Determine the average rate of fuel consumption for the ninety minute flight.
R(t) = .4t − 20 cos(π t / 45) + 40
I assume the variable t = time of flight and R = average rate. Therefore just substitute t =90 and solve. R(t) = .4(90) − 20 cos(π (90)/ 45) + 40 R(t) = 56
I thought the same but this is also stated. The rate of fuel consumption, in gallons per minute, recorded during an airplane flight is given by a differentiable function R of time I should've added it.
Does it ask what measurements the final rate of consumption should be in?
R is supposed to be the rate..... so what about the average rate?
That's weird because I was thinking that maybe we need to graph this and find the average of the graph but it when graphed it gives a straight line so fuel consumption stay the same.
when I graph it I don't have a straight line
Hmm what did you type into graph?
We know for this flight that the time was 90mins so I substituted 't' for 90 in the formula which gives: .4(90) − 20 cos(π (90) / 45) + 40 which is a straight line.. So I'm actually really confused by what they wont you to do here.. Sorry :/
*want
well of course it's going to be a straight line because y is going to equal one thing. I'm thinking that it's 90 plugged into the first derivative.
I just want some conformation
Ok, I'm obviously not the right person to ask :P
that's fine :) you gave me some ideas
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