Скачать с ютуб Two jars, A and B, hold 5 identical coins each, numbered from 0 to в хорошем качестве

Two jars, A and B, hold 5 identical coins each, numbered from 0 to

Two jars, A and B, hold 5 identical coins each, numbered from 0 to 9. Jar A contains even-numbered coins, while Jar B contains odd-numbered coins. One coin from each jars is randomly chosen simultaneously, without looking. The selected coins are combined to form a new number. i) The coin from Jar A represents the tens place and the coin from Jar B represents the ones place. Find the probability that the number formed is: a) greater than 50. b) equal to 50. ii) If the rule is changed such that the coin from Jar B represents the tens place and the coin from Jar A represents the ones place, does the probability of getting a number greater than 50 increase/decrease? iii) The coins from the Jars are re-distributed