Solve the problem.A plane suddenly experiences turbulence while in flight. At this point the change in its altitude, in feet, is represented by the following function of time: F(x) = 
. Assuming that the turbulence first hits at time x = 0, what is the maximum relative drop the plane will experience due to turbulence? (Round the result to the nearest hundredth.)
A. 26.03 ft
B. 8.22 ft
C. 1.97 ft
D. 0.25 ft
Answer: C
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Calculate the derivative of the function. Then find the value of the derivative as specified.g(x) = - 
; g '(-2)
A. g '(x) = - 2; g '(- 2) = - 2
B. g '(x) = - 2x2; g '(- 2) = - 8
C. g '(x) = - 
; g '(- 2) = - 
D. g '(x) = 
; g '(-2) = 
Write the English phrase as an algebraic expression. Let x represent the number. Simplify the expression, if possible.3 more than a number
A. 3x
B. x + 3
C. 
D. x - 3
Solve the system.
A. x = -5, y = -8, z = 13 B. x = -5, y = 8, z = 13 C. x = 5, y = -8, z = -13 D. x = 5, y = 8, z = -13
Determine the equation of the given line, as well as the slope of the line. If the slope is undefined, state this.
A. x = -4, m: undefined B. y = x - 4, m = 0 C. y = -4, m: undefined D. y = x - 8, m = 1