Sketch the graph of f with the following characteristics: f(2)=f(4)=0 f(3) is defined f'(x)<0 if x<3 f'(3) does not exist f'(x)>0 if x>3 f"(x)<0 if x not equal to 3

How do you find the domain for the composition of two functions, fg ?

Why does the vertical line test tell as whether the graph of a relation represents a function?

Use the graph of the function of degree 5 in Figure 10 to identify the zeros of the function and their multiplicities.

please answer #15

sketch the graph of the function

If f (x) =ax³+ bx? , determine a & b so that the graph of f will have a point of inflection at (1,2).

Is the point (1, -2) on the graph of the function k(x) = x2 + (2>x)?

The graph of the function f(x) is shown below. It consists of a semicircle and two straight line segments. 150 + -3 -2 y 3 2 -1 1 2 (b) Which of the following numbers is the smallest: ƒ' (−3.95), ƒ' (−1.5), ƒ' (−0.05), ƒ' (1), ƒ' (3.05)? 3 5 X

If f(x) = ax + b with a + 0, how are the zero of f and the x-coordinate of the x-intercept of the graph of f related?