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Public cross-country trails

Chassell Classic Ski Trails

Chassell, Houghton County, Michigan

7 homes for sale within 25 mi
Open to the publicOperating seasonal businessOfficial website

About Chassell Classic Ski Trails

Cross-country trails designated by a public land manager (park, forest, county).

  • Two 5 km loops (Lower Trail and Paradise Loop) at Chassell, part of the Keweenaw Trails combined annual pass.
  • Parking at the Heritage Center on Hancock Street and a Marinette Street trailhead.

Nearby MyStateMLS ski homes

7 homes for sale within 25 miles of Chassell Classic Ski Trails, nearest first. Distances are straight-line miles.

See all homes near Chassell Classic Ski Trails Get alerts for new listings

Season

Usual season
typical Keweenaw season
2026-27 announced opening
Not yet announced
2026-27 announced closing
Not yet announced
Today's conditions
Check the official site for lifts, trails and snow

Season dates from www.visitkeweenaw.com. Opening dates depend on snow.

Terrain and facilities

Cross-country trails
10 km

Source: www.visitkeweenaw.com.

Skiing here: Classic cross-country. Snowboarding is not allowed.

Amenities: Grooming.

Weather forecast

This Afternoon
46°F · Mostly Sunny
Tonight
33°F · Mostly Clear
Saturday
55°F · Mostly Sunny
Saturday Night
44°F · Chance Rain Showers · 29% precip.
Sunday
61°F · Slight Chance Rain Showers then Mostly Cloudy · 22% precip.
Sunday Night
48°F · Mostly Cloudy · 5% precip.

National Weather Service forecast near the visitor entrance (about 600 ft), issued recently. Summit weather can differ. Full forecast at weather.gov

Snow report: see the official site for current snowfall, base depth and grooming.

Other places to ski within 50 miles

Guided, cat or heli skiing

VooDoo Mountain

Mohawk, MI · 38 mi away · Restricted access

Map location approximate

Sources and verification

Listed by an official ski or tourism association. Last checked Oct 29, 2026.

Spot something out of date? Suggest a correction. Operators can claim this profile. Where2Ski is independent of the operator.