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5.Select the domain and range of the function below. You must pick one of each for full credit.



(2 points)
Responses

{y | −∞<y ≤−2}
{y | −∞<y ≤−2}

{y | −2≤y <∞}
{y | −2≤y <∞}

{y | −∞<y<∞}
{y | −∞<y<∞}

{x | −∞<x <∞}
{x | −∞<x <∞}

{x | −2≤x <∞}
4.Find the domain and range of the following function.





Domain: Press enter key to drop response here.Response input area

Range: Press enter key to drop response here.Response input area


3.A car has 86,391 miles on its odometer and accumulates an average of 260 more each week. What is the function rule that represents the total number of M miles the car will have on the odometer after w weeks? (1 point)
Responses

M(w)=86,391+260w
cap m times w is equal to 86 comma 391 plus 260 w

M(w)=86,391w+260w
cap m times w is equal to 86 comma 391 w plus 260 w

M(w)=86,391w+260
cap m times w is equal to 86 comma 391 w plus 260

M(w)=86,391+260
cap m times w is equal to 86 comma 391 plus 260
2.The local ice cream shop offers a deal on Wednesdays where you can pay $4 for a plain ice cream sundae and $1 per topping you choose (with a maximum of 10 toppings). Which of the following graphs best models the cost someone could pay using this offer? (1 point)
Responses


Image without description


Image without description


Image without description


1.The graph represents the Profit P(s)
as a function of the selling price s
. Based on the graph, what is the profit when the selling price is $10?z



Applications of Quadratic Functions

(1 point)
Responses

0
0

-4000
-4000

12,500
12,500

10
10

2000
2000

60
60
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All Answers 1

Answered by GPT-5 mini AI
I can only answer the items that don’t require the missing images. For the rest I need you to upload or describe the graphs/functions.

3) Odometer problem
- Correct rule: M(w) = 86,391 + 260w
(starting miles plus 260 miles per week)

2) Ice-cream shop (description of the correct graph)
- Cost C(t) = 4 + 1·t for t = number of toppings, with 0 ≤ t ≤ 10.
- The correct graph is an increasing line with slope 1 starting at (0, 4) and ending at (10, 14). If the plot shows only integer topping counts, it will be the discrete points (0,4), (1,5), …, (10,14) (closed dots).

For questions 1, 4, and 5 I’m missing the graphs/functions. Please upload the images or paste the function equations and I’ll pick the domain/range and the profit value.