as $0\mathrm{.}015.$ Write an application that displays the populations of the two countries every year until the population of Mexico exceeds that of the United States, and display the number of years it took.

An example of the program is shown below:

Enter the percent annual increase for Mexico population

Enter as a decimal.

For example, $0\mathrm{.}5\%$ is entered as $0\mathrm{.}005$

Enter the value $>>0\mathrm{.}008$

Enter the percent annual decrease for U$.$S$.$ population

Enter as a decimal.

For example, $0\mathrm{.}5\%$ is entered as $0\mathrm{.}005$

Enter the value $>>0\mathrm{.}002$

Mexico population U$.$S$.$ Population

$1129\mathrm{.}024$ million $322\mathrm{.}354$ million

$2130\mathrm{.}056192$ million $321\mathrm{.}709292$ million

$...$

$...$

$...$

$92266\mathrm{.}42742275657616$ million $268\mathrm{.}665759564153$ million

$93268\mathrm{.}5588421386288$ million $268\mathrm{.}1284280450247$ million

The population of Mexico will exceed the U$.$S$.$ population in $93$ years

The population of Mexico will be $268\mathrm{.}5588421386288$ million

and the population of the U$.$S$.$ will be $268\mathrm{.}1284280450247$ million

info$>$ The program's output is too large to include, so it has been condensed in the example above.

info$>$ Make sure to include "The population of Mexico will exceed the U$.$S$.$ population in X years", where X is the number of years, in the program's output.