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  • Dire Dire Docks Guitar And Harmonica Rearrangement

  • NCT U 엔시티 유 'From Home (Rearranged Ver.)' Oficial Video

    NCT U 엔시티 유 'From Home (Rearranged Ver.)' Oficial Video

    Ver video "NCT U 엔시티 유 'From Home (Rearranged Ver.)' Oficial Video"

  • Furmins Gameplay Video Trailer

    In Furmins, players will attempt to guide the eponymous and loveable creatures across fiendishly designed levels by rearranging a variety of items in real-time with well-coordinated precision.

    Ver video "Furmins Gameplay Video Trailer"

  • Marlayne________________Eurovision 1999

    ONE GOOD REASON


    You know there never was a doubt in my mind
    You only have to follow and learn how to read the signs
    A heartache always seems so easy to find
    But I will never let go, I wanna see what this love has to hide
    We'll just have to face it, rearrange and place it
    I'll never let love pass us by

    Give me one good reason and I will give you two
    Say: "I love you forever", say you will, say you do
    Give me one good reason and I will give you two
    Say: "I love you forever", say you will, say: "I do"

    You know there never was a cloud in my eye
    All we have is one chance to reach out for the clear blue skies
    We'll just have to face it, rearrange and place it
    I'll never let love pass us by

    Give me one good reason and I will give you two
    Say: "I love you forever", say you will, say you do
    Give me one good reason and I will give you two
    Say: "I love you forever", say you will, say: "I do"

    (And then the heart...)
    The heart gets stronger with every step that we take
    (From the moment...)
    From the moment we go to sleep till the time that we awake
    (I won't let...)
    I won't let anybody lead us astray
    (And then the line...)
    And then the line from me to you will never break or fade away

    Give me one good reason and I will give you two
    I love you forever, yes, I will, baby, I do

    Give me one good reason and I will give you two
    Say: "I love you forever", say you will, say you do
    Give me one good reason and I will give you two
    Say: "I love you forever", say you will, say: "I do"

    Say: "I do"

    Ver video "Marlayne________________Eurovision 1999"

  • Universal Rocks 3D Background and Holey Rock Set Up

    Adding holey rocks to your pet reptile enclosure or aquarium used to be an expensive and back-breaking task. In this video, Universal Rocks owner Stuart Dunne shows how easy it is to improve the look and space of your aquarium by adding a faux Holey Rock feature. Theyre incredibly lightweight and can be cut or positioned to fit your tank, and are just as easy to move, clean and rearrange when you want to change up the look. Our holey rock formations are molded from real Texas holey rock to create a look that is identical to nature. Theyre available in a huge selection of sizes and styles, perfect for decorating any size fish tank or reptile enclosure.\r
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    See all of our artificial and decorative rocks by visiting our website. If youre in the Dallas area stop in an say hello at our newly renovated 6,000 sq ft showroom in Garland TX, and be sure to subscribe to our channel for info on the latest rock decorations\r
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    E-mail us at: info@universalrocks.com\r
    Facebook:

    Ver video "Universal Rocks 3D Background and Holey Rock Set Up"

  • Poor Baby Monkey new / 02 / 24

    First, I would like to thank you those who expressed your interest in the baby monkey video.\r
    I know many of you want to know how the baby monkey is doing. To be honest, I do not know exly what happened. \r
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    I ually asked one of the zookeepers how the baby monkey is and the zookeeper said that he was being treated for the injury caused by other monkeys. After a few days when I asked again another zoonkeeper said the baby monkey died because he was ill and so weak not because of the attack by other monkeys. \r
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    However, I wanted to double check and asked the zoo again. Now I am waiting for their reply - hopefully a good news. As soon as I hear from them I will let you know. \r
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    The uploaded videos are most dramatic ones amongst the films I shot. I am now trying to rearrange them in time sequence, as they happen with date. It will help you to understand the relation between the mother monkey and the baby and the mother monkeys strange behaviours. \r
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    Apologies for not answering all your comment. If I hear about the monkeys, I will upload here.

    Ver video "Poor Baby Monkey new / 02 / 24"

  • Hangout Doll House / Domek na Przyssawki - Polly Pocket - www.MegaDyskont.pl

    Szczegóły na stronie: \r
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    Z tego domku aż nie chce się wychodzić, tak świetna jest w nim zabawa!\r
    W dodatku można się tu bawić śmielej i swobodniej niż kiedykolwiek, ponieważ wyposażenie przymocowane jest przyssawkami. Meble i elementy wyposażenia można przestawiać i umieszczać w dowolnych miejscach, ale teraz mają one swoje przyssawki do mocowania. Dzięki przyssawkom, podczas zabawy meble nie przesuwają się, i można je przyczepić nawet na suficie! \r
    Domek oferuje 3 poziomy wspaniałej zabawy!\r
    Na parterze znajduje się salon z typowym wyposażeniem oraz dolna część dwupoziomowej kuchni -- z huśtawką przymocowaną do sufitu. Wskocz do różowej windy i wjedź na pięterko, aby skorzystać z toalety,albo kieruj się od razu na taras na dachu. Łóżko na górze zamienia się w basen! Wszyscy przyjaciele Polly będą się chcieli „przyssać do tego domku.\r
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    Zabawka przeznaczona dla dzieci od 4 roku życia. \r
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    ---------------------------------------------------------------------\r
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    Pollys house delivers a guaranteed adventure with Stick n Play set-up play\r
    Every piece in this playset has a suction cup for true ease of play\r
    Furniture can be rearranged in funny new ways, to really turn things upside down\r
    This house is filled with secrets and surprises, with day-to-night transformations\r
    Includes Doll House playset, 1 Polly doll, pet dog and house-play accessories

    Ver video "Hangout Doll House / Domek na Przyssawki - Polly Pocket - www.MegaDyskont.pl"

  • Seafall - How To Play

    Watch It Played is adesigned to teach and play games. In thiswere going to learn how to play SeaFall.\r
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    If you have any questions, please do not hesitate to ask a question in the Youtube comments below. \r
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    Email: watchitplayed(at)live(dot)com\r
    Twitter: @watchitplayed\r
    Periscope: @watchitplayed\r
    Facebook: \r
    Instagram: @watchitplayed\r
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    Consider giving us a vote at Board Game Links: \r
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    Get A Watch It Played Microbadge: \r
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    We truly appreciate your views, feedback and subscriptions.\r
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    INDEX\r
    00:00 - Introduction\r
    01:29 - The Setup\r
    05:29 - Game Play Overview\r
    06:09 - Winter Phase\r
    09:13 - Starting A Round\r
    09:45 - Starting A Turn\r
    11:45 - Hiring A Guild\r
    12:01 - The Sail Action\r
    12:39 - Map Elements\r
    13:28 - Island Sites\r
    13:40 - Rearranging Goods\r
    14:08 - The Explorers Guild - Explore 1 Site\r
    16:53 - A Sunk Ship\r
    17:36 - The Explorers Map\r
    18:11 - The Explorers Guild - Research\r
    18:41 - The Builders Guild - Repair All or 1 Upgrade\r
    19:53 - Enmity Tokens\r
    20:19 - The Builders Guild - Build 1 Structure\r
    20:54 - Offering A Reputation Token\r
    21:20 - The Merchants Guild - Buy 2 Goods\r
    22:06 - The Merchants Guild - Sell 2 Goods\r
    22:38 - The Soldiers Guild - Collect Taxes\r
    22:45 - The Soldiers Guild - Raid 1 Site\r
    25:22 - Raiding and Plundering a Province\r
    28:41 - Raiding and Plundering a Island\r
    29:59 - Raiding Ships\r
    30:12 - Claiming A Milestone\r
    30:35 - Claiming A Milestone In The Prologue\r
    30:51 - Exhausting An Advisor\r
    30:58 - Ending A Round\r
    31:31 - How To End The Game\r
    31:54 - End Of Game Steps\r
    36:15 - Between Games\r
    36:34 - Ending The Campaign\r
    36:57 - Conclusion

    Ver video "Seafall - How To Play"

  • ❤︎² How to Find the Limit at Infinity (mathbff)

    MIT grad shows how to find the limit as x approaches infinity or negative infinity. More videos with Nancy coming in 2017! To skip ahead: 1) For a POLYNOMIAL or CONSTANT in the limit expression, skip to 1:56. 2) For a RATIONAL (FRACTION) expression in the limit, skip to 8:49. 3) For something of the form (SINX)/X, skip to 23:01. and 4) For an EXPONENTIAL example, skip to 27:27.\r
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    For LIMITS at a FINITE VALUE (not at infinity), jump to the video: \r
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    1) For a POLYNOMIAL or CONSTANT in the limit expression: the limit of a CONSTANT (just a finite number like 3), as x approaches infinity or negative infinity, will just be equal to that same constant number. For the limit of a POLYNOMIAL (such as 2x^2 + 2x + 5), as x approaches infinity or negative infinity, just focus on the leading term (highest x power term) in the polynomial, usually the first term. You can ignore all lower terms, because as x gets infinitely large (in either the positive or negative direction), the highest term is growing most quickly, and the lower terms will not affect the limit value. Then figure out whether this leading term will grow toward positive infinity or negative infinity, as x gets extremely large. For instance, if the leading term is 2x^2, as x goes to positive infinity, this leading term will also go toward positive infinity, and the limit will be positive infinity. If the leading term were -2x^2, the x^2 would go toward infinity, as x goes to infinity, but because of the -2, the limit is negative infinity. For X approaching NEGATIVE INFINITY, keep in mind that a negative number, to an even power, becomes positive. A negative number, to an odd power, stays negative. For instance, what if the leading term is 4x^3, and you want to find the limit as x goes to negative infinity? If you think of plugging in a very large negative number for x, the 4x^3 would still be large and negative because of the odd power. The term would go toward negative infinity, so you can write that the limit is equal to negative infinity.\r
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    2) For a RATIONAL (FRACTION) expression in the limit: I show a shortcut (and also the official formal algebraic method) to find the limit, as x goes to infinity or negative infinity. For the SHORTCUT, there are three cases: 1) If the DEGREE OF THE NUMERATOR IS LESS THAN the degree of the denominator, then the limit is equal to zero, no matter if x is approaching positive infinity or negative infinity. 2) If the DEGREE OF THE NUMERATOR IS EQUAL TO the degree of the denominator, then the limit will be equal to the ratio of the coefficients of the leading terms of the numerator an denominator, no matter if x is approaching positive infinity or negative infinity. For instance, if youre finding the limit of the rational expression (2x^2 - 5x)/(8x^2 + 3x), as x tends toward infinity or negative infinity, the limit will be equal to the ratio 2/8, which simplifies to 1/4. The limit equals 1/4. 3) If the DEGREE OF THE NUMERATOR IS GREATER THAN the degree of the denominator, then the limit will be either infinity or negative infinity. For instance, to find the limit, as x approaches infinity, of (3x^2 - 2x)/(x + 5), instead focus on finding the limit of the ratio of leading terms, as x approaches infinity. So instead, you can find the limit of 3x^2/x, which simplifies to the limit of 3x, as x approaches infinity. Since 3x goes toward infinity, as x goes to infinity, the limit is infinity. NOTE: if x had instead been approaching negative infinity, the limit of the original expression would have been negative infinity, since 3x goes to negative infinity as x tends to negative infinity.\r
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    3) For something of the form (SIN X)/X: there is a trig property you can use to simplify. The property is that the limit, as x approaches infinity or negative infinity, of (sin x)/x is equal to 0. If your expression isnt exly (sin x)/x but instead has something like 2x or 3x inside the sine function, like sin(3x) over x, you can use the same property but first have to rearrange the expression in a way that matches what you need, as shown in the video. NOTE: Be careful not to confuse this trig property with another, very similar, (sin x)/x expression for when x is approaching 0. That property states that the limit of (sin x)/x, as x approaches 0, is equal to 1. Check out the video on how to find the limit, at a finite value, for an explanation of how to use that property.\r
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    4) For an EXPONENTIAL in your limit expression (with a negative power): for instance, if you are finding the limit, as x approaches infinity, of e^(-2x), first rewrite the expression using the reciprocal instead of the negative power, so 1/e^(2x). Then it is easier to see what happens as x gets extremely large and goes toward infinity. The e^(2x) gets extremely large,

    Ver video "❤︎² How to Find the Limit at Infinity (mathbff)"

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