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Rzqust [24]
3 years ago
6

Help I need help solving the limits

Advanced Placement (AP)
1 answer:
wolverine [178]3 years ago
8 0

Answer:

veg 0g curb ttffrggxxfgggfdd

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Transit-oriented development in Southeast Asian cities is an innovative strategy to minimize crippling traffic jams. One aspect
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Reduction in carbon emissions

Explanation:

Took the quiz

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Dr. Garcia is counseling Jada in a psychiatric hospital. Jada was admitted when she attempted su*cide. She describes her depress
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The given situation represents the example of a clinical/case study of the research method.

<h3>What is a clinical/case study?</h3>

A clinical case study refers to the case study where the doctors share the cases of patients that are not common or not explained before. In this, the permission of the patient should be required for writing the report on the clinical case.

Hence, we can conclude that The given situation represents the example of a clinical/case study of research method.

Learn more about research here: brainly.com/question/16778033

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7. Which biome has the lowest average temperature? Why might this be?
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The tundra is the coldest of the biomes. It also receives low amounts of precipitation, making the tundra similar to a desert.

(Source: https://earthobservatory.nasa.gov/biome/biotundra.php)

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Below is the graph of f ′(x), the derivative of f(x), and has x-intercepts at x = -3, x = 1 and x = 2. There are horizontal tang
Alexxx [7]

Answer:

1. f has an inflection point at x = -1.5

Explanation:

Let's analyze each statement given.

1. f has an inflection point at x = -1.5 --> TRUE

An inflection point is a point in which the function f(x) changes concavity: this means that the first derivative of a function has a relative minimum or maximum, and therefore the second derivative is zero, f''(x_0)=0.

In this case, we see that at the point

x = -1.5

The first derivative is flat: this means that at this point, the second derivative is zero, so this is an inflection point.

2. f is increasing on the interval from x = -3.2 to x = -4.5. --> FALSE.

We simply don't know this: in fact, we cannot see the graph of the derivative between -4.5 and -3.2, therefore we don't know if the function is increasing or not.

3. f has a relative minimum at x = 1.5 --> FALSE.

A function f(x) has a relative minimum at a point x_0 if the first derivative f'(x) is zero at that point:

f'(x_0)=0

and moreover, the derivative is negative on the left of the point and positive on the right of the point.

This is not the case: in fact, we see that at x = 1.5 the first derivative is not zero, therefore this statement is not true.

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