Answer:
Is irrational
Step-by-step explanation:
Let be a rational number, and be an irrational number. If their sum were rational, say , then we'd have
but is the difference between two rational numbers, and thus a rational number. But it also equals , which is irrational by hypothesis. Since we have a contradiction, we conclude that the sum of a rational and an irrational can't be rational.
Answer:
a. more samples need to be compared
c. the samples are not similar
Answer:
t = 64g
Step-by-step explanation:
This is quite straightforward
Let n be the number of tokens he is charged per game.
88 = 2200 - 33n
33n = 2200 - 88
33n = 2112
n = 2112/33 = 64
Now, we write the relation. The number of tokens t at any point in time is 64 multiplied by the number of games
t = 64g
There is no question here