At 8 P.M. an oil tanker traveling west in the ocean at 13 kilometers per hour passes the same spot as a luxury liner that arrived at the same spot at 7 P.M. while traveling north at 24 kilometers per hour. If the "spot" is represented by the origin, find the location of the oil tanker and the location of the luxury liner t hours after 7 P.M. Then find the distance D between the oil tanker and the luxury liner at that time. D(t) = 11.3503721737 At what time were the ships closest together? (Hint: Minimize the distance (or the square of the distance!) between them.) The time is P.M. (Round down to the nearest minute.)

Algebra: Structure And Method, Book 1
(REV)00th Edition
ISBN:9780395977224
Author:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Publisher:Richard G. Brown, Mary P. Dolciani, Robert H. Sorgenfrey, William L. Cole
Chapter4: Polynomials
Section4.10: Problems Without Solutions
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At 8 P.M. an oil tanker traveling west in the ocean at 13 kilometers per hour passes the same spot as a luxury liner that arrived at the same spot at 7 P.M. while traveling north at 24 kilometers per
hour. If the "spot" is represented by the origin, find the location of the oil tanker and the location of the luxury linert hours after 7 P.M. Then find the distance D between the oil tanker and the luxury
liner at that time.
D(t) =
11.3503721737
At what time were the ships closest together? (Hint: Minimize the distance (or the square of the distance!) between them.)
The time is
P.M. (Round down to the nearest minute.)
Transcribed Image Text:At 8 P.M. an oil tanker traveling west in the ocean at 13 kilometers per hour passes the same spot as a luxury liner that arrived at the same spot at 7 P.M. while traveling north at 24 kilometers per hour. If the "spot" is represented by the origin, find the location of the oil tanker and the location of the luxury linert hours after 7 P.M. Then find the distance D between the oil tanker and the luxury liner at that time. D(t) = 11.3503721737 At what time were the ships closest together? (Hint: Minimize the distance (or the square of the distance!) between them.) The time is P.M. (Round down to the nearest minute.)
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