Current Events > If there's a 1/7 chance you draw a specific card, and you draw 7 cards

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bloodydeath0
02/16/18 11:21:59 AM
#1:


There's a 100% chance you draw that specific card

Prove me wrong
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averagejoel
02/16/18 11:25:22 AM
#2:


this is only true if the total number of cards is 7
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KazumaKiryu
02/16/18 11:25:25 AM
#3:


Really makes you think
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nexigrams
02/16/18 11:30:42 AM
#4:


averagejoel posted...
this is only true if the total number of cards is 7

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bloodydeath0
02/16/18 12:49:00 PM
#5:


averagejoel posted...
this is only true if the total number of cards is 7

1/7 means 1/7
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CyricZ
02/16/18 12:50:03 PM
#6:


1/7 also means 4/28, or 9/63

If you have 63 cards and 9 are blue, you do NOT have a 100% chance of having a blue card after drawing seven.
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CasualGuy
02/16/18 12:50:08 PM
#7:


makes sense to me
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solosnake
02/16/18 12:50:47 PM
#8:


This is false. The card is actually inside of the bottle, therefore you cant draw it
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MangaFan462
02/16/18 12:51:18 PM
#9:


Only if those 7 cards are identical.
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prettyprincess
02/16/18 12:51:33 PM
#10:


you have a 50% of drawing the card
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megamanfreakXD
02/16/18 12:52:22 PM
#11:


The card is the planet and the chance is the room outside
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bloodydeath0
02/16/18 12:54:42 PM
#12:


prettyprincess posted...
you have a 50% of drawing the card

that's true

then you multiple 0.50 by 1/7
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The Admiral
02/16/18 12:58:27 PM
#13:


If the cards are replaced each time, you have a 66% chance of drawing the specific card in 7 chances.
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sumuthergamer
02/16/18 12:58:59 PM
#14:


Did you guys not do basic math? It depends on how many cards there are.

Let's say there's 70 cards total, and 10 of them are Aces. You want to draw an ace.

On the first draw, you have a 10/70 chance, or 1/7 chance, of drawing it.
If you didn't get it, then on the next draw you have a 10/69 chance of getting an Ace.
If you still didn't, you now have a 10/68 chance of getting an Ace.
Etc.

So if there's 70 cards and 10 are Aces, the chance of drawing an Ace is 7 pulls is definitely not 100%.
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The Admiral
02/16/18 1:01:50 PM
#16:


The amount of cards is irrelevant to the answer.
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philsov
02/16/18 1:05:17 PM
#17:


sumuthergamer posted...
So if there's 70 cards and 10 are Aces, the chance of drawing an Ace is 7 pulls is definitely not 100%.


ding ding ding
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sumuthergamer
02/16/18 1:05:42 PM
#18:


The Admiral posted...
The amount of cards is irrelevant to the answer.


Only if you're a moron.
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The Admiral
02/16/18 1:06:12 PM
#19:


sumuthergamer posted...
The Admiral posted...
The amount of cards is irrelevant to the answer.


Only if you're a moron.


Or if you understand how probability works.
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LordRazziel
02/16/18 1:07:06 PM
#20:


CE always falls for this topic.
Think there was one just last week.
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Darkman124
02/16/18 1:08:34 PM
#21:


sumuthergamer posted...

So if there's 70 cards and 10 are Aces, the chance of drawing an Ace is 7 pulls is definitely not 100%.


specifically, it's 67.78%
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The Admiral
02/16/18 1:14:51 PM
#22:


Darkman124 posted...
sumuthergamer posted...

So if there's 70 cards and 10 are Aces, the chance of drawing an Ace is 7 pulls is definitely not 100%.


specifically, it's 67.78%


Yes, if the cards are not replaced.

However, the question implies the cards are replaced, otherwise the odds are not 1/7 on any draw except the first. If they are replaced, the probability is 66%. And this doesn't change whether there are 7 cards or 7,000 cards in the deck.
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Darkman124
02/16/18 1:18:32 PM
#23:


mhm, then you're just doing P(not X) ^ n
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Alkaloid
02/16/18 1:18:53 PM
#24:


This is easily proven false by looking at pokemon encounter rates.

Beldum has a 1/10 chance of appearing in the grass of Mt. Holukani in Gen 7. But it took me significantly more than 10 encounters to find one. (I didn't count, but it was over 30.)

Ergo, you cannot simply multiply the rate by the trials.

Also, Admiral is correct that the number of cards doesn't matter. (Similarly, the number of pokemon doesn't matter; it's infinite.) We can still draw conclusions based entirely upon the rate and number of trials, assuming (as he said) that we draw from the same pool of cards each time.
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averagejoel
02/16/18 1:20:50 PM
#25:


Alkaloid posted...
This is easily proven false by looking at pokemon encounter rates.

Beldum has a 1/10 chance of appearing in the grass of Mt. Holukani in Gen 7. But it took me significantly more than 10 encounters to find one. (I didn't count, but it was over 30.)

Ergo, you cannot simply multiply the rate by the trials.

Also, Admiral is correct that the number of cards doesn't matter. (Similarly, the number of pokemon doesn't matter; it's infinite.) We can still draw conclusions based entirely upon the rate and number of trials, assuming (as he said) that we draw from the same pool of cards each time.

the number does matter though - op is correct if the number of cards is 7
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sktgamer_13dude
02/16/18 1:20:57 PM
#26:


prettyprincess posted...
you have a 50% of drawing the card

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Darkman124
02/16/18 1:22:00 PM
#27:


averagejoel posted...

the number does matter though - op is correct if the number of cards is 7


AND if you're not replacing them
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Alkaloid
02/16/18 1:24:59 PM
#28:


But you're making a bad assumption. If the number is not specified, you must assume it's unknown. He could just as easily have 52 cards, or an infinite number of cards.

All that matters is that any given draw has a ~14% chance of being what you want.
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LordRazziel
02/16/18 1:25:43 PM
#29:


Darkman124 posted...
averagejoel posted...

the number does matter though - op is correct if the number of cards is 7


AND if you're not replacing them

But what if the card is a 7? That changes everything.
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Tmaster148
02/16/18 1:25:53 PM
#30:


Since the topic does not state any details. The simple answer is ~66%.

The chance to not draw the card is 6/7.

6/7 ^ 7 = ~0.34. Which is 34% chance to not draw the card. Which means 1 - 0.34 = 0.66 which is a 66% chance to draw the card at least once.
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bloodydeath0
02/16/18 1:47:24 PM
#31:


one out of every seven cards

if you draw seven cards, one will be the one you want

that is how probability works
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The Admiral
02/16/18 1:50:45 PM
#32:


Darkman124 posted...
averagejoel posted...

the number does matter though - op is correct if the number of cards is 7


AND if you're not replacing them


If you're not replacing them then the title is worded poorly, because you don't have a 1/7 chance on the 7 draws.
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