Find the critical point(s) of the function. Then use the second derivative test to classify the nature of each point, if possible. Finally, determine the relative extrema of the function.
?
?
A. 
; relative minimum value: 
B. 
; saddle point: 
C. 
; relative maximum value: 
D. there are no critical points
Answer: A
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Find the equation in standard form of the parabola described.The focus has coordinates (2, 0), and the equation of the directrix is x = -2.
A. y2 = 8x B. y2 = 2x C. x2 = 8y D. y2 = -8x
Find the LCD.
, 
A. (x - 6)(x - 1) B. (x + 4)(x + 6)(x - 1) C. (x - 4)(x - 6)(x - 1) D. (x - 4)(x - 6)
Identify the exponent and the base in the expression. Do not evaluate.(-8.4)2
A. Exponent: 2; base: 8.4 B. Exponent: -8.4; base: 2 C. Exponent: 8.4; base: 2 D. Exponent: 2; base: -8.4
Solve the problem.A die is weighted so that an even-numbered face is three times as likely to occur as an odd-numbered face. What probability should be assigned to each face?
What will be an ideal response?