Suppose you roll a special 49 -sided die. What is the probability that the number rolled is a " 1 " OR a " 2 "?

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The probability of rolling a "1" or a "2" is $$ \frac{2}{49} $$. To find the probability of rolling a "1" or a "2" on a 49-sided die, we can use the formula for the probability of the union of two events. The total number of possible outcomes when rolling the die is 49 (since it has 49 sides). The favorable outcomes for rolling a "1" or a "2" are 2 (the outcomes "1" and "2"). The probability $$ P $$ of rolling a "1" or a "2" can be calculated as follows: $$ P(\text{rolling a "1" or "2"}) = \frac{\text{Number of favorable outcomes}}{\text{Total number of outcomes}} = \frac{2}{49} $$ Thus, the probability of rolling a "1" or a "2" is: $$ \frac{2}{49} $$

Suppose you roll a special 49 -sided die. What is the probability that the number rolled is a " 1 " OR a " 2 "?

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Suppose you roll a special 49 -sided die. What is the probability that the number rolled is a " 1 " OR a " 2 "?

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