Use a graphing utility to graph the function over the indicated interval and approximate any local maxima and local minima. Determine where the function is increasing and where it is decreasing. If necessary, round answers to two decimal places.f(x) = 0.15x4 + 0.3x3 - 0.8x2 + 5; (-4, 2)
What will be an ideal response?
local maximum at (0, 5)
local minima at (-2.55, 1.17) and (1.05, 4.65)
increasing on (-2.55, 0) and (1.05, 2)
decreasing on (-4, -2.55) and (0, 1.05)
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Find the dimension of the object and state whether or not it is a fractal.In measuring the area of the object, when you reduce the length of your ruler by a factor of 6 the number of length elements increases by a factor of 36.
A. The dimension is 3 and the object is ordinary (non-fractal). B. The dimension is 2 and the object is ordinary (non-fractal). C. The dimension is 1 and the object is ordinary (non-fractal). D. The dimension is 6 and the object is a fractal.
Solve.x2 + 13x - 35 = 3(x - 8)
A. -11, -1 B. -11, 1 C. -10, 2 D. -12, 1
Solve the problem.What is the additive inverse of 7 ?
A. 
B. - 7
C. - 
D. 0
The graph of a one-to-one function f is given. Draw the graph of the inverse function f-1 as a dashed line or curve.f(x) = x3 + 2
A. 
B. 