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nadya68
2 months ago
13

Concentric circles are circles with the same center but different radii. Which equations represent concentric circles along with

the circle shown in the graph? Check all that apply.
x2 + y2 = 25
(x – 8)² + (y – 9)² = 3
(x – 8)² + (y – 9)² = 14
(x – 8)² + (y + 9)² = 3
(x + 8)² + (y + 9)² = 25
(x + 9)² + (y + 8)² = 3
Mathematics
2 answers:
lawyer [12.5K]2 months ago
7 0
(x – 8)² + (y – 9)² = 3 (x – 8)² + (y – 9)² = 14 are the correct answers.
lawyer [12.5K]2 months ago
4 0
Concentric circles are defined as having the same center but varying radii. The general equation of a circle is defined as (x-a)² + (y-b)² = r², where the center is (a,b) and r denotes the radius. 1. x² + y² = 25 translates to (x-0)² + (y-0)² = 5², marking the center at (0,0) and radius as 5. 2. (x – 8)² + (y – 9)² = 3 represents (x – 8)² + (y – 9)² = (√3)², meaning the center is at (8,9) and the radius is √3. 3. (x – 8)² + (y – 9)² = 14 denotes (x – 8)² + (y – 9)² = [√14]², placing the center at (8,9) with radius √14. 4. (x – 8)² + (y + 9)² = [√3]² signifies (x – 8)² + (y + 9)² = [√3]², center (8,9) and radius √3. 5. (x + 8)² + (y + 9)² = 25, rendered as (x + 8)² + (y + 9)² = 5², shows center (-8,-9) with radius 5. 6. (x + 9)² + (y + 8)² = 3 converts to (x + 9)² + (y + 8)² = [√3]², having center (-9,-8) with radius √3. Hence, circles 2 and 3, (x – 8)² + (y – 9)² = (√3)² and (x – 8)² + (y – 9)² = [√14]², are concentric.
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How many solutions does the equation sin(5x) = 1/2 have on the interval (0, 2PI]
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When n =3

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θ = 102°

When n=4

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When n=5

θ = 36n + (-1)ⁿ6

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When n = 6

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When n = 7

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When n =8

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θ = 294°

When n =9

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When n =10

θ = 36n + (-1)ⁿ6

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θ = 366°

When n = 10 surpasses the θ range

Thus, the solutions range from n =0 to n=9

Therefore, there are 10 solutions within the interval 0<θ<2π

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Hope this is useful!

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