B) If one birchbark canoe can travel up to 16 km/h, then the equation for distance versus time would be s(t) = 16t, where s is the distance traveled in km and t is the time in hours. Is this a linear or non-linear relationship? How far does the canoe travel after 3 hours? 5 hours?
B) If one birchbark canoe can travel up to 16 km/h, then the equation for distance versus time would be s(t) = 16t, where s is the distance traveled in km and t is the time in hours. Is this a linear or non-linear relationship? How far does the canoe travel after 3 hours? 5 hours?
Chapter1: Financial Statements And Business Decisions
Section: Chapter Questions
Problem 1Q
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A) A boat has a diesel fuel tank capacity of 100 L. A particular gas station near the Bridge charges a service charge of $6.00 plus $1.80 per liter of diesel. In this case, we can model the cost of diesel by C(n) = 1.80n + 6.00, where C is the cost of the diesel in dollars and n is the number of liters. If the sailboat uses the gas station to fill up, what
would be the domain for the equation, the range of costs, and the independent and dependent variables?
B) If one birchbark canoe can travel up to 16 km/h, then
the equation for distance versus time would be s(t) = 16t, where s is the distance traveled in km and t is the time in hours. Is this a linear or non-linear relationship? How far does the canoe
travel after 3 hours? 5 hours?
C) One particular game sells for $60 and there is a monthly fee of $8 for playing the
game with other players online. Make up variables for the independent and dependent variable
and explain their meaning. Then create an equation that can represent the cost of playing this game over time. How much would you have spent if you played the game for 2 full years?
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