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olga_2 [115]
2 years ago
5

Help anyone i need people with the correct answerrr

Mathematics
1 answer:
Contact [7]2 years ago
5 0

Answer:

\text{area of sector} =  \frac{320\pi}{3} \text{ mi}^2

Step-by-step explanation:

Let's use the formula for the <u>area of the sector</u>:
\text{area of sector} = (\frac{\theta}{360^\circ}) \pi r^2,
where r is radius and θ the angle in degrees.

Given information:

r = 16 mi

θ = 150°

Using the formula:

\text{area of sector} = (\frac{\theta}{360^\circ}) \pi r^2 =\\\\ = (\frac{150^\circ}{360^\circ}) \pi (16\text{ mi})^2 =\\\\ = (\frac{150 \cdot 16^2}{360}) \pi \text{ mi}^2 =\\\\ = (\frac{320}{3}) \pi \text{ mi}^2 =\\\\ = \frac{320\pi}{3} \text{ mi}^2

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Answer:

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Hence, option 'e' is true.

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Step-by-step explanation:

We know that in a triangle the greater angle has the longer side opposite to it.

From the given triangle,

Side AC = 7.2 is the longer side. Thus, B is the largest angle as it is opposite to the longer side AC = 7.2.

Then comes the second-longest side AB=4.9. Thus, C is the 2nd largest angle it is opposite to the second-longest side AB=4.9.

Finally comes the shortest side BC = 3.2. Thus, A is the shortest angle as it is opposite to the shortest side BC = 3.2.

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Hence, option 'e' is true.

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3 years ago
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Alecsey [184]

Answer:

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We can use the point (2,24).

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