TidePlanet

Island · Croatia

Pag tides

Pag has 49 coastal places, including 9 main ones. We don't show its tide times yet: there is no official station close enough.

Lika-SenjPrimorje-Gorski KotarZadarPagZrćeNovaljaStara NovaljaStari GradMetajnaLunDinjiška

Main placesOther places

  • Coastal places 49 9 main ones
  • Places with tides 0 of 49 no station close enough
  • Spring tides Nov 9–11 new moon
  • Sun 6:33 am–4:54 pm 10 h 20 min of daylight
  • Moon 85% · 7:02 pm waning gibbous
  • Next phase Last quarter Sun, Nov 1 · 9:29 pm

Pag at a glance

  • Coastal places: 49 (9 main ones and 40 more): 48 towns and cities and 1 beach.
  • Counties: Lika-Senj (31) and Zadar (18).
  • No tide times yet: 24 places, because their nearest station (Ancona, 95 mi away on average) is too far or in a different body of water to trust its times, and we can't rely on the global tide model on this coast.
  • Next spring tides: from November 9 to 11.
  • Sun: rises 3 minutes earlier in Miškovići than in Tovrnele, at the two ends of the area.

Main places on Pag

Zadar

Lika-Senj

The other 40 places on Pag

In alphabetical order. Each one with today's tides, sun and moon.

Questions about the tides on Pag

When are the next spring tides on Pag?

From November 9 to 11, after the new or full moon.

Why do some places on Pag have no tide times?

24 of the 49 places have no tide station close enough, or in the same body of water, to give their times: the nearest one, Ancona, is 95 mi away on average. And we can't rely on the global tide model on this coast, so for now we don't show their tide. The sun, moon and spring tides on their pages are accurate.

What time are sunrise and sunset today on Pag?

In the middle of the area, the sun rises at 6:33 am and sets at 4:54 pm: 10 h 20 min of daylight. In Miškovići it rises 3 minutes earlier than in Tovrnele.

More islands and coasts nearby

Understanding tides

Sun and moon: our own calculation with astronomy-engine. Places: GeoNames (CC BY 4.0). Coastline: © OpenStreetMap contributors (ODbL). How we calculate the tide

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