An ice cream stand uses the expression 2 + 0.5x2+0.5x2, plus, 0, point, 5, x to determine the cost (in dollars) of an ice cream
2 answers:
Answer:
The cost of an ice cream cone with 5 scoops is $4.5
Step-by-step explanation:
According to the prompt:
An ice cream stand formulates the pricing for an ice cream cone containing x scoops as follows C(x) =
.....[1]
Given that: x = 5 scoops
We seek to determine the cost for an ice cream cone containing 5 scoops.
Inserting x = 5 into [1] yields;
C(5) =
C(5) = = 2 + 2.5 = $4.5
Consequently, the price for an ice cream cone with 5 scoops is $4.5
You might be interested in
Answer:
Step-by-step explanation:
Given the quadratic equation:
To solve it, we follow these steps:
1. Rearrange the terms to one side of the equation:
In this case, we can identify that:
Then, substituting these values into the Quadratic formula gives us the following solutions:
Here are 3 questions with their respective answers.
1) Find
Answer: 4.
Explanation:
This expression indicates the limit as the function f(x) approaches 2 from the right side.
You should apply the function (the line) from the right side of 2 and get as close to x = 2 as you can.
That line has an open circle at y = 4, which is the limit we are looking for.
2) Analyze the graph to see if the limit exists.
Answer:
To find each limit, utilize the function approaching from the direction of x.
It's important to note that since the two limits differ, it is concluded that the limit of the function as x approaches 2 does not exist.
3)
Answer: -1
To determine the limit as the function approaches 3 from the left, follow the line ending with an open circle at (3, -1).
Hence, the limit is -1.
1) Find
Answer: 4.
Explanation:
This expression indicates the limit as the function f(x) approaches 2 from the right side.
You should apply the function (the line) from the right side of 2 and get as close to x = 2 as you can.
That line has an open circle at y = 4, which is the limit we are looking for.
2) Analyze the graph to see if the limit exists.
Answer:
To find each limit, utilize the function approaching from the direction of x.
It's important to note that since the two limits differ, it is concluded that the limit of the function as x approaches 2 does not exist.
3)
Answer: -1
To determine the limit as the function approaches 3 from the left, follow the line ending with an open circle at (3, -1).
Hence, the limit is -1.