during the coronavirus pandemic, i am learning to do data analysis. I started by analyzing corona virus data in sweden. here's what i've got
As the
Corona virus spread, countries take action and lockdown entire cities. But in
this particular Scandinavian country, life continues normally, no lockdowns,
just physical distancing. Children still go to school, people still go to work,
and restaurants are still open. This particular Scandinavian country is the
country of Sweden.
Sweden has
reported its first corona virus case in 31st January 202. The number
didn’t grow until the 26th of February 2020, after the second confirmed case, the confirmed cases in sweden grew exponentiollay. Using data published in
April 26th 2020 from kaggle, the number of confirmed cases in Sweden has already
reached 18,177 cases, surpassing other Scandinavian countries. 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)
Sweden has more confirmed cases and deaths of the Coronavirus than any Scandinavian countries, but it's recoveries isn't really high .
As we can see from this tabel, the death percentage or death rate in sweden is much higher than other scandinavian countries while the recovery rate in sweden is lower.
Just like every other country, sweden' a capital, stocholm, holds the highest confirmed cases of all.