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Perfect North Slopes is an alpine skiing resort in Southeastern Indiana. It consists of five magic carpets, two rope tows, and five chairlifts.The area has 23 trails, one of which is expert, three of which are most difficult, two of which are advanced intermediate, 12 of which are intermediate (including three terrain parks), and five of which are beginner.
9 60 $47 October 1, 2019 [267] Buena Vista Ski Area: Bemidji: Minnesota: 1,510 1280 230 30 16 5 78 $44 October 1, 2019 [268] Chester Bowl Park: Duluth: Minnesota: 875 700 175 6 5 1 100 $15 October 1, 2019 [269] Coffee Mill Ski Area: Wabasha: Minnesota: 1,150 725 425 40 14 3 48 $37 October 1, 2019 Detroit Mountain: Detroit Lakes: Minnesota ...
"The Storm Skiing Journal and Podcast" news blog lists 503 separate, [a] non-private, [b] lift-served, "active ski areas" as of October 16, 2003. [5] Of the 503 that are on Storm Skiing's list 102 have only surface lifts ; 401 have one or more chairlifts ; and 45 are private or semi-private, where there is some membership, enrollment, residency ...
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5 1 [19] California Donner Ski Ranch: 5 0 [20] California / Nevada Heavenly: 1 3 [21] California Homewood 0 1 [22] California June Mountain: 2 1 [23] California Mammoth Mountain: 0 3 [24] California Mountain High 1 0 [25] California Mt. Shasta: 0 2 [26] California Mt. Waterman: 2 0 [27] California Northstar 0 7 [28] California Snow Valley: 0 1 ...
Snyder [6] describes generating formulae for the projection, as well as the projection's characteristics. Coordinates from a spherical datum can be transformed into Albers equal-area conic projection coordinates with the following formulas, where is the radius, is the longitude, the reference longitude, the latitude, the reference latitude and and the standard parallels:
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In this context the projection is called the equal-area hemispherical projection. The Schmidt net is often used to sketch out the Lambert azimuthal projection for these purposes. [ 1 ] Conversely, the Wulff net ("equal-angle projection") is used to plot crystallographic axes and faces.