Find the absolute extreme values of the function on the interval.g(x) = -x2 + 9x - 18, 6 ? x ? 3
A. absolute maximum is 
at x = 
; absolute minimum is 0 at 3 and 0 at x = 6
B. absolute maximum is 
at x = 
; absolute minimum is 0 at 3 and 0 at x = 6
C. absolute maximum is 
at x = 
; absolute minimum is 0 at 3 and 0 at x = 6
D. absolute maximum is 
at x = 
; absolute minimum is 0 at 3 and 0 at x = 6
Answer: B
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Solve the problem.At time t = 0, a particle is located at the point (5, 8, 9). It travels in a straight line to the point 
has speed 10 at 
and constant acceleration 
Find an equation for the position vector r(t) of the particle at time t.
A. r(t) = 
(5i + 8j + 9k) + 4i + 3j + 12k
B. r(t) = 
(4i + 3j + 12k) + 5i + 8j + 9k
C. r(t) = 
(4i + 3j + 12k) + 5i + 8j + 9k
D. r(t) = 
(4i + 3j + 12k) + 5i + 8j + 9k
Simplify and evaluate using a calculator.
A. 8
; 4.61880215
B. 
; 4.61880215
C. 17
D. 
; 4.61880215
Provide an appropriate response.What is wrong with the following application of the chain rule? What is the correct derivative?
(x2 - 3x)4 = 4x3(2x - 3)
What will be an ideal response?
The graph of a logarithmic function is shown. Select the function which matches the graph.
A. f(x) = log3x - 2 B. f(x) = log3(x - 2) C. f(x) = log3x D. f(x) = log3(x + 2)