4(1+2+3+4+5+6+7+8+9+10+11+12+13)
4 x 91 = 364
2007-05-24 12:33:11
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answer #1
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answered by Master Maverick 6
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"Sum" means add not multiply, so 1+ 2 + 3 + 4 + 5 + 6 + 7 + 8 + 9 + 10 + 11 + 12 + 13 = 91
then 4 suites
91*4 = 364
2007-05-24 12:34:08
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answer #2
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answered by fredorgeorgeweasley 4
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You are adding up the numbers one through thirteen four times.
When adding a series of numbers, take the average and multiply by the how many numbers are in the series. In the series starting with one and ending with thirteen there are thirteen numbers. The average is seven. So, 7 x 13 = 91 There are four series, so 91 x 4 = 364. The sum of the deck of cards is 364.
2007-05-24 12:36:43
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answer #3
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answered by Zef H 5
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first and top-rated, there is not any unbeatable deck. each and every deck has a counter deck that tramples the unique deck, no count if or no longer the counter deck is useful against different favourite deck varieties. to illustrate, deck-burners are useful against an exodia deck, yet are very liable to D.D. decks on the comparable time exodia can outwit the D.D. deck. Technically, I play yugioh for relaxing and that i come and love right here deck-varieties. those decks are useful on their very own and would take care of maximum circumstances. subject: dark Magician Deck Monster: 3 x dark Magician 3 x dark Magician female 3 x experienced dark Magician 3 x Gemini Elf 3 x replica Cat 3 x previous Vindictive Magician a million x Breaker, the mystical Warrior a million x Crystal Seer Spell/seize: 3 x Magical length 3 x Magician's Circle 2 x Sage's Stone 2 x Pot of Avarice a million x United We Stand a million x mirror tension a million x Monster Reborn a million x Swords of disclosing mild a million x Hidden e book of Spell a million x Heavy hurricane 2 x dark Magic attack 2 x Thousand Knives relatively, whenever you employ this deck you experience like yugi himself :) subject: Dragon point united statesMonsters: a million x Horus the Black Flame Dragon LV 8 a million x Armed Dragon LV 10 a million x Armed Dragon LV 7 2 x Armed Dragon LV 5 2 x Horus the Black Flame Dragon LV 6 3 x Armed Dragon LV 3 3 x Horus the Black Flame LV 4 3 x Masked Dragon 3 x Luster Dragon a million x twin-headed behemoth Spell/seize: 3 x Stamping Destruction 2 x Soul replace 2 x Pot of Avarice a million x Heavy hurricane a million x extensive Trunade 3 x point Up! 2 x Graveyard interior the fourth length a million x Monster Reborn a million x Megamorph 2 x Dragon's mirror a million x Mystical area hurricane a million x mirror tension greater advantageous Deck: 3 x 5-Headed Dragon you only point up your monsters as mandatory, harm maximum spell and seize playing cards your fighters have and watch them helpless to resign you from particular summoning maximum of your extreme-point monster playing cards. it relatively is a chilled and nevertheless very just about unbeatable deck. i know, i've got used them. besides, happy dueling and bear in mind what yugi says "that's all interior the middle of the playing cards", because of the fact there is not any evaluate having an invaluable deck while you're no longer having relaxing utilising that deck.
2016-12-18 03:44:52
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answer #4
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answered by minissale 4
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If you want the sum of all the cards, you need to use the sum of numbers formula, which is:
n(n+1) / 2...
In your case, each suit would be:
13(14) / 2....this result is:
91...
since you have 4 suits, the answer is
4(91)= 364
2007-05-24 12:36:26
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answer #5
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answered by George R 2
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Ignoring the jokers, the answer is simple. In any suit, pair ace with king, deuce with queen, et cetera. There are six pairs, with the seven left over, and each pair adds to 14. So the pips in any suit add to 14 x 6 + 7 = 91. With four suits, you have 364.
2007-05-24 12:34:45
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answer #6
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answered by Anonymous
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1 -> 13 = 6(14) = 84 + 7 = 91
91(4 suits) = 364
2007-05-24 12:34:25
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answer #7
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answered by richardwptljc 6
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4*13*14/2 = 364
2007-05-24 12:32:46
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answer #8
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answered by Helmut 7
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364
2007-05-24 12:37:36
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answer #9
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answered by JonHambysGirl 3
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do you want sum or product? sum would be
1+1+...+13+13 =
4(1+2+...+12+13) =
4(13/2)(14) =
364
product is (13!)^4 ≈ 1.5 x 10^39
2007-05-24 12:33:28
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answer #10
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answered by Philo 7
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