To prevent grounding, a cruise ship anchors 18 km away from a river port. To transport the passengers to the port, the crew uses smaller boats. The smaller boats travel 12 km downstream the same time it takes them to travel 8 km upstream. If the speed of the current is 6 km/h, write expressions for the speed of the boat travelling upstream and travelling downstream. Calculate the time it takes for the small boats to travel upstream from the cruise ship to the port.

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter1: Fundamental Concepts Of Algebra
Section: Chapter Questions
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Chapter 4: Rationals
Lesson 5: Applications of Rational Expressions
Question # 1 Cruise Ship Anchoring
Reference Q. 15262
To prevent grounding, a cruise ship anchors 18 km away from a river port. To transport the passengers to the port, the crew
uses smaller boats. The smaller boats travel 12 km downstream the same time it takes them to travel 8 km upstream.
If the speed of the current is 6 km/h, write expressions for the speed of the boat travelling upstream and travelling
downstream.
Calculate the time it takes for the small boats to travel upstream from the cruise ship to the port.
enoiteup3 leollsA onivlo2 :A noeee
JenoiteR
Transcribed Image Text:Chapter 4: Rationals Lesson 5: Applications of Rational Expressions Question # 1 Cruise Ship Anchoring Reference Q. 15262 To prevent grounding, a cruise ship anchors 18 km away from a river port. To transport the passengers to the port, the crew uses smaller boats. The smaller boats travel 12 km downstream the same time it takes them to travel 8 km upstream. If the speed of the current is 6 km/h, write expressions for the speed of the boat travelling upstream and travelling downstream. Calculate the time it takes for the small boats to travel upstream from the cruise ship to the port. enoiteup3 leollsA onivlo2 :A noeee JenoiteR
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