Mathematics, 15.04.2020 17:31 marisa2278
You read online that the probability of being dealt four‑of‑a‑kind in a five‑card poker hand is 1 / 4165 . Explain carefully what this means. In particular, explain why it does not mean that if you are dealt 4165 five‑card poker hands, one will be four‑of‑a‑kind. Select the best explanation from the choices. It does mean that if you are dealt 4165 five‑card poker hands, one will be four‑of‑a‑kind. It does not mean that all will be four‑of‑a‑kind. The probability is actually saying that only on the 4165 th poker hand will you get a four‑of‑a‑kind, not just on any of the 4165 poker hands. The probability is actually saying that in the long run, with a large number of five‑card poker hands, the fraction in which you will be dealt a four‑of‑a‑kind is 1 / 4165 . The chance you will be dealt four‑of‑a‑kind is 1 / 4165 only on the first hand. This chance will then increase with each new hand you are dealt until you eventually win.
Answers: 2
Mathematics, 21.06.2019 19:00
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Mathematics, 22.06.2019 01:00
For every corresponding pair of cross sections, the area of the cross section of a sphere with radius r is equal to the area of the cross section of a cylinder with radius and height 2r minus the volume of two cones, each with a radius and height of r. a cross section of the sphere is and a cross section of the cylinder minus the cones, taken parallel to the base of cylinder, is the volume of the cylinder with radius r and height 2r is and the volume of each cone with radius r and height r is 1/3 pie r^3. so the volume of the cylinder minus the two cones is therefore, the volume of the cylinder is 4/3pie r^3 by cavalieri's principle. (fill in options are: r/2- r- 2r- an annulus- a circle -1/3pier^3- 2/3pier^3- 4/3pier^3- 5/3pier^3- 2pier^3- 4pier^3)
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Mathematics, 22.06.2019 01:00
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You read online that the probability of being dealt four‑of‑a‑kind in a five‑card poker hand is 1 /...
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