18-6 Assignment Example | Topics and Well Written Essays - 750 words

18-6 - Assignment ExampleBy lottery the ingest of fifty card game, I did non get a defective plunge since I did non pick any joker or nance cards which were theoretically assigned the value of a defective card. Thus, it is my reasoned opinion and line of thought that the deck that I did chose from the shuffle of cards was not defective to that extent.The second draw that I with replacement has a defect since I got a king thereby meaning that the permutations that I did with the previous set of cards could not be excerpted. This is to say that the cards that I drew on the second ruffle gave me a defective result since I got a king card which we theoretically assigned the value of a defective score or card.I did not get 25% of each casing because the sample conducen which are 13 did not represent the whole population which is given as 52. There were variation in the number and types of cards selected resulting to less than 25% number of suits chosen. Therefore, about my sampl e I have a bad deck since I am unable to choose 25% number of suits.When using a ace sample a symmetricalness of 0.192 is obtained. For example, 10/52 gives as 0.192. Therefore, a single sample does not give a clear representation of the population since its proportion is less as compared to the population it represents. Also, when comparing total sample to a single sample, the average for the 10 sample gives a greater proportion than the single sample. On the other hand, average sample gives a good representative of the whole population since its proportion is closer to the population.It is not possible to get 25% of each suit because the sample proportion is small. Also, when we repeat with 5 samples, the outcome will be the same. The conclusion is that, it is difficult to get 25% of each suit when using fewer samples. Therefore, the higher the number of samples used the higher the chances of getting 25% of each suits.10/52 gives 0.1923 or 19.23%, 26/52 gives 0.5 or 50%, 51/52 gives 0.9808 or 98.08% and