LIFTING WEIGHTS ATTRACTS BRAINLETS and the average gym goer has a low iq

LIFTING WEIGHTS ATTRACTS BRAINLETS and the average gym goer has a low iq

Prove me wrong /fit

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en.wikipedia.org/wiki/Bertrand's_box_paradox
twitter.com/NSFWRedditVideo

your gay fuck off bitch

50%

2/3

1/3
Now fuck off

hahahahah brainlets

Touching balls is gay, but for real is it 1/3?

fuck knows

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ill empty my balls in ur moms box faggot

2/3, take your bait elsewhere

50%

Because you're either in box #1 with 2 golderinoes or box 2 with 1 which you've already picked.

it's 1/2, isn't it? idk, haven't done stats for six years

yes

2/3 of /fit confirmed brainlets

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It’s Bertrand’s paradox, it appears to be 1/2 but is actually 2/3

en.wikipedia.org/wiki/Bertrand's_box_paradox

There's three boxes only one of which contains two gold balls, so the only choice that matters is your initial selection. Drawing the second ball just reveals the answer, it doesn't affect your odds of choosing the box with two gold balls. The answer has to 1/3 (the odds of choosing the box with two gold balls from the start) or 33.333%

>en.wikipedia.org/wiki/Bertrand's_box_paradox
BERTRAND IS A FAGGOT ANYWAY

LOGIC > PROBABILITIES

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yike

brainlet

This isn't true because we already drew a gold ball so although the initial chance was 33%, we know we are not in box SS.
It's 66%.

2/3 easy

2/3

Oh shit, I get it now and feel stupid.

you're talking about combined chances, however, the image in OP's post didn't clarify that.

50% obviously

when it is a gold ball i take for the first time then only 2 boxes are available
first has 100% probability of taking second gold, second has 0% probability of taking second gold
so 1/2*100 + 1/2*0 = 50%

sorry if brainlet

it's ok bro
you got nice digits btw

Question is flawed, pic says a box is picked at random, but it also says that a box with a golden bal is definitely chosen. These two things cannot both be true.

well idk its been while since i ve taken a math class but i got either
120 degrees of 2/3pi but we can get rid of the pi so it's just 2/3.
i think its a little confusing because the problem makes you choose a gold box, but whatever, i showed work.

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What a fucking retard holy shit

genius

lel

how the fuck did you get the right answer from that shit.

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based retard

You randomly picked a gold ball dumbass, 2 of those boxes still could have a gold ball because we don’t know if the gold ball was picked from the GG or the GS

2/3
doesn't make sense any other way
No dumbass even if you took it from the two gold box
you still only have a 2/3 odds
BASED MATH CHAD

THOSE ARE CUBES NOT BOXS YOU MORANS. When the Sun shines upon Earth, 2 – major Time points are created on opposite sides of Earth – known as Midday and Midnight. Where the 2 major Time forces join, synergy creates 2 new minor Time points we recognize as Sunup and Sundown. The 4-equidistant Time points can be considered as Time Square imprinted upon the circle of Earth. In a single rotation of the Earth sphere, each Time corner point rotates through the other 3-corner Time points, thus creating 16 corners, 96 hours and 4-simultaneous 24-hour Days within a single rotation of Earth – equated to a Higher Order of Life Time Cube.

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>words words words words words words words words words words words words words words

Shut the fuck up faggot and go back to chapotraphouse

at least you tried user

No it's correct.

It ask for the probability given you already have 1 gold ball. Meaning the third box shouldn't be included in the math, because it doesn't contain any gold balls.

75%

You could do that, or you could just reframe the question as "what are the chances of choosing a box with two of the same colour?"

Dude, I laughed so fucking hard
WHAT THE FUCK

It's 50% you morons. God Yas Forums is stupid.

its 50%, the next ball is either gold or it isnt

50%

You either have the box with the two gold balls or the box with one gold and one silver

what the fuck is wrong with you retards

Why have none of you retards heard of the Monty Hall Problem?
Bertrand's paradox my foot. This is the Monty Hall problem repackaged.

Quads of truth. The puzzle is the same regardless which ball colour you focus on. None of you 50% retards can refute this.

You picked a gold ball, so there is a 66.666% chance it is in the box with two gold balls lmao what is wrong with you.

The probability is 2/3. If you doubt the solution, look up Bertrand's Box Paradox. The only boxes in questions are GG and GS (since the probability of picking a box with a gold ball, in the beginning, is 100 %)

>calling others retards
Lol

who did i call a retard? you might want your eyes checked, and then your brain for not recognising satire :p

Probability or chance ? Two are different.

It wouldn’t be the box with 2 silvers though, leaving only two boxes as options, therefore 50%

Dude, there are three gold balls, and two of them are in a box with another gold ball. What are the odds of choosing one of those two balls, out of the three available balls?

1/2 or 2/3 depending on how you interpret the question.

1/2 if you assume you have a 100% of drawing a gold on first pick

2/3 if you assume you can also pick a silver on first try. That leads you to having to discard half of your G/S box draws and results in a 2/3 chance overall.

50%, either you get a gold one or you don't

>1/2 if you assume you have a 100% of drawing a gold on the first pick
There is no assumption here. The scenario explicitly states that you picked a gold ball.

wrong. There's a greater probability you're in the double gold box, 2/3rds

You picked a gold ball to start, as detailed in the original scenario. That means you picked either from the double gold box or the gold/silver box.
That means the next ball you take will either be the silver ball in the gold/silver box, or the other gold ball from the double gold box. 50/50 shot. The 3rd box with double silver doesn't enter into the equation because we've already established you picked a gold ball.

There were two ways to get a golden ball from the first box. The answer is 75%. You can check this with a simulation.

Based cubeanon