Questions: The price for purchasing tickets to a baseball game can be represented by the linear function y=44.95x where y is the total price in dollars and x is the number of tickets purchased. Each customer is limited to purchasing a maximum of 10 tickets. a) Is the domain of this function discrete or continuous? Discrete Continuous There is not enough information given to answer the question b) Enter a list of three unique numbers from the domain of this function separated by a comma.

The price for purchasing tickets to a baseball game can be represented by the linear function y=44.95x where y is the total price in dollars and x is the number of tickets purchased. Each customer is limited to purchasing a maximum of 10 tickets. a) Is the domain of this function discrete or continuous? Discrete Continuous There is not enough information given to answer the question b) Enter a list of three unique numbers from the domain of this function separated by a comma.
Transcript text: The price for purchasing tickets to a baseball game can be represented by the linear function $y=44.95 x$ where $y$ is the total price in dollars and $x$ is the number of tickets purchased. Each customer is limited to purchasing a maximum of 10 tickets. a) Is the domain of this function discrete or continuous? Discrete Continuous There is not enough information given to answer the question b) Enter a list of three unique numbers from the domain of this function separated by a comma.
failed

Solution

failed
failed

Solution Steps

Step 1: Determine the domain of the function

The function \( y = 44.95x \) represents the total price \( y \) in dollars for purchasing \( x \) tickets. Each customer is limited to purchasing a maximum of 10 tickets. Therefore, the domain of \( x \) is the set of integers from 1 to 10, inclusive. Since \( x \) can only take integer values within this range, the domain is discrete.

Step 2: Answer part (a)

The domain of the function is discrete because \( x \) can only take integer values (1, 2, 3, ..., 10).

Step 3: Answer part (b)

A list of three unique numbers from the domain of this function could be \( 1, 5, 10 \). These are valid values for \( x \) within the domain.

Final Answer

a) The domain is discrete.
b) A list of three unique numbers from the domain is \( \boxed{1, 5, 10} \).

Was this solution helpful?
failed
Unhelpful
failed
Helpful

Questions asked by other users

failedAnswered
Solving Quadratic Equations by Select the correct answer. Solve the following equation by completing the square. 1/4 x^2 + x + 1/4 = 0 A. x = -2 + sqrt(3) or x = -2 - sqrt(3) B. x = -2 + sqrt(3) or x = 2 - sqrt(3) C. x = 1 or x = -5 D. x = 2 + sqrt(3) or x = 2 - sqrt(3)
failedAnswered
Suppose that your income is 25,000 per year and you receive a cost-of-living raise each year. If inflation is constant at 8.3% annually, in how many years will you be making 30,900 per year? Round your answer to the nearest whole number.
failedAnswered
After giving in to their friends' request that they drink alcohol with them, 16 -year-old Dakota found that they could not resist the pressure they exerted on them to try cocaine. Dakota's experience BEST illustrates: the foot-in-the-door phenomenon. the fundamental attribution error. central route persuasion. the door-in-the-face effect.
failedAnswered
Quando falamos em funções devemos observar quem são as variáveis independentes desta função, no caso f(x, y, z) = (2 x + 3 z) / (x + y - z) é uma função de três variáveis independentes x, y e z. Ainda pensando nestas variáveis temos dois conceitos bem importantes, o Domínio da função e a Função no Ponto. O domínio da função depende justamente das variáveis independentes, são os valores que estas variáveis podem assumir para que a função exista. Já a função no ponto, como o próprio nome nos induz a pensar, é o quanto vale a função no ponto fornecido. Diante disso, assinale a opção que corresponde ao domínio da função f e ao valor dela no ponto (-5,3,-1) respectivamente. Df = (x, y, z) ∈ ℝ³ / z+x+y ≠ 0 e -13, Df = (x, y, z) ∈ ℝ³ / z ≠ x+y e 13
failedAnswered
Recently, a random sample of 25-34 year olds was asked, "How much do you currently have in savings, not including retirement savings?" The data in the table represent the responses to the survey. Approximate the mean and standard deviation amount of savings. The sample mean amount of savings is 225 (Round to the nearest dollar as needed) The sample standard deviation is . (Round to the nearest dollar as needed.)