Question: Evaluating the Maxima and Minima of Functions Correct answer is shown. Your answer 31.25m was either rounded differently or used a different number of significant

Evaluating the Maxima and Minima of Functions\ Correct answer is shown. Your answer

31.25m

was either rounded differently or used a different number of significant figures than required for this\ The maxima or minima of a function can be evaluated by finding the locations at which the slope (the derivative) is 0 , using the second derivative of\ evaluating the function at those locations.\ The function describing the predicted velocity as a function of time,

v(t)

, for a student-designed prototype two-stage model rocket during a

5.5s

time interval is\

\\\\beta =-24(m)/(s^(3))

, and

\\\\gamma =54(m)/(s^(2))

. Due to ignition rates of the fuel in the two stages and external forces acting on the rocket, the design produces a velockly\ time interval.\ Part

F

\ Determine the times at which

v(t)

has a local minimum and maximum.\ Express your answer as two numbers separated by a comma.\ View Available Hint(s)\

t_(min),t_(max)=

\ Part G\ What are the corresponding minimum and maximum velocities that the rocket experiences?\ Express your answer as two numbers separated by a comma.\ View Available Hint(s).

 Evaluating the Maxima and Minima of Functions\ Correct answer is shown.

valuating the Maxima and Minima of Functions Correct answer is shown. Your answer 31.25m was either rounded differently or used a different number of significant figures than required tor this The maxima or minima of a function can be evaluated by finding the locations at which the slope (the derivative) is 0 , using the second derivative of evaluating the function at those locations. The function describing the predicted velocity as a function of time, v(t), for a student-designed prototype two-stage model rocket during a 5.5s time interval is =24m/s3, and =54m/s2. Due to ignition rates of the fuel in the two stages and external forces acting on the rocket, the design produces a velocity time interval. Part F Determine the times at which v(t) has a local minimum and maximum. Express your answer as two numbers separated by a comma. Part G What are the corresponding minimum and maximum velocities that the rocket experiences? Express your answer as two numbers separated by a comma

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