Use the uniform probability model to find the probability of selecting a vowel letter from the word MODELS.
To find the probability of selecting a vowel letter from the word MODELS using the uniform probability model, we need to determine the number of favorable outcomes (vowels) and the total number of possible outcomes (letters in the word MODELS).
The word MODELS has 6 letters: M, O, D, E, L, and S.
Among these letters, there are two vowels: O and E.
Therefore, the number of favorable outcomes (vowels) is 2.
The total number of possible outcomes (letters in the word) is 6.
Using the uniform probability model, the probability of selecting a vowel letter from the word MODELS is given by:
Probability of selecting a vowel = Number of favorable outcomes / Total number of possible outcomes
Probability of selecting a vowel = 2 / 6
Probability of selecting a vowel = 1 / 3
So, the probability of selecting a vowel letter from the word MODELS is 1/3 or approximately 0.3333.
There are six letters in the word MODELS: M, O, D, E, L, and S.
There are two vowels in the word: O and E.
Using the uniform probability model, we assume that each letter has an equal chance of being selected.
Therefore, the probability of selecting a vowel letter from the word MODELS is:
Number of favorable outcomes / Total number of possible outcomes
= 2 / 6 = 1/3
So, the probability of selecting a vowel letter from the word MODELS is 1/3.