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  2. Get Up to 40% Off Shoes and More During the Zappos ... - AOL

    www.aol.com/entertainment/stock-40-off-shoes...

    From April 5 through April 21, enjoy up to 40% off sneakers, up to 45% off loafers and sandals, up to 50% off clothing, up to 55% off hiking gear, and up to 60% off boots and outerwear.

  3. DSW's massive summer sandals sale is here: Get an extra 20% ...

    www.aol.com/lifestyle/dsw-sandals-sale-2024...

    For a short time you can get an extra 20% off of women's sandals at DSW with the code SIZZLE at checkout. You'll be able to find discounts on top footwear brands like Steve Madden, Clarks...

  4. Buy 1 pair, get 1 pair 50% off at Target's sweet spring shoe sale

    www.aol.com/lifestyle/target-bogo-shoes-sale...

    Thankfully, Target just dropped a seriously epic spring shoe sale with sneakers, sandals and slides being buy-one get-one for 50% off! That means you can score Birkenstock-inspired slides for...

  5. Nike, Inc. - Wikipedia

    en.wikipedia.org/wiki/Nike,_Inc.

    Nike, Inc. Nike, Inc. [note 1] (stylized as NIKE) is an American athletic footwear and apparel corporation headquartered near Beaverton, Oregon, United States. [5] It is the world's largest supplier of athletic shoes and apparel and a major manufacturer of sports equipment, with revenue in excess of US$46 billion in its fiscal year 2022.

  6. Himalayas - Wikipedia

    en.wikipedia.org/wiki/Himalayas

    Metamorphic. sedimentary. The Himalayas, or Himalaya ( / ˌhɪməˈleɪ.ə, hɪˈmɑːləjə / HIM-ə-LAY-ə, hih-MAH-lə-yə) [b] is a mountain range in Asia, separating the plains of the Indian subcontinent from the Tibetan Plateau. The range has some of the Earth 's highest peaks, including the highest, Mount Everest.

  7. Standard deviation - Wikipedia

    en.wikipedia.org/wiki/Standard_deviation

    The standard deviation σ of X is defined as which can be shown to equal. Using words, the standard deviation is the square root of the variance of X . The standard deviation of a probability distribution is the same as that of a random variable having that distribution. Not all random variables have a standard deviation.

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