A school located due south of a park is 2.6 miles due east of a lake, as shown in the map. Which expression represents the distance between the school and the park?

(I chose B but I could be wrong)

A school located due south of a park is 26 miles due east of a lake as shown in the map Which expression represents the distance between the school and the park class=

Respuesta :

Answer:

2.6 · tan(40°)miles

Step-by-step explanation:

You were right, haha! I completed the test and I looked back at my answers and yes you were right.

A school located due south of a park is 2.6 miles due east of a lake, as shown in the map. Which expression represents the distance between the school and the park?

2.6 tan⁡ (40) miles  

*100% CORRECT ANSWERS

(SEE ATTACHMENTS BELOW)

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Question 1  

Determine the value of X.  

8.69  

Question 2  

Determine the approximate value of θ  

38.7

Question 3  

A school located due south of a park is 2.6 miles due east of a lake, as shown in the map. Which expression represents the distance between the school and the park?

2.6 tan⁡ (40) miles  

Question 4  

Determine the approximate value of x.  

6.736

Question 5  

Determine the approximate measure of angle E.  

109.5

Question 6  

Determine the approximate value of e.  

8.9 cm  

Question 7  

10 / 10 pts  

In the piece-wise function graphed below, which is the correct equation for when − 2 ≤ x ≤ 0  

y = 3 x + 5  

Question 8

The graph below models how one county fines driver's that get a ticket for speeding based on how many miles over the speed limit. Based on the graph, what would the fine be for a person that was ticketed for driving 63 mph in a zone that had a maximum speed of 50 mph?  

$200  

Question 9  

Which data set has the strongest correlation?  

(SEE ATTACHMENTS BELOW)

Question 10

The table displays data for Nutrition Guides of a single serving of particular foods.  

Assuming there exists a correlation between Calories and Fat Grams, find a linear regression model that determines approximate Fat Grams (y) as a function of Calories (x).  

y=0.054x - 2.105

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