The probability of choosing a puppy that is female and white from the given sample we have is; 25%
<h3>How to solve conditional probability?</h3>
The question asks for the probability that Ruby will randomly choose a puppy that is female and white. This is not mutually exclusive events or joint.
White female = 8 - (3 + 1 + 2)
White Female = 2 puppies
Mixed colored females = 3
White male = 1
Mixed colored male = 2
Total number of puppies = 8
Thus, the probability of choosing a puppy that is female and white is;
P(choosing a female puppy) = 2/8 = 1/4 = 25%
Complete question is;
Rubys dog has 8 puppies. the puppies include white females, 3 mixed color females, 1 white male, and 2 mixed color males. ruby wants to keep one puppy.what is the probability that she randomly chooses a puppy that is female and white
Read more about Conditional Probability at; brainly.com/question/23382435
Answer:
Olá, boa tarde. Caso precise, estou a disposição para a realização de trabalhos acadêmicos, entre em contato comigo, Fernanda 21994321300Explanation:
Binet's intelligence test measures the level of knowledge and understanding taking into account the age of the subject, increasing the difficulty and level of abstraction of the tests with age.
<h3>What is Binet's intelligence test?</h3>
It is a standardized test that measures intelligence and cognitive abilities in children and adults.
This test conceives intellectual development as the progressive acquisition of basic intellectual mechanisms, in such a way that these the levels of knowledge and understanding must correspond to their chronological age.
Therefore, we can conclude that Binet's intelligence test measures intelligence or common sense (based on the ability to understand, judge and reason correctly) corresponding to the chronological age.
Learn more about Binet's intelligence test here: brainly.com/question/3909228
Answer:
The probability of choosing two books at random and having them both be fiction is 64%.
I dunno.. it's so big maybe if it blew up immediately we wouldn't have time to notice before we're baked to perfection.