Consider the problem of last week's homework, write a Python program called climate$\_$south$\_$pro.py to compute and print the following:$1.$ The expected Southern Hemisphere average temperature in $20272.$ The expected increase after three years $($i$.$e$.$ in $2027)$ of the average temperature relative to $2024$However, in this case, the average temperature in $2024$ and annual average temperature increase rates for $2025,2026,$ and $2027$ are provided as an input string as illustrated by the example input:$+2024-15\mathrm{.}9,2025-2\mathrm{.}2\%,2026=1\mathrm{.}5\%,$ r$2027=3\mathrm{.}1\%$which specifies that the temperature for $2024$ is $15\mathrm{.}9,$ and the rates of increase of the average temperature for $2025,2026$ and $2027$ are $2\mathrm{.}2\%,1\mathrm{.}5\%$ and $3\mathrm{.}1\%$ respectively.The expected input$/$output behavior of the program is illustrated below for two example inputs:Enter input string: t$2024=13\mathrm{.}2,$ r$2025=1\mathrm{.}2\%,2026=1\mathrm{.}7\%,2027=2.1\%$ Expected Average Temperature for $2027$: $13\mathrm{.}87$Total increase by $2027$ relative to $2024$: $0\mathrm{.}67$Enter input string: t$2024=15\mathrm{.}9,$ r$2025=2\mathrm{.}2\%,$ r$2026=1\mathrm{.}5\%,$ r$2027=3\mathrm{.}1\%$Expected Average Temperature for $2027$: $17\mathrm{.}0$Total increase by $2027$ relative to $2024$: $11\mathrm{.}1$