Asked by Joe Schmo
The rate of change R, in kilometers per hour, of the altitude of a hot air balloon is given by R(t)=t^3-4t^2+6 for time on the interval [0,4], where t is measured in hours. Assume the balloon is on ground level.
What is the maximum altitude of the balloon during the interval [0,4]?
What is the maximum altitude of the balloon during the interval [0,4]?
Answers
Answered by
bobpursley
Find dR/dt, set equal to zero, find time. PUt that in the original equation for altitude.
R'=3t^2-8t=0
t(3t-8)=0
t=0, t= 8/3 sec
Rmax=R(8/3)= you do it.
R'=3t^2-8t=0
t(3t-8)=0
t=0, t= 8/3 sec
Rmax=R(8/3)= you do it.
Answered by
Anonymous
9.727
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