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  2. Sam's Club Is Offering $20 Memberships in December ... - AOL

    www.aol.com/lifestyle/sams-club-offering-20...

    The deal isn't just restricted to the Club-level membership, either. You can also save on a Sam's Club Plus membership, which is currently $60 instead of the usual $110. What sets this plan apart...

  3. You can get a Sam's Club annual memberships for just $20 ...

    www.aol.com/lifestyle/you-can-get-a-sams-club...

    You can get a Sam's Club annual memberships for just $20 right now — that's 60% off. We have received compensation to create this article, and receive commission from purchases made via links on...

  4. Memorial Day Starts Now — Shop 10 Essential Deals ... - AOL

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    Want to give it a shot? Now is the best time — use our exclusive promo code A360 to receive $20 off your first order!

  5. List of country calling codes - Wikipedia

    en.wikipedia.org/wiki/List_of_country_calling_codes

    Zone 5 uses eight 2-digit codes (51–58) and two sets of 3-digit codes (50x, 59x) to serve South and Central America. Zone 6 uses seven 2-digit codes (60–66) and three sets of 3-digit codes (67x–69x) to serve Southeast Asia and Oceania. Zone 7 uses an integrated numbering plan; two digits (7x) determine the area served: Russia or Kazakhstan.

  6. Black Death - Wikipedia

    en.wikipedia.org/wiki/Black_Death

    1346–1353. Deaths. 25,000,000 – 50,000,000 (estimated) The Black Death was a bubonic plague pandemic occurring in Europe from 1346 to 1353. It was one of the most fatal pandemics in human history; as many as 50 million people [2] perished, perhaps 50% of Europe's 14th century population. [3] The disease is caused by the bacterium Yersinia ...

  7. Percentage - Wikipedia

    en.wikipedia.org/wiki/Percentage

    A decrease of 60% means the final amount is 40% of the original (100% – 60% = 40%). A decrease of 100% means the final amount is zero (100% – 100% = 0%). In general, a change of x percent in a quantity results in a final amount that is 100 + x percent of the original amount (equivalently, (1 + 0.01 x) times the original amount).

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