J
Jessica5
Specialist
- May 22, 2019
- 347
There's a jar with 4 blue balls and 4 red blues. You pick out 4 balls. If you pick out either 4 blue balls or 4 red balls, you lose. Otherwise, you win.
If you win, you die. If you lose, you become a quadripelgic.
Mathematically, you have a 34 in 35 chance of winning the game-much higher than you would probably expect.
The second ball would have a 3 in 7 chance of being the same color as the first ball. If you lose on the second ball, the third ball has a 2 in 6 chance of being the same color as balls 1 and 2. If you lose on both the second and third ball, the fourth ball only has a 1 in 5 chance of being the same color as the the first 3 balls. 3/7 x 1/3 x 1/5= 1/35
Anyway, are you willing to risk a 34 in 35 chance of dying for a 1 in 35 chance of becoming a quadripelgic?
If you win, you die. If you lose, you become a quadripelgic.
Mathematically, you have a 34 in 35 chance of winning the game-much higher than you would probably expect.
The second ball would have a 3 in 7 chance of being the same color as the first ball. If you lose on the second ball, the third ball has a 2 in 6 chance of being the same color as balls 1 and 2. If you lose on both the second and third ball, the fourth ball only has a 1 in 5 chance of being the same color as the the first 3 balls. 3/7 x 1/3 x 1/5= 1/35
Anyway, are you willing to risk a 34 in 35 chance of dying for a 1 in 35 chance of becoming a quadripelgic?