Suponhamos que Djalma jogue um dado de seis lados e um dado de quatro lados simultaneamente. Considere \( A \) como o evento em que o lado de seis lados vire no número 5 e \( B \) como o evento em que a soma do dado seja igual a 7 . Usando o espaço amostral dos resultados possíveis abaixo, responda às seguintes questöes. Qual é \( P(A) \), a probabilidade de o lado de seis lados virar em no número Q? Qual é \( P(B) \), a probabilidade de a soma dos dois dados ser igual a 7 ? \( P(A \) e \( B) \), a probabilidade do dado de seis lados virar no número 5 e a soma dos dois dados ser igual a 7 ? Os eventos \( A \) e \( B \) são independentes? Escolha resposta: (A) Sim, os eventos \( A \) e \( B \) são independentes. (B) Não, os eventos \( A \) e \( B \) näo são independentes.

Question A small ice cream shop conducted a survey asking customers what their number one favorite flavor of ice cream is. The results showed that 51 favor vanilla, 14 fayor strawbery, 60 favor chocolate, and 11 favor other flavors. What is the probability that a randomly selected customer favors either vanila or strawberry? Enter your answer as a simplified fraction.

Q Question 3, 11.1.15 You are taking a multiple-choice test that has 4 questions. Each of the questions has 5 answer choices, with one correct answer per question. If you select one of these choices for each question and leave nothing blank, in how many ways can you answer the questions?

Question A small ice cream shop conducted a survey asking customers what their number one favorite flavor ice cream is. The results showed that 51 favor vanilla, 44 favor strawberry, 60 favor chocolate, and favor other flavors. What is the probability that a randomly selected customer favors either vanilla of strawberry? Enter your answer as a simplified fraction.

A club with fifteen members is to choose three officers: president, vice-president, and secretary-treasurer. If each office is to be held by one person and no person can hold more than one office, in how many ways can those offices be filled?

In how many ways can the digits in the number \( 7,441,111 \) be arranged?