In submarine location problems, it is often necessary to find a submarine's closest point of approach (CPA) to a sonobuoy (sound detector) in the water. Suppose that the submarine travels on the parabolic path y = x² and that the buoy is located at the point [7.₁-7). Complete parts a and b below. Identify the function whose value should be minimized. Choose the correct answer below. O A. √(x-7)+ (x ² + ¹) 1 Iv CPA 712 + 2 (√²-1) ² X

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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In submarine location problems, it is often necessary to find a
submarine's closest point of approach (CPA) to a sonobuoy
(sound detector) in the water. Suppose that the submarine
travels on the parabolic path y = x² and that the buoy is located
1
at the point 7,
Complete parts a and b below.
O A.
Identify the function whose value should be minimized. Choose the correct answer below.
[(x = 7) + (x² + ² )
1
-R
B.
CPA
2
| 1v=712 + √(√² + 1)²
Q
1
Transcribed Image Text:In submarine location problems, it is often necessary to find a submarine's closest point of approach (CPA) to a sonobuoy (sound detector) in the water. Suppose that the submarine travels on the parabolic path y = x² and that the buoy is located 1 at the point 7, Complete parts a and b below. O A. Identify the function whose value should be minimized. Choose the correct answer below. [(x = 7) + (x² + ² ) 1 -R B. CPA 2 | 1v=712 + √(√² + 1)² Q 1
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