The following data will be used for this project

Mountain Country Elevation

Chimborazo Ecuador $20,549$ ft

Matterhorn Switzerland $14,692$ ft

Olympus Greece $($Macedonia$)9,573$ ft

Everest Nepal $29,029$ ft

Mount Marcy $-$ Adirondacks United States $5,344$ ft

Mount Mitchell $-$ Blue Ridge United States $6,684$ ft

Zugspitze Switzerland $9,719$ ft

Write a program that will include the following:

A class that will store mountain details which will included the following:

List item

Member for the name, $($make it private$)$

Member for the country, $($make it private$)$

Member for the elevation, $($make it private$)$

Setters and getters for all the data members. $($Make them public$)$

A member function call toMeters that will take the elevation and convert the value from feet to meters and return the converted value. The relationship for feet to meters is $1$ meter per $3\mathrm{.}2808$ feet

In the main function of the main source file, create $7$ instances of Mountain objects and put the mountain data from the table above.

Put the mountain objects in an appropriate data structure for the language that you are writing this for.

Write a method called minElevation that will return the minimum elevation.

Iterate over the data structure that contains the Mountain objects and print out the Mountain details similar to the table above, with the addition of the elevation in feet and in meters.

Programmatically print out the elevation and name of the shortest mountain $($do not hard code this$).$

The output for this program should be the following:

Mountain Name Country Elevation $($ft$)$ Elevation $($m$)$

Chimborazo Ecuador $20549$ ft $6263$ m

Matterhorn Switzerland $14692$ ft $4478$ m

Olympus Greece $($Macedonia$)9573$ ft $2917$ m

Everest Nepal $290929$ ft $88676$ m

Mount Marcy $-$ Adirondacks United States $5344$ ft $1628$ m

Mount Mitchell $-$ Blue Ridge United States $6684$ ft $2037$ m

Zugspitze Switzerland $9719$ ft $2962$ m

The mountain with the smallest elevation is: Mount Marcy $-$ Adirondacks, United States, with an elevation $($ft$)$ of: $5344$ ft