General admission to Paul’s Pumpkin Patch is $8.00. For children to ride the various rides, they must use tickets that cost $1.00 each. The number of tickets needed for each ride varies. The function for this situation is P(x) = x + 8, where P(x) represents total cost as a function of the number of tickets, x. What is the domain for visiting and riding rides at Paul’s Pumpkin Patch? A. P(x) ≥ $8.00 B. x is all real numbers C. x ≥ 0, where x is non-negative D. x ≥ 0, x is an integer

x ≥ 0, x is an integer

Step-by-step explanation:

Cost of general admission = $8

Cost of 1 ticket = $1

Cost of x tickets = x

So, Total cost for x tickets = x+8

We are given that  P(x) represents total cost as a function of the number of tickets, x

So, P(x)=x+8

Since cost cannot be negative

So, Domain for visiting and riding rides at Paul’s Pumpkin Patch is x ≥ 0, x is an integer

So, Option D is true.

x ≥ 0, x is an integer

b. 2

step-by-step explanation:

the slope of a line =δy/δx

δy= y₂-y₁

δx= x₂-x₁

therefore, using the points (-2,-3)   and (3,7) we can calculate gradient as follows:

m=(7--3)/(3--2) (a number minus a negative number the sign changes to a plus)

m=(7+10)/(3+2)

=10/5

=2

51840000 cm 2

step-by-step explanation: