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Dmitry [639]
3 years ago
14

Over the past year, your friend Maura has been saving up for an epic road trip to travel across the country this summer. Her goa

l is to squeeze in as many sights as she can with her available budget of $2000.
Give an example of a sound financial decision Maura might make to support this goal. Why is it sound? Then give an example of a poor financial decision Maura might make considering her goal. Why is it a poor decision?
Mathematics
1 answer:
Misha Larkins [42]3 years ago
8 0
<span>"Give an example of a sound financial decision Maura might make to support this goal. Why is it sound?"
<span>
</span>She could choose to carefully budget her trip and avoid overspending at all costs. This prevents going into debt. She should also save up extra money in the event of an emergency.

</span><span>Then give an example of a poor financial decision Maura might make considering her goal. Why is it a poor decision?</span><span>

Not having a plan would be a poor decision on her part. She could end up spending too much and not realize how much money she has left.


I hope I helped!
</span>
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A) What is the domain and range of the graph? (Use the equations editor or explain)
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The domain: -5 < x ≤ 1 and the range: -3 ≤ y ≤ 1 is a function. b)

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The domain of a function is defined as the set of all the possible input values that are valid for the given function.

The range of a function is defined as the set of all the possible output values that are valid for the given function.

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The domain is the horizontal extent of the graph.

The range of a relation is the set of values of the dependent variable for a defined function.

The range is the vertical extent of the graph.

The vertical line can intersect the graph in at most one place.

a)

This graph extends from x > -5 to x = 1.

The domain

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This graph extends from y = -3 to y = 1.

The left side of the graph does not include the point (-5, 1), but the right side includes the point (1, 1).

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The range

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b)

No, the vertical line crosses the graph in more than one place, therefore, the relation shown is a function.

Learn more about the domain and range of the function:

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